Accelerating Stochastic Energy System Optimization Models: Temporally Split Benders Decomposition
Shima Sasanpour, Manuel Wetzel, Karl-Ki\^en Cao, Hans Christian Gils, Andr\'es Ramos

TL;DR
This paper introduces a temporally split Benders decomposition method that significantly accelerates large-scale stochastic energy system optimization models by exploiting parallelization and reducing computational resources.
Contribution
The paper presents a novel temporally split Benders decomposition approach that enhances the efficiency of stochastic energy system optimization models, enabling faster solutions for large-scale problems.
Findings
Reduced computing times by up to 60%
Memory requirements decreased significantly
Further improvements with distributed computing over 80%
Abstract
Stochastic programming can be applied to consider uncertainties in energy system optimization models for capacity expansion planning. However, these models become increasingly large and time-consuming to solve, even without considering uncertainties. For two-stage stochastic capacity expansion planning problems, Benders decomposition is often applied to ensure that the problem remains solvable. Since stochastic scenarios can be optimized independently within subproblems, their optimization can be parallelized. However, hourly-resolved capacity expansion planning problems typically have a larger temporal than scenario cardinality. Therefore, we present a temporally split Benders decomposition that further exploits the parallelization potential of stochastic expansion planning problems. A compact reformulation of the storage level constraint into linking variables ensures that long-term…
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