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Multi-Objective Distributionally Robust Optimal Scheduling of Park-Level Integrated Energy System
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In order to reduce operational costs and improve energy utilization
efficiency of the park-level integrated energy system (IES), a
multi-objective distributionally robust scheduling optimization approach
is proposed. The objective functions aim to minimize operating costs and
maximize comprehensive energy efficiency. To address uncertainties
related to wind and photovoltaic power generation, the Wasserstein
metric-based distributionally robust optimization method is employed.
The strong duality theory and reformulation-linearization technique are
utilized to linearize the non-convex model of distributionally robust
optimization. To obtain the Pareto frontier set effectively, the NNC
(normalized normal constraint) method is employed to transform the
multi-objective optimization problem into a single-objective
optimization problem. The compromise solution within the Pareto solution
set is then determined using the fuzzy membership function. The case
study analysis demonstrates that the obtained Pareto frontier set is
well-distributed, and compared with robust optimization and stochastic
optimization approaches, the proposed approach can effectively balance
optimism and conservativeness.
Title: Multi-Objective Distributionally Robust Optimal Scheduling of Park-Level Integrated Energy System
Description:
In order to reduce operational costs and improve energy utilization
efficiency of the park-level integrated energy system (IES), a
multi-objective distributionally robust scheduling optimization approach
is proposed.
The objective functions aim to minimize operating costs and
maximize comprehensive energy efficiency.
To address uncertainties
related to wind and photovoltaic power generation, the Wasserstein
metric-based distributionally robust optimization method is employed.
The strong duality theory and reformulation-linearization technique are
utilized to linearize the non-convex model of distributionally robust
optimization.
To obtain the Pareto frontier set effectively, the NNC
(normalized normal constraint) method is employed to transform the
multi-objective optimization problem into a single-objective
optimization problem.
The compromise solution within the Pareto solution
set is then determined using the fuzzy membership function.
The case
study analysis demonstrates that the obtained Pareto frontier set is
well-distributed, and compared with robust optimization and stochastic
optimization approaches, the proposed approach can effectively balance
optimism and conservativeness.
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