A bilevel optimization shows that a single zero-price quantity bid by renewable producers can replicate the system-optimal outcome of any multi-price bidding curve in two-settlement markets, and it cuts simulated NYISO costs by 36%.
Deriving Loss Function for Value-oriented Renewable Energy Forecasting
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abstract
Renewable energy forecasting is the workhorse for efficient energy dispatch. However, forecasts with small mean squared errors (MSE) may not necessarily lead to low operation costs. Here, we propose a forecasting approach specifically tailored for operational purposes, by incorporating operational problems into the estimation of forecast models via designing a loss function. We formulate a bilevel program, where the operation problem is at the lower level, and the forecast model estimation is at the upper level. We establish the relationship between the lower-level optimal solutions and forecasts through multiparametric programming. By integrating it into the upper-level objective for minimizing expected operation cost, we convert the bilevel problem to a single-level one and derive the loss function for training the model. It is proved to be piecewise linear, for linear operation problem. Compared to the commonly used loss functions, e.g. MSE, our approach achieves lower operation costs.
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eess.SY 1years
2025 1verdicts
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Optimizing Bidding Curves for Renewable Energy in Two-Settlement Electricity Markets
A bilevel optimization shows that a single zero-price quantity bid by renewable producers can replicate the system-optimal outcome of any multi-price bidding curve in two-settlement markets, and it cuts simulated NYISO costs by 36%.