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The large scale deployment of networked smart meters +creates an environment that is favorable to such attacks. +% FIXME cite RECESSIM landis+gyr protocol hacking wiki/youtube \subsection{Cyberphysical threats in the smart grid} -If we model the smart grid as a control system responding to changes in inputs by regulating outputs, on a -very high level we can see two general categories of attacks: Attacks that directly change the state of the outputs, and -attacks that try to influence the outputs indirectly by changing the system's view of its inputs. The former would be an -attack such as shutting down a power plant to decrease generation capacity\cite{lee01}. The latter would be an attack -such as forging grid frequency measurements where they enter a power plant's control systems to provoke the control -systems to -oscillate\cite{kosut01,wu01,kim01}. +Assuming that an attacker has compromised devices on any of these levels of smart grid infrastructure, what could they +do with their newly gained power? The obvious action would be to switch off everything. Of all scenarios, +this is both the most likely in practice---it is exactly what happened in the russian cyberattacks on the Ukranian +grid\cite{lee01}---but it is also the easiest to mitigate since the vulnerable components are few and centralized. +Mitigations include the installation of fail-safes as well as a defense in depth approach to hardening the grid's +cyber-infrastructure. +Another possible action for an attacker would be to forge energy measurements in an attempt to cause financial mayhem. +Both individual consumers as well as the utility could be targeted by such an attack. While such an attack might have +localized success, larger-scale discrepancies will likely quickly be caught by monitoring systems. For example, if a +large number of meters in an area systematically under- or over-reported their energy readings, meter readings across +the affected area would no longer add up with those of monitoring devices in other locations in the transmission and +distribution grid. -\paragraph{Control function exploits.} -Control function exploits are attacks on the mathematical control loops used by the centralized control system. One -example of this type of attack are resonance attacks as described in \cite{wu01}. In this kind of attack, inputs from -peripheral sensors indicating grid load to the centralized control system are carefully modified to cause a -disproportionately large oscillation in control system action. This type of attack relies on complex resonance effects -that arise when mechanical generators are electrically coupled. These resonances, colloquially called ``modes'', are -well-studied in power system engineering\cite{rogers01,grebe01,entsoe01,crastan03}. Even disregarding modern attack -scenarios, for stability electrical grids are designed with measures in place to dampen any resonances inherent to grid -structure. These resonances are hard to analyze since they require an accurate grid model and they are unlikely to be -noticed under normal operating conditions. +In some countries, smart meter functionality goes beyond mere monitoring devices and also includes remotely controlled +switches. There are two types of these switches: Switches to support \emph{Demand-Side Management} (DMS) and cut +off-switches that are used to punish defaulting customers. Demand Side Management is when a grid operator can remotely +control the timing of large, non-time-critical loads on the customer's premises\cite{dzung01}. A typical example of this +is a customer using an electric water heater: The heater is outfitted with a large hot water storage tank and is +connected hooked up to the utility's DSM system. The customer does not care when exactly their water is heated as long +as there is enough of it, and the utitliy offers them cheaper rates for the electricity used for heating in exchange for +control over its precise timing. The utility uses this control to even out peaks in the consumption/production +imbalance, remotely enabling DSM systems during off-peak times and disabling them during peak hours. In contrast to +DSM, cut-off switches are switches placed in-between the grid and the entire customer's household such that the utility +can disconnect non-paying customers without incurring the expense of sending a technician to the customer's premises. +Unlike DSM systems, cut-off switches are not opt-in\cite{anderson01,temple01}. An attack that uses cut-off switches +would obviously immediately cause severe mayhem. Attacks on DSM may have more limited immediate impact as affected +consumers may not notice an interruption for several hours. -Mitigation of these attacks can be achieved by ensuring unmodified sensor inputs to the control systems in the first -place. Carefully designing control systems not to exhibit exploitable behavior such as oscillations is also possible but -harder. - -\paragraph{Endpoint exploits.} -The one to us rather interesting attack on smart grid systems is someone exploiting the grid's endpoint devices such as -smart electricity meters. These meters are deployed on a massive scale, with at least one meter per household on -average\footnote{Households rarely share a meter but some households may have a separate meter for detached properties -such as a detached garage or basement.}. Once compromised, restoration to an uncompromised state can be difficult if it -requires physical access to thousands of devices in hard-to-access locations. - -By compromising smart electricity meters, an attacker can forge the distributed energy measurements these devices -perform. In a best-case scenario, this might only affect billing and lead to customers being under- or over-charged if -the attack is not noticed in time. In a less ideal scenario falsified energy measurements reported by these devices -could impede the correct operation of centralized control systems. - -In some countries such as the UK smart meters have one additional function that is highly useful to an attacker: They -contain high-current disconnect switches to disconnect the entire household or business in case electricity bills are -left unpaid for a certain period. In countries that use these kinds of systems on a widespread level, the load -disconnect switch is controlled by the smart meter's central microcontroller. This allows anyone compromising this -microcontroller's firmware to actuate the disconnect switch at will. Given control over a large number of -network-connected smart meters, an attacker might thus be able to cause large-scale disruptions of power -consumption\cite{anderson01,temple01}. Combined with an attack method such as the resonance attack from \cite{wu01} -that was mentioned above, this scenario poses a serious threat to grid stability. - -In places where Demand-Side Management (DSM) is common this functionality may be abused in a similar way. In DSM the -smart metering system directly controls power to certain devices such as heaters. The utility can remotely control the -turn-on and turn-off of these devices to smoothen out the load curve. In exchange the customer is billed a lower price -for the energy consumed by these loads. DSM was traditionally done in a federated fashion usually through low-frequency -PLC over the distribution grid\cite{dzung01}. Smart metering systems no longer require large, resource-intensive -transmitters in substations and bear the potential for a rollout of such technology on a much wider scale than before. -This leads to a potentially significant role of DSM systems in the impact calculation of an attack on a smart metering -system. DSM does not control as much load capacity as remote disconnect switches do but the attacks cited in the above -paragraph still fundamentally apply. +Instead of switching off loads outright, an attack employing DSM switches (and potentially also cut-off switches) could +choose to target the grid's stability. By synchronizing many compromised smart meters to switch on and off a large +amount of load capacity, an attacker might cause the entire electrical grid to oscillate\cite{kosut01,wu01,kim01}. As a +large system of coupled mechanical systems, the electrical grid exhibits a complex frequency-domain behavior. These +resonance effects, colloquially called ``modes'', are well-studied in power system +engineering\cite{rogers01,grebe01,entsoe01,crastan03}. As they can cause issues even under normal operating conditions, +a large effort is invested in dampening these resonances. Howewer, fully eliminating them under changing load conditions +may not be achievable. \subsection{Communication Channels on the Grid} -There is a number of well-established technologies for communication on or along power lines. We can distinguish three -basic system categories: Systems using separate wires (such as DSL over landline telephone wiring), wireless radio -systems (such as LTE) and \emph{power line communication} (PLC) systems that reüse the existing mains wiring and -superimpose data transmissions onto the 50 Hz mains sine\cite{gungor01,kabalci01}. +A core part of intervening with any such cyberattack is the ability to communicate remediary actions to the devices +under attack. There is a number of well-established technologies for communication on or along power lines. We can +distinguish three basic system categories: Systems using separate wires (such as DSL over landline telephone wiring), +wireless radio systems (such as LTE) and \emph{Power Line Communication} (PLC) systems that reuse the existing mains +wiring and superimpose data transmissions onto the 50 Hz mains sine\cite{gungor01,kabalci01}. -For our scenario, we will ignore short-range communication systems. There exists a large number of \emph{wideband} -power line communication systems that are popular with consumers for bridging Ethernet segments between parts of an -apartment or house. These systems transmit up to several hundred megabits per second over distances up to several tens -of meters\cite{kabalci01}. Technologically, these wideband PLC systems are very different from \emph{narrowband} -systems used by utilities for load management among other applications and they are not relevant to our analysis. - -\paragraph{Power line communication (PLC).} -In long-distance communications for applications such as load management, PLC systems are attractive since they allow -re-using the existing wiring infrastructure and have been used as early as in the 1930s\cite{hovi01}. Narrowband PLC -systems are a potentially low-cost solution to the problem of transmitting data at small bandwidth over distances of -several hundred meters up to tens of kilometers. - -Narrowband PLC systems transmit on the order of Kilobits per second or slower. A common use of this sort of system are -\emph{ripple control} systems. These systems superimpose a low-frequency signal at some few hundred Hertz carrier -frequency on top of the 50Hz mains sine. This low-frequency signal is used to encode switching commands for -non-essential residential or industrial loads. Ripple control systems provide utilities with the ability to actively -control demand while promising savings in electricity cost to consumers\cite{dzung01}. - -In any PLC system there is a strict trade-off between bandwidth, power and distance. Higher bandwidth requires higher -power and reduces maximum transmission distance. Where ripple control systems usually use few transmitters to cover -the entire grid of a regional distribution utility, higher bandwidth bidirectional systems used for automatic meter -reading (AMR) in places such as Italy or France require repeaters within a few hundred meters of a transmitter. - -\subsubsection{Landline and wireless IP-based systems.} -Especially in automated meter reading (AMR) infrastructure the cost-benefit trade-off of power line systems does not -always work out for utilities. A common alternative in these systems is to use the public internet for communication. -Using the public internet has the advantage of low initial investment on the part of the utility company as well as -quick commissioning. Disadvantages compared to a PLC system are potentially higher operational costs due to recurring -fees to network providers as well as lower reliability. Being integrated into power grid infrastructure, a PLC system's -failure modes are highly correlated with the overall grid. Put briefly, if the PLC interface is down, there is a good -chance that power is out, too. In contrast general internet services exhibit a multitude of failures that are entirely -uncorrelated to power grid stability. For purposes such as meter reading for billing purposes, this stability is -sufficient. However for systems that need to hold up in crisis situations such as the recovery system we are -contemplating in this thesis, the public internet may not provide sufficient reliability. - -\subsubsection{Short-range wireless systems.} -Smart meters contain copious amounts of firmware but still pale in comparison to the complexity of full-scale computers -such as smartphones. For short-range communication between a meter and a cellular radio gateway mounted nearby or -between a meter and a meter reading operator in a vehicle on the street a protocol such as Wifi (IEEE 802.11) is too -complex. Absent widely-used standards in this space proprietary radio protocols grew attractive. These are often based -on some standardized lower-level protocol such as ZigBee (IEEE 802.15) but entirely home-grown ones also exist. To the -meter manufacturer a proprietary radio protocol has several advantages. It is easy to implement and requires no external -certification. It can be customized to its specific application. In addition it provides vendor lock-in to customers -sharing infrastructure such as a cellular radio gateway between multiple devices. In other fields a lack of -standardization has led to a proliferation of proprietary protocols and a fragmented protocol landscape. This is a large -problem since the consumer cannot easily integrate products made by different manufacturers into one system. In advanced -metering infrastructure this is unlikely to be a disadvantage since usually there is only one distribution grid -operator for an area. Shared resources such as a cellular radio gateway would most likely only be shared within a -single building and usually they are all operated by the same provider. - -Systems in Europe commonly support Wireless M-Bus, an European standardized protocol\cite{silabs01} that operates on -several ISM bands\footnote{ - Frequency bands that can be used for \emph{Industrial, Scientific and Medical} applications by anyone and that do - not require obtaining a license for transmitter operation. Manufacturers can use whatever protocol they like on - these bands as long as they obtain certification that their transmitters obey certain spectral and power - limitations. -}. ZigBee is another popular standard and some vendors additionally support their own proprietary protcols\footnote{ - For an example see \cite{honeywell01}. -}. +During a large-scale cyberattack, availability of internet and cellular connectivity cannot be relied upon. An attacker +may already have disabled such systems in a separate attack, or they may go down along with parts of the electrical +grid. Traditional powerline communication systems or an utitly's proprietary wireless systems would work, but at a range +of no more than several tens of kilometers reaching all meters in a country would require a large upfront infrastructure +investment. \section{Grid Frequency as a Communication Channel} -Despite the awesome complexity of large power grids the physics underlying their response to changes in load and -generation is surprisingly simple. Individual machines (loads and generators) can be approximated by a small number of -differential equations and the entire grid can be modelled by aggregating these approximations into a large system of -nonlinear differential equations. Evaluating these systems it has been found that in large power grids small signal -steady state changes in generation/consumption power balance cause an approximately linear change in -frequency\cite{kundur01,crastan03,entsoe02,entsoe04}. \emph{Small signal} here describes changes in power balance that -are small compared to overall grid power. \emph{Steady state} describes changes over a time frame of multiple waveform -cycles as opposed to transient events that only last a few milliseconds. +We propose to approach the problem of broadcasting an emergency signal to all smart meters within a synchronous area by +using grid frequency as a communication channel. Despite the awesome complexity of large power grids, the physics +underlying their response to changes in load and generation is surprisingly simple. Individual machines (loads and +generators) can be approximated by a small number of differential equations and the entire grid can be modelled by +aggregating these approximations into a large system of nonu differential equations. As a consequence, small signal +changes in generation/consumption power balance cause an approximately proportional change in +frequency\cite{kundur01,crastan03,entsoe02,entsoe04}. This \emph{Power Frequency Charactersistic} is about +\SI{25}{\giga\watt\per\hertz} for the continental European synchronous area according to European electricity grid +authority ENTSO-E. -This approximately linear relationship allows the specification of a coefficient with unit \si{\watt\per\hertz} linking -power differential $\Delta P$ and frequency differential $\Delta f$. In this thesis we are using the European power -grid as our model system. We are using data provided by ENTSO-E (formerly UCTE), the governing association of European -transmission system operators. In our calculations we use data for the continental European synchronous area, the -largest synchronous area. $\frac{\Delta P}{\Delta f}$, called \emph{Overall Network Power Frequency Characteristic} by -ENTSO-E is around \SI{25}{\giga\watt\per\hertz}. +If we modulate the power consumption of a large load such as a multi-megawatt aluminium smelter, this modulation will +result in a small change in frequency according to this characteristic. So long as we stay within the operational limits +set by ENTSO-E\cite{entsoe02,entsoe03}, this change will not degrade the operation of other parts of the grid. The +advantages of grid frequency modulation are the fact that a single transmitter can cover an entire synchronous area as +well as low receiver hardware complexity. -We can derive general design parameter for any system utilizing grid frequency as a communication channel from the -policies of ENTSO-E\cite{entsoe02,entsoe03}. Any such system should stay below a modulation amplitude of -\SI{100}{\milli\hertz} which is the threshold defined in the ENTSO-E incidents classification scale for a Scale 0-1 -(from ``Anomaly'' to ``Noteworthy Incident'' scale) frequency degradation incident\cite{entsoe02} in the continental -Europe synchronous area. -% FIXME resolve cut --- +To the best of the authors' knowledge, grid frequency modulation has only ever been proposed as a communication channel +at very small scales in microgrids before\cite{urtasun01} and has not yet been considered for large-scale application. -Grid frequency in Europe's synchronous areas is nominally 50 Hertz, but there are small load-dependent variations from -this nominal value. Any device connected to the power grid (or even just within physical proximity of power wiring) can -reliably and accurately measure grid frequency at low hardware overhead. By intentionally modifying grid frequency, we -can create a very low-bandwidth broadcast communication channel. Grid frequency modulation has only ever been proposed -as a communication channel at very small scales in microgrids before\cite{urtasun01} and to our knowledge has not yet -been considered for large-scale application. +\subsection{Characterizing Grid Frequency} -Advantages of using grid frequency for communication are low receiver hardware complexity as well as the fact that a -single transmitter can cover an entire synchronous area. Though the transmitter has to be very large and powerful the -setup of a single large transmitter faces lower bureaucratic hurdles than integration of hundreds of smaller ones into -hundreds of local systems that each have autonomous governance. +In utility SCADA systems, Phasor Measurement Units (PMUs, also called \emph{synchrophasors}) are used to precisely +measure grid frequency among other parameters. This task is much more complicated in practice than it might appear at +first glance since a PMU has to make extremely precise measurements, track fast changes in frequency and handle even +distorted input signals. Detail on the inner workings of commercial phasor measurement units is scarce but there is a +large amount of academic research on sophisticated phasor measurement +algorithms\cite{narduzzi01,derviskadic01,belega01}. -% FIXME resolve cut --- -\subsection{Interference from Frequency-Coupled Control Systems} +Since we do not need reference standard-grade accuracy for our application we chose to start with a very basic algorithm +based on short-time fourier transform (STFT). Our system uses the universal frequency estimation approach of +experimental physicists Gasior and Gonzalez at CERN\cite{gasior01}. The Gasior and Gonzalez algorithm\cite{gasior01} +passes the windowed input signal through a DFT, then interpolates the signal's fundamental frequency by fitting a +wavelet such as a Gaussian to the largest peak in the DFT results. The bias parameter of this curve fit is an accurate +estimation of the signal's fundamental frequency. This algorithm is similar to the simpler interpolated DFT algorithm +used as a reference in much of the phasor measurement literature\cite{borkowski01}. -The ENTSO-E Operations Handbook Policy 1 chapter\cite{entsoe02} defines the activation threshold of primary control to -be \SI{20}{\milli\hertz}. Ideally, a modulation system would stay well below this threshold to avoid fighting the -primary control reserve. Modulation line rate should likely be on the order of a few hundred Millibaud. Modulation at -these rates would outpace primary control action which is specified by ENTSO-E as acting within between ``a few -seconds'' and \SI{15}{\second}. +To collect ground truth measurements for our analysis of grid frequency as a communication channel, we developed a device +to safely record real mains voltage waveforms. Our system consists of an \texttt{STM32F030F4P6} ARM Cortex M0 +microcontroller that records mains voltage using its internal 12-bit ADC and transmits measured values through a +galvanically isolated USB/serial bridge to a host computer. We derive our system's sampling clock from a crystal oven to +avoid frequency measurement noise due to thermal drift of a regular crystal: \SI{1}{ppm} of crystal drift would cause a +grid frequency error of $\SI{50}{\micro\hertz}$. We validated the performance of our crystal oven solution by +benchmarking it against a GPS 1pps reference. -Keeping modulation amplitude below this threshold would help to avoid spuriously triggering these control functions. -The effective \emph{Network Power Frequency Characteristic} of primary control in the European grid is reported by -ENTSO-E at around \SI{20}{\giga\watt\per\hertz}. This works out to an upper bound on modulation power of -\SI{20}{\mega\watt\per\milli\hertz}. - - -\subsection{Transmission Grid Fundamentals for Computer Scientists} -\subsection{Determining Grid Frequency} - -% FIXME resolve cut --- -In commercial power systems Phasor Measurement Units (PMUs, also called \emph{synchrophasors}) are used to precisely -measure parameters of the mains voltage waveform, one of which is grid frequency. PMUs are used as part of SCADA systems -controlling transmission networks to characterize the operational state of the network. - -From a superficial viewpoint measuring grid frequency might seem like a simple problem. Take the mains voltage waveform, -measure time between two rising-edge (or falling-edge) zero-crossings and take the inverse $f = t^{-1}$. In practice, -phasor measurement units are significantly more complex than this. This discrepancy is due to the combination of both -high precision and quick response that is demanded from these units. High precision is necessary since variations of -mains frequency under normal operating conditions are quite small--in the range of \SIrange{5}{10}{\milli\hertz} over -short intervals of time. Relative to the nominal \SI{50}{\hertz} this is a derivation of less than \SI{100}{ppm}. -Relative to the corresponding period of \SI{20}{\milli\second} this means a time derivation of about $2 \mu\text{s}$ -from cycle to cycle. From this it is already obvious why a simplistic measurement cannot yield the required precision -for manageable averaging times: We would need either an ADC sampling rate in the order of megabits per second or for a -reconstruction through interpolated readings an impractically high ADC resolution. - -Detail on the inner workings of commercial phasor measurement units is scarce but given their essential role to SCADA -systems there is a large amount of academic research on such algorithms\cite{narduzzi01,derviskadic01,belega01}. A -popular approach to these systems is to perform a Short-Time Fourier Transform (STFT) on ADC data sampled at high -sampling rate (e.g. \SI{10}{\kilo\hertz}) and then perform analysis on the frequency-domain data to precisely locate the -peak at \SI{50}{\hertz}. A key observation here is that FFT bin size is going to be much larger than required frequency -resolution. This fundamental limitation follows from the Nyquist criterion\cite{shannon01} -and if we had to process an \emph{arbitrary} signal this would severely limit our practical measurement accuracy -\footnote{ - Some software packages providing FFT or STFT primitives such as scipy\cite{virtanen01} allow the user to - super-sample FFT output by specifying an FFT width larger than input data length, padding the input data with zeros - on both sides. Note that in line with the Nyquist theorem this \emph{does not} actually provide finer output - resolution but instead just amounts to an interpolation between output bins. Depending on the downstream analysis - algorithm it may still be sensible to use this property of the DFT for interpolation, but in general it will be - computationally expensive compared to other interpolation methods and in any case it will not yield any better - frequency resolution aside from a potential numerical advantage\cite{gasior02}. -}. -For this reason all approaches to grid frequency estimation are based on a model of the voltage waveform. Nominally -this waveform is a perfect sine at $f=\SI{50}{\hertz}$. In practice it is a sine at $f\approx\SI{50}{\hertz}$ -superimposed with some aperiodic noise (e.g. irregular spikes from inductive loads being energized) as well as harmonic -distortion that is caused by topologically nearby devices with power factor $\cos \theta \neq 1.0$. Under a continuous -fourier transform over a long period the frequency spectrum of a signal distorted like this will be a low noise floor -depending mainly on aperiodic noise on which a comb of harmonics as well as some sub-harmonics of $f \approx -f_\text{nom} = \SI{50}{\hertz}$ is riding. The main peak at $f \approx f_\text{nom}$ will be very strong with the -harmonics being approximately an order of magnitude weaker in energy and the noise floor being at least another order of -magnitude weaker. See Figure \ref{mains_voltage_spectrum} for a measured spectrum. This domain knowledge about the -expected frequency spectrum of the signal can be employed in a number of interpolation techniques to reconstruct the -precise frequency of the spectrum's main component despite distortions and the comparatively coarse STFT resolution. - -Published grid frequency estimation algorithms such as \cite{narduzzi01,derviskadic01} are rather sophisticated and use -a combination of techniques to reduce numerical errors in FFT calculation and peak fitting. Given that we do not need -reference standard-grade accuracy for our application we chose to start with a very basic algorithm instead. We chose to -use a general approach to estimate the precise fundamental frequency of an arbitrary signal that was published by -experimental physicists Gasior and Gonzalez at CERN\cite{gasior01}. This approach assumes a general sinusoidal signal -superimposed with harmonics and broadband noise. Applicable to a wide spectrum of practical signal analysis tasks it is -a reasonable first-degree approximation of the much more sophisticated estimation algorithms developed specifically for -power systems. Some algorithms use components such as kalman filters\cite{narduzzi01} that require a physical model. -As a general algorithm \cite{gasior01} does not require this kind of application-specific tuning, eliminating one source -of error. - -The Gasior and Gonzalez algorithm\cite{gasior01} passes the windowed input signal through a DFT, then interpolates the -signal's fundamental frequency by fitting a wavelet such as a Gaussian to the largest peak in the DFT results. The bias -parameter of this curve fit is an accurate estimation of the signal's fundamental frequency. This algorithm is similar -to the simpler interpolated DFT algorithm used as a reference in much of the synchrophasor estimation -literature\cite{borkowski01}. The three-term variant of the maximum side lobe decay window often used there is a -Blackman window with parameter $\alpha = \frac{1}{4}$. Analysis has shown\cite{belega01} that the interpolated DFT -algorithm is worse than algorithms involving more complex models under some conditions but that there is \emph{no free -lunch} meaning that more complex perform worse when the input signal deviates from their models. -% FIXME resolve cut --- - -\subsubsection{Our Algorithm} -\subsubsection{Our Hardware} - -\section{Characteristics of Grid Frequency} +% FIXME measurement results, spectra \section{Grid Frequency Modulation} -\subsection{Fundamental Physics} -\subsection{Transmitter Implementation} -% FIXME resolve cut --- -In its most basic form a transmitter for grid frequency modulation would be a very large controllable load connected to -the power grid at a suitable vantage point. A spool of wire submerged in a body of cooling liquid such as a small lake -along with a thyristor rectifier bank would likely suffice to perform this function during occasional cybersecurity -incidents. We can however decrease hardware and maintenance investment even further compared to this rather -uncultivated solution by repurposing regular large industrial loads as transmitters in an emergency situation. For some -preliminary exploration we went through a list of energy-intensive industries in Europe\cite{ec01}. The most -electricity-intensive industries in this list are primary aluminum and steel production. In primary production raw ore -is converted into raw metal for further refinement such as casting, rolling or extrusion. In steelmaking iron is -smolten in an electric arc furnace. In aluminum smelting aluminum is electrolytically extracted from alumina. Both -processes involve large amounts of electricity with electricity making up \SI{40}{\percent} of production costs. Given -these circumstances a steel mill or aluminum smelter would be good candidates as transmitters in a grid frequency -modulation system. +Given the grid characteristics we measured using our custom waveform recorder and a model of our transmitter, we can +derive parameters for the modulation of our broadcast system. In its most basic form a transmitter for grid frequency +modulation would be a very large controllable load connected to the power grid at a suitable vantage point. A spool of +wire submerged in a body of cooling liquid such as a small lake along with a thyristor rectifier bank would likely +suffice to perform this function during occasional cybersecurity incidents. We can however decrease hardware and +maintenance investment even compared to this rather uncultivated solution by repurposing large industrial loads +as transmitters. Going through a list of energy-intensive industries in Europe\cite{ec01}, we found that an aluminium +smelter would be a good candidate. In aluminium smelting, aluminium is electrolytically extracted from alumina solution. +High-voltage mains power is transformed, rectified and fed into about 100 series-connected electrolytic cells forming a +\emph{potline}. Inside these pots alumina is dissolved in molten cryolite electrolyte at about \SI{1000}{\degreeCelsius} +and electrolysis is performed using a current of tens or hundreds of Kiloampère. The resulting pure aluminium settles at +the bottom of the cell and is tapped off for further processing. -In aluminum smelting high-voltage mains is transformed, rectified and fed into about 100 series-connected electrolytic -cells forming a \emph{potline}. Inside these pots alumina is dissolved in molten cryolite electrolyte at about -\SI{1000}{\degreeCelsius} and electrolysis is performed using a current of tens or hundreds of Kiloampère. The resulting -pure aluminum settles at the bottom of the cell and is tapped off for further processing. +Aluminium smelters are operated around the clock, and due to the high financial stakes their behavior under power +outages has been carefully characterized by the industry. Power outages of tens of minutes up to two hours reportedly do +not cause problems in aluminium potlines\cite{eisma01,oye01}. Recently, even techniques for intentional power modulation +without affecting cell lifetime or product quality have been devloped to take advantage of variable energy +prices.\cite{duessel01,eisma01}. An aluminium plant's power supply is controlled to constantly keep all smelter cells +under optimal operating conditions. Modern power supply systems employ large banks of diodes or SCRs to rectify +low-voltage AC to DC to be fed into the potline\cite{ayoub01}. Potline voltage is controlled through a combination of a +tap changer and a transductor. Individual cell voltages are controlled by changing the physical distance between anode +and cathode distance. In this setup, power can be modulated fully electronically. Since this system does not have any +mechanical inertia, high modulation rates can reasonably be achieved. -Like steelworks, aluminum smelters are operated night and day without interruption. Aside from metallurgical issues the -large thermal mass and enormous heating power requirements do not permit power cycling. Due to the high costs of -production inefficiencies or interruptions the behavior of aluminum smelters under power outages is a -well-characterized phenomenon in the industry. The recent move away from nuclear power and towards renewable energy has -lead to an increase in fluctuations of electricity price throughout the day. These electricity price fluctuations have -provided enough economic incentive to aluminum smelters to develop techniques to modulate smelter power consumption -without affecting cell lifetime or product quality\cite{duessel01,eisma01}. Power outages of tens of minutes up to two -hours reportedly do not cause problems in aluminum potlines and are in fact part of routine operation for purposes such -as electrode changes\cite{eisma01,oye01}. +\subsection{Parametrizing Modulation for GFM} -The power supply system of an aluminum plant is managed through a highly-integrated control system as keeping all cells -of a potline under optimal operating conditions is challenging. Modern power supply systems employ large banks of diodes -or SCRs\footnote{SCRs, also called thyristors, are electronic devices that are often used in high-power switching -applications. They are normally-off devices that act like diodes when a current is fed into their control terminal.} to -rectify low-voltage AC to DC to be fed into the potline\cite{ayoub01}. The potline voltage can be controlled almost -continuously through a combination of a tap changer and a transductor. The individual cell voltages can be controlled by -changing the anode to cathode distance (ACD) by physically lowering or raising the anode. The potline power supply is -connected to the high voltage input and to the potline through isolators and breakers. +Modulating $\SI{25}{\mega\watt}$ of smelter power would yield a frequency shift of $\SI{1}{\milli\hertz}$. At an RMS +frequency noise of around $\SI{10}{\milli\hertz}$ in the band around $\SI{1}{\hertz}$, this results in challenging SNR. +% FIXME properly calculate frequency noise density, SNR +Under such conditions, the obvious choice for modulation are spread-spectrum techniques. Thus, we approached the setting +using Direct Sequence Spread Spectrum for its simple implementation and good overall performance. DSSS chip timing +should be as fast as the transmitter's physics allow to exploit the low-noise region between +$\SI{0.2}{\hertz}$ to $\SI{2.0}{\hertz}$ in the frequency noise spectrum while avoiding any of the grid's oscillation modes. Going +past $\approx\SI{2}{\hertz}$ would put strain on the receiver's frequency measurement subsystem\cite{belega01}. Using a +spread-spectrum technique allows us to reduce the effect of interference by spurious tones. In addition, spreading our +signal's energy over frequency also reduces the likelihood that we cause the grid to oscillate along any of its modes. -In an aluminum smelter most of the power is sunk into resistive losses and the electrolysis process. As such an -aluminum smelter does not have any significant electromechanical inertia compared to the large rotating machines used -in other industries. Depending on the capabilities of the rectifier controls high slew rates are possible, permitting -modulation at high\footnote{Aluminum smelter rectifiers are \emph{pulse rectifiers}. This means instead of simply -rectifying the incoming three-phase voltage they use a special configuration of transformer secondaries and in some -cases additional coils to produce a large number of equally spaced phases (e.g.\ six) from a standard three-phase input. -Where a direct-connected three-phase rectifier would draw current in six pulses per mains voltage cycle a pulse -rectifier draws current in more, smaller pulses to increase power factor. For example a 12-pulse rectifier will draw -current in 12 pulses per cycle. In the best case an SCR pulse rectifier switched at zero crossing should allow -\SIrange{0}{100}{\percent} load changes from one rectifier pulse to the next, i.e. within a fraction of a single cycle.} -data rates. -% FIXME resolve cut --- +To test our proposed approach, we wrote a proof-of-concept modulator and demodulator in Python and tested this +proof-of-concept prototype with data captured from our grid frequency sensor. Our simulations covered a range of +parameters in modulation amplitude, DSSS sequence bit depth, chip duration and detection threshold. +Figure~\ref{fig_ser_nbits} shows symbol error rate (SER) as a function of modulation amplitude with Gold sequences of +several bit depths. As can be seen, realistic modulation amplitudes are in the range around $\SI{1}{\milli\hertz}$. In +the continental European synchronous area, this corresponds to a modulation power of approximately +$\SI{25}{\mega\watt}$. Figure~\ref{fig_ser_thf} shows SER against detection threshold relative to background noise. +Figure~\ref{fig_ser_chip} shows SER against chip duration for a given fixed symbol length. As expected from looking at +our measured grid frequency noise spectrum, performance is best for short chip durations and worsens for longer chip +durations since shorter chip durations move our signals' bandwidth into the lower-noise region from $\SI{0.2}{\hertz}$ +to $\SI{2}{\hertz}$. +%FIXME introduce term "chip" somewhere -\subsection{Parametrizing DSSS Modulation for GFM} +\begin{figure} + \centering + \includegraphics[width=0.6\textwidth]{../notebooks/fig_out/dsss_gold_nbits_overview} + \caption{Symbol Error Rate as a function of modulation amplitude for Gold sequences of several lengths.} + \label{fig_ser_nbits} +\end{figure} -% FIXME resolve cut/write intro --- -\begin{description} - \item[Modulation amplitude.] Amplitude is proportionally related to modulation power. In a practical setup we might - realize a modulation power up to a few hundred \si{\mega\watt} which would yield a few tens of \si{\milli\hertz} - of frequency amplitude. - \item[Modulation preemphasis and slew-rate control.] Preemphasis might be necessary to ensure an adequate - Signal-to-Noise ratio (SNR) at the receiver. Slew-rate control and other shaping measures might be necessary to - reduce the impact of these sudden load changes on the transmitter's primary function (say, aluminum smelting) - and to prevent disturbances to other grid components. - \item[Modulation frequency.] For a practical implementation a careful study would be necessary to determine the - optimal frequency band for operation. On one hand we need to prevent disturbances to the grid such as the - excitation of local or inter-area modes. On the other hand we need to optimize Signal-to-Noise ratio (SNR) - and data rate to achieve optimal latency between transmission start and reset completion and to reduce the - overall burden on both transmitter and grid. - \item[Further modulation parameters.] The modulation itself has numerous parameters that are discussed in Section - \ref{mod_params} below. -\end{description} +\begin{figure} + \centering + \hspace*{-1cm}\includegraphics[width=1.2\textwidth]{../notebooks/fig_out/dsss_thf_amplitude_5678} + \caption{SER vs.\ Amplitude and detection threshold. Detection threshold is set as a factor of background noise + level.} + \label{fig_ser_thf} +\end{figure} -% FIXME resolve cut/write intro --- -% FIXME too many enumerations? -In this section we will explore how we can construct a reliable communication channel from the analog primitive we -have outlined in the previous section. Our load control approach to grid frequency modulation leads to a channel with the -following properties. +\begin{figure} + \centering + \hspace*{-1cm}\includegraphics[width=1.2\textwidth]{../notebooks/fig_out/chip_duration_sensitivity_6} + \vspace*{-1cm} + \caption{SER vs.\ DSSS chip duration.} + \label{fig_ser_chip} +\end{figure} -\begin{description} - \item[Slow-changing.] Accurate grid frequency measurements take several periods of the mains sine wave. Faster - sampling rates can be achieved with more complex specialized synchrophasor estimation algorithms but this will - result in a trade-off between sampling rate and accuracy\cite{belega01}. - \item[Analog.] Grid frequency is an analog signal. - \item[Noisy.] While stable over long periods of time thanks to power stations' Load-Frequency Control - systems\cite{entsoe04} there are considerable random short-term variations. Our modulation amplitude is limited - by technical and economic constraints so we have to find a system that will work at poor SNRs. - \item[Polarized.] Grid frequency measurements have an inherent sense of polarity that we can use in our modulation - scheme. -\end{description} +\subsection{Parametrizing a proof-of-concept "Safety Reset" System Based on GFM} -% FIXME resolve cut --- -Modern power systems are complex electromechanical systems. Each component is controlled by several carefully tuned -feedback loops to ensure voltage, load and frequency regulation. Multiple components are coupled through transmission -lines that themselves exhibit complex dynamic behavior. The overall system is generally stable, but may exhbit -instabilities to particular small-signal stimuli\cite{kundur01,crastan03}. These instabilities, called \emph{modes}, -occur when due to mis-tuning of parameters or physical constraints the overall system exhibits oscillation at a -particular frequency. \cite{kundur01} separates these modes into four categories: +Taking these modulation parameters as a starting point, we proceeded to create a proof-of-concept smart meter emergency +reset system. On top of the modulation described in the previous paragraphs we layered simple Reed-Solomon error +correction\cite{mackay01} and some cryptography. The goal of our PoC cryptographic implementation was to allow the +sender of an emergency reset broadcast to authorize a reset command to all listening smart meters. An additional +constraint of our setting is that due to the extremely slow communication channel all messages should be kept as short +as possible. The solution we chose for our PoC is a simplistic hash chain using the approach from the Lamport and +Winternitz One-time Signature (OTS) schemes. Informally, the private key is a random bitstring. The public key is +generated by recursively applying a hash function to this key a number of times. Each smart meter reset command is then +authorized by disclosing subsequent elements of this series. Unwinding the hash chain from the public key at the end of +the chain towards the private key at its beginning, at each step a receiver can validate the current command by checking +that it corresponds to the previously unknown input of the current step of the hash chain. Replay attacks are prevented +by recording the most recent valid command. This simple scheme does not afford much functionality but it results in very +short messages and removes the need for computationally public key cryptography inside the smart meter. +% FIXME add more precise/formal description of crypto +% FIXME add description of targeting/scope function? +% FIXME somewhere above descirbe entire reset system architecture????!!! +% FIXME add description of disarm message (replay protection) -\begin{description} - \item[Local modes] where a single power station oscillates in some parameter, - \item[Interarea modes] where subsections of the overall grid oscillate with respect to each other due to weak - coupling between them, - \item[Control modes] caused by imperfectly tuned control systems and - \item[Torsional modes] that originate from electromechanical oscillations in the generator itself. -\end{description} +\subsection{Experimental results} -The oscillation frequencies associated with each of these modes are usually between a few tens of Millihertz and a few -Hertz\cite{grebe01,entsoe01,crastan03}. It is hard to predict the particular modes of a power system at the scale of the -central European interconnected system. Theoretical analysis and simulation may give rough indications but cannot yield -conclusive results. Due to the obvious danger as well as high economical impact due to inefficiencies experimental -measurements are infeasible. Modes are highly dependent on the power grid's structure and will change with changes in -the power grid over time. For all of these reasons, a grid frequency modulation system must be designed very -conservatively without relying on the absence (or presence) of modes at particular frequencies. A concrete design -guideline that we can derive from this situation is that the frequency spectrum of any grid frequency modulation system -should not exhibit large peaks and should avoid a concentration of spectral energy in small frequency bands. -% FIXME resolve cut --- +\begin{figure} + \centering + \includegraphics[width=0.6\textwidth]{prototype.jpg} + \caption{The completed prototype setup. The board on the left is the safety reset microcontroller. It is connected + to the smart meter in the middle through an adapter board. The top left contains a USB hub with debug interfaces to + the reset microcontroller. The cables on the bottom left are the debug USB cable and the \SI{3.5}{\milli\meter} + audio cable for the simulated mains voltage input.} + \label{fig_proto_pic} +\end{figure} -\subsection{Parametrizing a "Safety Reset" System Based on GFM} -% FIXME resolve cut & write intro --- -% FIXME cut down next 2 sections -\subsubsection{Error-correcting codes} +For a realistic proof of concept, we decided to implement our signal processing chain from DSSS demodulator through +error correction up to our simple cryptography layer in microcontroller firmware and demonstrate this firmware on actual +smart meter hardware, shown in Figure~\ref{fig_proto_pic}. In our proof of concept a safety reset controller is +connected to the main application microcontroller of a smart meter. The reset controller is tasked with listening for +authenticated reset commands on the voltage waveform, and on reception of such a command resetting the smart meter +application controller by flashing a known-good firmware image to its memory. -To reduce reception error rate we have to layer channel coding on top of the DSSS modulation. The messages we expect to -transmit are at least a few tens of bits long. We are highly constrained in SNR due to limited transmission power and -with lower SNR comes higher BER (Bit Error Rate). At a fixed BER, packet error rate grows exponentially with -transmission length so for our relatively long transmissions we would realistically get unacceptable error rates. +The signal processing chain of our PoC is shown in Figure~\ref{fig_demo_sig_schema}. To interoperate with existing +implementations of SHA-512 and reed-solomon decoding, this implementation was written in the C programming language. To +demonstrate an application close to a field implementation, we chose an Easymeter \texttt{Q3DA1002} smart meter as our +reset target. This model is popular in the German market and readily available second-hand. The meter consists of three +isolated metering ASICs connected to a data logging and display PCB through infrared optical links. To demonstrate the +safety reset's firmware reset functionality, we connected our safety reset microcontroller to the Texas Instruments +\texttt{MSP430} microcontroller on the meter's display and data logging board through the JTAG debug interface that the +board's vendor had conveniently left accessible. We ported part of +\texttt{mspdebug}\footnote{\url{https://dlbeer.co.nz/mspdebug/}} to drive the meter microcontroller's JTAG interface and +wrote a piece of demonstrator code that overwrites the meter's firmware with one that displays an identifying string on +the meter's display after boot-up. -Error correcting codes are a very broad field with many options for specialization. Since we are implementing only an -advanced prototype in this thesis we chose to spend only limited resources on optimization and settled on a basic -Reed-Solomon code. We have no doubt that applying a more state-of-the-art code we could gain further improvements in -code overhead and decoding speed among others\cite{mackay01}. Since message length in our system limits system response -time but we do not have a fixed target we can tolerate some degree of overhead. Decoding speed is of very low concern -to us because our data rate is extremely low. We derived our implementation by adapting and optimizing an existing open -source decoder that we validated on an open source encoder implementation. We generate test signals using a Python tool -on the host. +\begin{figure} + \centering + \includegraphics[width=\textwidth]{prototype_schema} + \caption{The signal processing chain of our demonstrator.} + \label{fig_demo_sig_schema} +\end{figure} -\subsubsection{Cryptographic security} -\label{sec-crypto} -Above the communication base layer elaborated in the previous section we have to layer a cryptographic protocol to -ensure system security. We want to avoid a case where a third party could interfere with our system or even subvert this -safety system itself for an attack. From a protocol security perspective the system we are looking for can informally -be modelled as consisting of three parties: the trusted \emph{transmitter}, one of a large number of untrusted -\emph{receivers}, and an \emph{attacker}. These three play according to the following rules: +Since we did not have an aluminium smelter ready, we decided to feed our proof-of-concept reset controller with an +emulated grid voltage sine wave from a computer's headphone jack. Where in a real application this microcontroller might +take ADC readings of input mains voltage divided down by a long resistive divider chain, we instead feed the ADC from a +$\SI{3.5}{\milli\meter}$ audio input. For operational safety, we disconnected the meter microcontroller from its +grid-referenced capacitive dropper power supply and connected it to our reset controlller's debug USB power supply. -\begin{description} - \item[Access.] Both transmitter and attacker can transmit any bit sequence. - \item[Indistinguishability.] The receiver receives any transmission by either but cannot distinguish between them. - \item[Kerckhoff's principle.] Since the protocol design is public and anyone can get access to an electricity meter - the attacker knows anything any receiver might know\cite{kerckhoff01,kerckhoff02}. - \item[Priority.] The transmitter is stronger than an attacker and will ``win'' during simultaneous transmission. - \item[Seeding.] Both transmitter and receiver can be seeded out-of-band with some information on each other such as - public key fingerprints. -\end{description} - -We are not considering situations where an attacker attempts to jam an ongoing transmission. In practice there are -several avenues to prevent such attempts. Compromised large loads that are being abused by the attacker can be manually -disconnected by the utility. Error-correcting codes can be used to provide resiliency against small-scale disturbances. -Finally, the transmitter can be designed to have high enough power to be able to override any likely attacker. - -With the above properties in mind our goal is to find a cryptographic primitive that has the following properties: -\begin{description} - \item[Authentication.] The transmitter can produce a message bit sequence that a certain subset of receivers can - identify as being generated by the transmitter. On reception of this sequence, all addressed receivers perform a - safety reset. - \item[Unforgeability.] The attacker cannot forge a message, i.e.\ find a bit sequence other than one of the - transmitter's previous messages that a receiver would accept. This implies that the attacker also cannot create - a new distinct message from a previously transmitted message. - \item[Brevity.] The message should be short. Our communication channel is outrageously slow compared to anything - else used in modern telecommunications and every bit counts. -\end{description} - -On a protocol level we also have to ensure \emph{idempotence}. Our system should have an at-most-once semantic. This -means for a given message each receiver either performs exactly one safety reset or none at all, even if the message is -re-transmitted by either the transmitter or an attacker. We cannot achieve the ideal exactly-once semantic wit pure -protocol gymnastics since we are using an unidirectional lossy communication primitive. A receiver might be offline -(e.g.\ due to a local power outage) and then would not hear the transmission even if our broadcast primitive was -reliable. Since there is no back channel, the transmitter has no way of telling when that happens. The practical impact -of this can be mitigated by the transmitter repeating the message a number of times. - -It follows from the unforgeability requirement that we can trivially reach idempotence at the protocol level by keeping -a database of all previous messages and only accepting new messages. By considering this in our cryptographic design we -can reduce the storage overhead of this ``database''. - -Along with the indistinguishability property the access requirement implies that we need a cryptographic -signature\cite{lamport01}. However, we have relaxed constraints on this signature compared to standard cryptographic -practice\cite{anderson04}. While cryptographic signatures need to work over arbitrary inputs, all we want to ``sign'' -here is the instruction to perform a safety reset. This is the only message we might ever want to transmit so our -message space has only one element. The information content of our message thus is 0 bit! All the information we want to -transmit is already encoded \emph{in the fact that we are transmitting} and we do not require a further payload to be -transmitted: We can omit the entirety of the message and just transmit whatever ``signature'' we -produce\cite{haller01,rfc1760}. This is useful to conserve transmission bits so our transmission does not take an -exceedingly long time over our extremely slow communication channel. - -We can modify this construction to allow for a small number of bits of information content in our message (say two or -three instead of zero) at no transmission overhead by transmitting the cryptographic signature as usual but simply -omitting the message. The message contains only a few bits of information and we are dealing with minutes of -transmission time so the receiver can reconstruct the message through brute-force. Though this trade-off between -computation and data transmission might seem inelegant it does work for our extremely slow link for up to a few bits of -information. - -There is an important limitation in the rules of our setup above: The attacker can always record the reset bit sequence -the transmitter transmits and replay that same sequence later. Even without cryptography we can trivially prevent an -attacker from violating the at-most-once criterion. If every receiver memorizes all bit sequences that have been -transmitted so far it can detect replays. With this mitigation by replaying an older authentic transmission an attacker -can cause receivers that were offline during the original transmission to reset at a later point. Considering our goal -is to reset them in the first place this should not pose a threat to the system's safety or security. - -A possible scenario would be that an attacker first causes enough havoc for authorities to trigger a safety reset. The -attacker would record the trigger transmission. We can assume most meters were reset during the attack. Due to this the -attacker cannot cause a significant number of additional resets immediately afterwards. However, the attacker could -wait several years for a number of new meters to be installed that might not yet have updated firmware that includes the -last transmission. This means the attacker could cause them to reset by replaying the original sequence. - -A possible mitigation for this risk would be to introduce one bit of information into the trigger message that is -ignored by the replay protection mechanism. This \emph{enable} bit would be $1$ for the actual reset trigger message. -After the attack the transmitter would then perform scheduled transmissions of a ``disarm'' message that has this bit -set to $0$. This message informs all new meters and meters that were offline during the original transmission of the -original transmission for replay protection without actually performing any further resets. - -We could use any of several traditional asymmetric cryptographic primitives to produce these signatures. The -comparatively high computational effort required for signature verification would not be an issue. Transmissions take -several minutes anyway and we can afford to spend some tens of seconds even in signature verification. Transmission -length and by proxy system latency would be determined by the length of the signature. For RSA signature length is the -modulus length (i.e. larger than \SI{1000}{bit} for very basic contemporary security). For elliptic curve-based systems -curve length is approximately twice the security level and signature size is twice the curve length because two curve -points need to be encoded\cite{anderson02}. For contemporary security this results in more than 300 bit transmission -length. We can exploit our unique setting's low message entropy to improve on this by basing our scheme on a -cryptographic hash function used as a one-way pseudo-random function (PRF). Hash-based signature schemes date back to -the very beginnings of cryptographic signatures\cite{anderson04,diffie01,lamport02}. Today, in general applications -schemes based on asymmetric cryptography are preferred but hash-based signature systems have their applications in -certain use cases. One example of such a scheme is the TESLA scheme\cite{perrig01} that is the basis for navigation -message authentication in the European Galileo global navigation satellite system. Here, a system based purely on -asymmetric primitives would result in too much computation and communication overhead\cite{ec05}. In the following -sections we will introduce the foundations of hash-based signatures before deriving our authentication scheme. - -\subsubsection{Lamport signatures} - -1979, Lamport in \cite{lamport02} introduced a signature scheme that is based only on a one-way function such as a -cryptographic hash function. The basic observation is that by choosing a random secret input to a one-way function and -publishing the output, one can later prove knowledge of the input simply by publishing it. In the following paragraphs -we will describe a construction of a one-time signature scheme based on this observation. The scheme we describe is the -one usually called a ``Lamport Signature'' in modern literature but is slightly different from the variant described in -the 1979 paper. For our purposes we can consider both to be equivalent. - -\paragraph{Setup.} In a Lamport signature, for an n-bit hash function $H$ the signer generates a private key $s = -\left(s_{b, i} | b\in\left\{0, 1\right\}, 0\le i

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