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R.P.L. Novosel
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Impact of Considering Artificial Worst-Case Scenarios Within Clustering Algorithms
A case study through three newly adapted clustering algorithms
Planning a long-term energy system relies on models that simulate system operation over many years at an hourly level, which is computationally expensive. A common remedy is temporal aggregation: grouping similar time periods and representing each group by one typical period to shrink the dataset the model must process. This speeds up the computation but tends to average away rare yet demanding conditions, such as days with high energy demand and little energy availability. These extreme periods, however, often determine how much capacity the system requires. This paper introduces three adaptations of widely used clustering algorithms that deliberately embed synthetic worst-case periods into the clustering process, ensuring the representative periods do not ignore the most demanding conditions. We evaluate them against four standard baselines (K-Means, K-Medoids, K-Medoids WC (worst-case), and Hull clustering) by measuring how closely each method's investment decisions match those of a benchmark model that uses the full, unaggregated data: a gap we call relative regret. The standard methods often require a large number of representative periods to approach the benchmark, whereas the proposed worst-case method WCA-K-Means reaches near-benchmark decisions with far fewer periods. By capturing the conditions that drive capacity needs without partitioning the data into excessive detail, it represents a full year with a much smaller dataset, giving planners results that closely match a full-resolution model while substantially reducing the computational cost of solving the energy model.
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Planning a long-term energy system relies on models that simulate system operation over many years at an hourly level, which is computationally expensive. A common remedy is temporal aggregation: grouping similar time periods and representing each group by one typical period to shrink the dataset the model must process. This speeds up the computation but tends to average away rare yet demanding conditions, such as days with high energy demand and little energy availability. These extreme periods, however, often determine how much capacity the system requires. This paper introduces three adaptations of widely used clustering algorithms that deliberately embed synthetic worst-case periods into the clustering process, ensuring the representative periods do not ignore the most demanding conditions. We evaluate them against four standard baselines (K-Means, K-Medoids, K-Medoids WC (worst-case), and Hull clustering) by measuring how closely each method's investment decisions match those of a benchmark model that uses the full, unaggregated data: a gap we call relative regret. The standard methods often require a large number of representative periods to approach the benchmark, whereas the proposed worst-case method WCA-K-Means reaches near-benchmark decisions with far fewer periods. By capturing the conditions that drive capacity needs without partitioning the data into excessive detail, it represents a full year with a much smaller dataset, giving planners results that closely match a full-resolution model while substantially reducing the computational cost of solving the energy model.