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Simulation of Alberta Pool Prices

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High level observations of Alberta power market since deregulation ... Very simple (perhaps too simple?) Good: Reproduces historically 'reasonable' CDFs ... – PowerPoint PPT presentation

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Title: Simulation of Alberta Pool Prices


1
Simulation of Alberta Pool Prices
  • Scott MacDonald

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Outline
  • High level observations of Alberta power market
    since deregulation
  • Load growth, Generation, Historical pool prices
  • Challenges of simulating prices
  • What drives price spikes?
  • Albertas merit order
  • Description of model
  • Results

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Summary of Off Peak Prices
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Summary of On Peak Prices
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System Marginal Price
  • Pool Price is the time weighted average of the
    SMP
  • Intersection of Alberta Internal Load (AIL) and
    merit curve determines the price
  • SMP remains constant as long as AIL is on the
    price setting block
  • Many factors effect the merit order (Wind,
    Imports, DCR)

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Sample SMP Calculation
Adjusted Load AIL SK WIND 0.44DCR
7496 MW 7496 MW (intersect
with merit curve) implies SMP 52.80 /MWh
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Description of Price Simulation Model
  • Very simple (perhaps too simple?)
  • Good
  • Reproduces historically reasonable CDFs
  • Stats are inline with history
  • Spikes happen in the right hour endings (8-23)
  • Back tests calculate margins with 1 to 1.5 std of
    mean
  • Bad
  • Fails to reproduce the large number of 10/MWh
    hours. (Coal units marginal price)
  • Over parameterized?
  • Assumes that history is likely to repeat itself

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Model Process
  • Query historical data from SQL database
  • Create shaping matrix
  • Create noise vector
  • Create price path

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Shaping Matrix(for one month)
Notation P_i,124
Day Occurrence
Hours 1 through 24
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Shaping Matrix(aggregate)
Notation, M mean() P_14,124,i
Year Label
Day Occurrence
Hours 1 through 24
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Noise Vector
  • Skip the details
  • Broken out into peak (HE 8-23) and off peak
    (everything else)
  • Remove seasonality by doing
  • log(P_i) mean(log(P_month))

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Create Price Path (pseudocode)
  • Tmp_(i,j) Smat(i,j) XSmat_std(i,j)
  • where X a bU(0,1) random variable
  • 2. Tmp flatten(Tmp)
  • 3. S Sc
  • where c is scaling constant
  • 4. On_peak_chain emprand(Nvec_on)
  • Off_peak_chain emprand(Nvec_off)
  • 6. IF (HE is peak)
  • P log(S) On_peak_chain
  • Else
  • P log(S) Off_peak_chain
  • P exp(P) X
  • where X a bU(0,1) random variable

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Conclusion
  • Thin supply stack causes wild price variation
  • Generators dispatching intelligently
  • Scarcity pricing, shadow bidding
  • Naïve approach seems to yield reasonable results
    (back tested over 1 year of data)
  • Flexible tool to allow users to assess the risk
    of various hedge scenarios (7x24, 6x16, etc)
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