4.7 Article

Risk-Averse Optimal Energy and Reserve Scheduling for Virtual Power Plants Incorporating Demand Response Programs

Journal

IEEE TRANSACTIONS ON SMART GRID
Volume 12, Issue 2, Pages 1405-1415

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TSG.2020.3026971

Keywords

Uncertainty; Dams; Stochastic processes; Optimal scheduling; Power generation; Spinning; Demand response (DR); energy and reserve scheduling; virtual power plant (VPP); renewable generation

Funding

  1. FLEXIMAR-Project (Novel Marketplace for Energy Flexibility) from Business Finland Smart Energy Program
  2. FEDER Funds through COMPETE 2020
  3. Portuguese funds through FCT [POCI-010145-FEDER029803 (02/SAICT/2017)]

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This article discusses the optimal bidding strategy of a virtual power plant in various markets, as well as the behavior decisions of both the VPP and customers in providing reserve services and participating in demand response programs.
This article addresses the optimal bidding strategy problem of a virtual power plant (VPP) participating in the day-ahead (DA), real-time (RT) and spinning reserve (SR) markets (SRMs). The VPP comprises a number of dispatchable energy resources (DERs), renewable energy resources (RESs), energy storage systems (ESSs) and a number of customers with flexible demand. A two-stage risk-constrained stochastic problem is formulated for the VPP scheduling, where the uncertainty lies in the energy and reserve prices, RESs production, load consumption, as well as calls for reserve services. Based on this model, the VPP bidding/offering strategy in the DA market (DAM), RT market (RTM) and SRM is decided aiming to maximize the VPP profit considering both supply and demand-sides (DS) capability for providing reserve services. On the other hand, customers participate in demand response (DR) programs by using load curtailment (LC) and load shifting (LS) options as well as by providing reserve service to minimize their consumption costs. The proposed model is implemented on a test VPP and the optimal decisions are investigated in detail through a numerical study. Numerical simulations demonstrate the effectiveness of the proposed scheduling strategy and its operational advantages and the computational effectiveness.

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