Scheduling Electric Vehicles for Ancillary Services

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Scheduling Electric Vehicles for Ancillary Services Mira Pauli Chair of Energy Economics KIT University of the State of Baden-Wuerttemberg and National Research Center of the Helmholtz Association http://www.greenerkirkcaldy.org.uk/wp-content/uploads/electric-vehicle-charging.jpg [11/5/2016] www.kit.edu

No. of Articles The Development of Electric Mobility 1800 1600 1400 1200 1000 800 600 400 200 Published Articles "Electric vehicles" "Charging" 0 2007 2008 2009 2010 2011 2012 2013 2014 2015 2016 Year Need for incentive to participate! https://www.iea.org/publications/freepublications/publication/ev_phev_brochure.pdf [11/5/2016] 2 11/15/2016

Agenda Motivation Actors in the Grid Frequency Control Related Work Model by Sortomme and El-Sharkawi [4] Conclusion 3 11/15/2016

Actors in the Grid 1/2 Electric Utility Companies (EnBW, Vattenfall ) Transmission System Operator (TransnetBW, Amprion ) Distribution System Operator (NetzeBW, Stadtwerke ) 4 11/15/2016 http://instituteforenergyresearch.org/wp-content/uploads/2014/09/schematic.png [11/5/2016]

Actors in the Grid 2/2 Where do Electric Vehicles fit? Store excess power by renewable energy sources Smart charging to increase use of renewable energies Frequency control Regulation up and down Spinning reserve Peak Shaving Reduce regional congestion Stabilize voltage level 5 11/15/2016 http://instituteforenergyresearch.org/wp-content/uploads/2014/09/schematic.png [11/5/2016] http://www.clker.com/cliparts/w/h/s/a/b/5/green-car-icon.svg [11/5/2016]

Frequency (Hz) Frequency Control Grid has to be balanced Production = Consumption Imbalance can lead to power losses Different mechanisms Regulation up and down Spinning reserves Non-spinning reserves 6 11/15/2016 Time (hrs) http://fokusenergie.com/wp-content/uploads/sites/91/2015/12/regelenergie.png [11/5/2016] http://www.amprion.net/netzfrequenz [11/10/2016]

Related Work Ev suitable for ancillary services Brooks, Gage et al. (2001) Kempton, Tomić (2005) Dynamic Programming Rotering, Ilic (2011) Metaheuristics Particle Swarm Optimization: Hutson, Venayagamoorthy, Corzine (2008) Simulated Annealing: Sousa, Tiago et al. (2012) Focus on Optimal Scheduling of Vehcile-to-Grid Energy and Ancillary Services, Sortomme, El-Sharkawi (2012) 7 11/15/2016

Agenda Motivation Related Work Model by Sortomme and El-Sharkawi [4] Model Structure Parameters Bidding Problem Dispatch Algorithm Simulation Results Conclusion 8 11/15/2016

Model Structure 1/2 Aggregator manages Electric Vehicles (EVs) with bidirectional V2G technology Objective: Maximize profit Revenues Provide EVs with energy Sell ancillary services Sell energy Costs Cost for energy for EVs Battery degradation from discharging Compute optimal, feasible charging schedule 9 11/15/2016

Model Structure 2/2 Linear Program Determine bidding strategy Dispatch Algorithm Find dispatch schedule React to regulation signal quickly 10 11/15/2016 https://en.wikipedia.org/wiki/linear_programming [11/12/2016] http://www.bobology.com/public/what-is-an-algorithm.cfm [11/12/2016]

Parameters Technical parameters Battery capacity Charging limits Customer-based parameters Driving pattern State of charge for each EV Market-based parameters Forecasted prices for regulation up and down and spinning reserve Forecasted regulation signals and amounts 11 11/15/2016

Bidding Problem - Constraints 1/2 Battery capacity constraints Each vehicle s charge needs to stay between 0 and the max. capacity at all time Consumer preferences Ability to perform one trip each day End period with at least 99% charge Charging station charge rate MP i = max. available power draw POP i (t) = preferred point of operation MxAP i = reg. down capacity MnAP i = reg. up capacity RsRP i = spinning reserve capacity RsRP i (t)+mnap i (t)-pop i (t) MP i MxAP i +POP i (t) MP i Sortomme, El-Sharkawi (2012) 12 11/15/2016

Bidding Problem - Constraints 2/2 Minimize peak load charging Load greater than Mn L POP i (t) = preferred point of operation Mx L = forecasted max. load Mn L = forecasted min. load L t = load ad time t MP i = max. available power draw Less power available Lower charging profile Not restricting for L t Mn L 13 11/15/2016 Sortomme, El-Sharkawi (2012)

Dispatch Schedule Algorithm 1/2 Enough capacity for regulation? AND Enough charge available for regulation? Enough charge available for regulation? No Yes Perform regulation No Yes Discharge Charge 14 11/15/2016 Sortomme, El-Sharkawi (2012)

Dispatch Schedule Algorithm 2/2 Compute power draw for each vehicle considering Regulation up Regulation down Spinning reserve Sum = final power draw for each vehicle 15 11/15/2016 Sortomme, El-Sharkawi (2012)

Simulation Results Simulation parameters 10 000 EVs, 5 types of cars 100 driving patterns for weekday and weekend Price for EV consumer = 0.01 $/kwh Market parameters according to Houston, TX market 3 Scenarios for battery cost ($200, $400, $800/kWh) Sortomme, El-Sharkawi (2012) https://cleantechnica.com/files/2015/03/nissan-leaf-grid-integration.jpg [11/4/2016] 16 11/15/2016

Simulation Results - Charging Profile No additional load during time of peak Change of POP to sell ancillary services Charging profile highly depending on battery replacement cost 17 11/15/2016 Sortomme, El-Sharkawi (2012)

Simulation Results - System Benefits Peak shaving Gain of regulation and reserves Only small percentage of needed overall capacity Regulation up and down: 800 MW Spinning reserve: 2,300 MW Prices for ancillary services drop 7-8% 18 11/15/2016 Sortomme, El-Sharkawi (2012)

Simulation Results - Cost-Benefit Analysis Profits between $1.2 mio and $6 mio Calculation of net present value Battery Cost $200/kWh $400/kWh $800/kWh NPV per car $6,082.80 $4,433.90 $1,540.78 Assumption of consistent ancillary prices Additional cost not considered Communication soft- and hardware Safety measures 19 11/15/2016

Conclusion Benefits from V2G services Technical burden Consumer willingness to adapt Commercial fleets (delivery trucks etc.) Integrate regional aspects Adjustment for european market 20 11/15/2016

References [1] Brooks, Alec, Tom Gage, and A. C. Propulsion. "Integration of electric drive vehicles with the electric power grid a new value stream." 18th International Electric Vehicle Symposium and Exhibition, Berlin, Germany. 2001. [2] Hutson, Chris, Ganesh Kumar Venayagamoorthy, and Keith A. Corzine. "Intelligent scheduling of hybrid and electric vehicle storage capacity in a parking lot for profit maximization in grid power transactions." Energy 2030 Conference, 2008. ENERGY 2008. IEEE. IEEE, 2008. [3] Kempton, Willett, and Jasna Tomić. "Vehicle-to-grid power fundamentals: Calculating capacity and net revenue." Journal of power sources 144.1 (2005): 268-279. [4] Rotering, Niklas, and Marija Ilic. "Optimal charge control of plug-in hybrid electric vehicles in deregulated electricity markets." IEEE Transactions on Power Systems 26.3 (2011): 1021-1029. [5] Sortomme, Eric, and Mohamed A. El-Sharkawi. "Optimal scheduling of vehicle-to-grid energy and ancillary services." IEEE Transactions on Smart Grid 3.1 (2012): 351-359. [6] Sousa, Tiago, et al. "Intelligent energy resource management considering vehicle-to-grid: A simulated annealing approach." IEEE Transactions on Smart Grid 3.1 (2012): 535-542. 21 11/15/2016

Backup - Bidding Problem - Objective Income Ancillary services Selling energy to the EV owner Sell excessive energy Cost Opportunity cost of providing energy for EVs Battery degradation through discharge P RU (t), P RD (t), P RR t = price for regulation up, down, responsive reserve R U (t), R D (t), R R t = capacity for regulation up, down, responsive reserve Mk = price charged to EV owner E[FP i (t)] = expected final power draw of vehicle I P t = Market price for energy E[FP i (t)] = expected pos. power draw of vehicle i DC i = Degradation cost from discharging Ef i = charging efficiency 22 11/15/2016 Sortomme, El-Sharkawi (2012)

Backup Computation of expected Final Power Draw 23 11/15/2016

Backup - Mathematical Formulation of Dispatch Algorithm No PD i = SOC i Ef i FoR i + POP SOC i Ef i FoR i + POP i < CR i /Ef i (1) AND FoR i + POP SOC i Ef i (2) No Yes PD i = CR i /Ef i Yes PD i = FoR i + POP i (1) (2) Complete power draw less than remaining capacity If violated: additional load reduction impossible PD i CR i /Ef i Complete discharge greater than max. battery discharge If violated: additional load increase impossible PD i = SOC i Ef i FoR i = (RS/R D )MxAP i ; (RS/R U )MnAP i ; (RSS/R R )RsRP i = fraction of regulation (reduction / increase) POP i = scheduled operating point CR/Ef i = charge needed for maximum charge SOC i Ef i = discharge of battery PD i = power draw Sortomme, El-Sharkawi (2012) 24 11/15/2016