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Risk-Based Capacity Accreditation of Resource-Colocated Large Loads in Capacity Markets

Siying Li, Lang Tong, Timothy D. Mount

TL;DR

The paper tackles resource adequacy challenges posed by rapidly growing large loads by introducing a risk-based capacity accreditation framework for resource-colocated portfolios. It develops a convex optimization approach to compute ELCC via reliability-loss minimization, enabling scenario-based evaluation of colocated resources under uncertainty. The methodology is extended to include network constraints and is demonstrated through a hydrogen production facility colocated with renewables, storage, and a fuel cell, where the optimization-based ELCC accreditation consistently exceeds heuristic methods. This framework enhances the accuracy of capacity market accounting for large colocated loads and provides a scalable method for integrating data centers and manufacturing facilities into reliability-based planning.

Abstract

We study capacity accreditation of resource-colocated large loads, defined as large demands such as data center and manufacturing loads colocated with behind-the-meter generation and storage resources, synchronously connected to the bulk power system, and capable of participating in the wholesale electricity market as an integrated unit. Because the qualified capacity of a resource portfolio is not equal to the sum of its individual resources' qualified capacities, we propose a novel risk-based capacity accreditation framework that evaluates the collective contribution to system reliability. Grounded in the effective load carrying capability (ELCC) metric, the proposed capacity accreditation employs a convex optimization engine that jointly dispatches colocated resources to minimize reliability risk. We apply the developed methodology to a hydrogen manufacturing facility with colocated renewable generation, storage, and fuel cell resources.

Risk-Based Capacity Accreditation of Resource-Colocated Large Loads in Capacity Markets

TL;DR

The paper tackles resource adequacy challenges posed by rapidly growing large loads by introducing a risk-based capacity accreditation framework for resource-colocated portfolios. It develops a convex optimization approach to compute ELCC via reliability-loss minimization, enabling scenario-based evaluation of colocated resources under uncertainty. The methodology is extended to include network constraints and is demonstrated through a hydrogen production facility colocated with renewables, storage, and a fuel cell, where the optimization-based ELCC accreditation consistently exceeds heuristic methods. This framework enhances the accuracy of capacity market accounting for large colocated loads and provides a scalable method for integrating data centers and manufacturing facilities into reliability-based planning.

Abstract

We study capacity accreditation of resource-colocated large loads, defined as large demands such as data center and manufacturing loads colocated with behind-the-meter generation and storage resources, synchronously connected to the bulk power system, and capable of participating in the wholesale electricity market as an integrated unit. Because the qualified capacity of a resource portfolio is not equal to the sum of its individual resources' qualified capacities, we propose a novel risk-based capacity accreditation framework that evaluates the collective contribution to system reliability. Grounded in the effective load carrying capability (ELCC) metric, the proposed capacity accreditation employs a convex optimization engine that jointly dispatches colocated resources to minimize reliability risk. We apply the developed methodology to a hydrogen manufacturing facility with colocated renewable generation, storage, and fuel cell resources.

Paper Structure

This paper contains 13 sections, 1 theorem, 9 equations, 3 figures, 1 table, 1 algorithm.

Key Result

Proposition 1

If the objective function $R(\cdot)$ is convex, e.g., as in eq:eue_objective for EUE minimization, then the reliability optimization problem eq:opt_reliability can be equivalently reformulated as the following convex program: The aggregate actual power consumption of flexible-demand resources, denoted by $\mathbf{1}^\top\tilde{\boldsymbol{P}}^{\hbox{\tiny\sf FLEX}}_t$, is given by where $S_t\!

Figures (3)

  • Figure 1: Hydrogen production colocated with renewable, storage and fuel cell.
  • Figure 2: Two toy examples of colocated wind-storage ELCC. Upper row: sub-additive case. Lower row: super-additive case.
  • Figure 3: ELCC versus installed capacity for the colocated resource under different EUE targets.

Theorems & Definitions (2)

  • Proposition 1
  • proof : Sketch of Proof