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Wind Power Dispatch with Battery Energy Storage Virtual Trials in South Australia Silvio Tarca a Matthew Roughan a Nesimi Ertugrul b Nigel Bean a a School of Mathematical Sciences and ARC Centre of Excellence for Mathematical & Statistical Frontiers The University of Adelaide, South Australia 5005 b School of Electrical & Electronic Engineering and Centre for Energy Technology The University of Adelaide, South Australia 5005 [email protected] International Conference on Energy & Power RMIT University, Melbourne December 14–16, 2016

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Page 1: Wind Power Dispatch with Battery Energy Storage - … ·  · 2017-04-07Wind Power Dispatch with Battery Energy Storage ... State-space model predictive control ... Wind Power Dispatch

Wind Power Dispatch with Battery Energy StorageVirtual Trials in South Australia

Silvio Tarcaa Matthew Roughana Nesimi Ertugrulb Nigel Beana

aSchool of Mathematical Sciences andARC Centre of Excellence for Mathematical & Statistical Frontiers

The University of Adelaide, South Australia 5005

bSchool of Electrical & Electronic Engineering andCentre for Energy Technology

The University of Adelaide, South Australia 5005

[email protected]

International Conference on Energy & PowerRMIT University, Melbourne

December 14–16, 2016

Page 2: Wind Power Dispatch with Battery Energy Storage - … ·  · 2017-04-07Wind Power Dispatch with Battery Energy Storage ... State-space model predictive control ... Wind Power Dispatch

Registered capacity and electricity generated in SA (2015–16)High penetration of intermittent renewable energy

Port Lincoln (73.5 MW)

Cathedral Rocks (66 MW)

Mt Millar (70 MW)

Hallett 4 - North Brown Hill (132.3 MW)

Hallett 5 - The Bluff (52.5 MW)Hallett 1 - Brown Hill (94.5 MW)

Hallett 2 - Hallett Hill (71.4 MW)Clements Gap (56.7 MW)

Snowtown (98.7 MW)Snowtown S2 North (144 MW)Snowtown S2 South (126 MW)

Waterloo (111 MW)

Wattle Point (90.75 MW)

Starfish Hill (34.5 MW)

Canunda (46 MW)Lake Bonney 1 (80.5 MW)

Lake Bonney 2 (159 MW)Lake Bonney 3 (39 MW)

Hornsdale S1 (102.4 MW)

Northern (546 MW)(Closed)

Playford B (240 MW)(Closed)

Hallett (228.3 MW)

Mintaro (90 MW)

Lonsdale (20.7 MW)Port Stanvac (57.6 MW)

Pelican Point (478 MW)

Dry Creek (156 MW)Osborne (180 MW)

Quarantine (224 MW)Torrens Island A (480 MW)

Ladbroke Grove (80 MW)

Snuggery (63 MW)

Angaston (50 MW)

Torrens Island B (800 MW)

DC Link66 kV132 kV275 kV

Transmission Lines

Wind

Diesel

Gas

Coal

Power Stations

LEGEND - EXISTING GENERATION

Energy Registered capacity Electricity generatedsource MW % of total GWh % of total

Gas 2,668 44.6 4,538 36.4Wind 1,576 26.3 4,322 34.7Coal 770 12.9 2,601 20.9Rooftop PV 679 11.4 938 7.5Other 289 4.8 60 0.5

Total 5,982 100.0 12,459 100.0

Source: Australian Energy Market Operator

Following the closure of the last coal-fired power

plant in SA, from 10 May 2016 to 31 July 2016,

51% of electricity generated in the state came

from wind and rooftop PV

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 2 / 10

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Market and technical challenges faced by SA

Dependable supply of scheduled (baseload) power:• High penetration of intermittent renewable energy• Limited connectivity with other regions in the NEM

High and volatile wholesale electricity prices:• Variability in wind and solar power generation• Difficulty in making wind and solar forecasts, especially about the future• Balance of generation is gas-fired

Secure operation of the power system:• Ancillary services historically provided by conventional generators• Renewable energy generation is displacing conventional generation as SA

transitions to a low-carbon economy• Tight availability of locally provisioned ancillary services when islanded

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 3 / 10

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Wind power dispatch with battery energy storageState-space model predictive control (MPC)

Suppose that a utility-scale battery has been coupled to an SA wind farm,enabling time shifting of wind power dispatched to the grid

Represent the process of wind power dispatch with battery energy storage asa state-space model

MPC controller computes battery charge/discharge control signals byminimising tracking error of power dispatched to the grid relative to a setpoint — target baseload power

Virtual trials — computer simulations using publicly available dispatch data— measure the improvement in dispatchability of wind power with batteryenergy storage

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 4 / 10

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Modelling contributions to the literatureProper accounting of battery charge/discharge efficiency

Time evolution of state of charge (SOC) of the battery,

e(t+1) = e(t) + δηpb+(t)− δ

ηpb−(t),

properly accounts for battery charge/discharge efficiency, andpower dispatched to the grid is given by

pd(t+1) = pb−(t)− pb+(t) + pw(t),

where pb+(t) ≥ 0 is the battery charge control signal,pb−(t) ≥ 0 the battery discharge control signal,pw(t) ≥ 0 the wind power control signal,η ∈ (0, 1] the one-way charge/discharge efficiency of the battery, andδ > 0 the conversion factor from MW to MWh for the dispatch interval

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 5 / 10

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Modelling contributions to the literatureIncremental state-space model

Incremental formulation of the state-space model for wind power dispatch withbattery energy storage allows the MPC controller to penalise control effort

e(t+1)pb+(t)pb−(t)pw(t)

z(t+1)

=

1 δη −δ/η 00 1 0 00 0 1 00 0 0 1

A

e(t)

pb+(t−1)pb−(t−1)pw(t−1)

z(t)

+

δη −δ/η 01 0 00 1 00 0 1

B

∆pb+(t)∆pb−(t)∆pw(t)

∆u(t)

,

[e(t+1)pd(t+1)

]y(t+1)

=

[1 0 0 00 −1 1 1

]C

e(t+1)pb+(t)pb−(t)pw(t)

z(t+1)

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 6 / 10

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Optimisation of the performance index

MPC controller determines control increments by optimising a performance indexthat penalises tracking error and control effort

Let r(t) ∈ Rm be a set-point vector, and define the quadratic cost function

f =∥∥∥√Ω (r(t+1)− y(t+1))

∥∥∥22

+ λ∥∥∥√Ψ∆u(t)

∥∥∥22,

where λ ≥ 0 is a scalar weighting coefficient, and Ω ∈ Rm×m and Ψ ∈ Rq×q

are positive semidefinite diagonal weighting matrices

Process constraints take the form of bounds on observable and internal statevariables, the latter expressed in terms of control increments

Quadratic optimisation problem is written in standard form:

argmin∆u(t)

1

2∆u(t)T

(BTCT ΩCB + λΨ

)∆u(t)

+(CAz(t)− r(t+1)

)TΩCB∆u(t)

subject to x x(t+1) x,

∆u ∆u(t) ∆u

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 7 / 10

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Virtual trials in South Australia

Implement a naıve, single-period dispatch strategy:• Charge battery with surplus wind power whenever available capacity for

dispatch exceeds the set point• Discharge battery to supplement wind power whenever available capacity for

dispatch is less than the set point

Virtual trials perform computer simulations using real-world data:• Optimise control increments for 5-minute dispatch intervals from 1 April 2015

to 31 March 2016 using publicly available dispatch data• For different set points representing target baseload power• For different size utility-scale batteries

Some observations:• Probability of power dispatched to the grid supplying a target baseload power

is moderately higher with battery energy storage• Not very sensitive to shape of the load profile or battery charge/discharge

efficiency due to autocorrelation of wind power over dispatch intervals• Even on today’s utility scale, battery power can only substitute for a fraction

of the registered capacity of a commercial wind farm for a limited time

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 8 / 10

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Improvement in Wind Power Dispatch with Battery Energy Storage

Number of 5-minute dispatch intervals over one full year where power dispatched to the grid

equals or exceeds the set point is 10–28% higher with utility-scale battery than no energy storage

0

10

20

30

40

50

60

70

80

90

100

0.00 0.10 0.20 0.30 0.40 0.50 0.60 0.70

P(p

ower

dis

pat

ched≥

set

poi

nt)

,%

Average of set points for power dispatched to the grid, p.u.

No energy storageBattery (1), energy capacity = 0.25 p.u.Battery (2), 0.50 p.u.Battery (3), 0.75 p.u.Battery (4), 1.00 p.u.

Capacity factor = 0.38Registered capacity = 1.0 p.u.

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 9 / 10

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Direction of future research

Soaring wholesale electricity prices in SA during July 2016:• During the month RRP averaged $229/MWh, more than three times the

average price of any other region in the NEM• On 13 July 2016 electricity traded at $7,068 during the 06:30 trading interval• AER reported “[t]he major contributing factor to the high price was wind

forecast error”

Conjecture that if wind farms were to dependably supply power scheduledduring pre-dispatch, wholesale electricity prices would be less volatile and, onaverage, lower

Ongoing research proposal:• Extend incremental state-space model to a multi-period setting• Use pre-dispatch unconstrained intermittent generation forecasts (UIGF)

produced by the Australian Wind Energy Forecasting System (AWEFS)• Empirically examine the dependability of supply of wind power scheduled

during pre-dispatch — up to 40 hours ahead of dispatch — using batteryenergy storage to enable time shifting

S. Tarca et al. ACEMS & CET, The University of Adelaide December 2016 10 / 10