8 research outputs found

    Network-Secure Consumer Bidding in Energy and Reserve Markets

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    Electricity systems are undergoing a fundamental transformation from centralised generation to a distributed paradigm in which electricity is produced at a smaller scale by numerous distributed energy resources (DER). The replacement of centralised facilities by DER brings economic and environmental benefits. However, it also makes it challenging for the market operator to secure the system with sufficient frequency response in the absence of centralised facilities -- dominant providers of such services -- in the electricity markets. Fortunately, the aggregate response of DER can fulfil systems' need for frequency reserve services. However, DER are operated within distribution networks whose technical limits are not accounted for within the wholesale market. This raises the question of how DER can participate in the energy and reserve markets while respecting the distribution network's constraints. To ensure network constraints, consumer and grid constraints / preferences should be modelled simultaneously within a large-scale optimisation problem. Yet, the need for scale, involvement of multiple stakeholders (grid operator and consumers) who possibly have conflicting interests, privacy concerns, and the uncertainty around consumer data and market prices make this extra challenging. This thesis contributes to addressing these challenges by developing network-secure consumer bids that account for the distributed nature of the problem, consumer data and market price uncertainties. Note that when bidding in the market, consumers, and thus, the network operating point is not clear, as it depends on the dispatch in the energy market and whether a contingency occurs. Therefore, we ensure grid feasibility for operating envelopes that include any possible operating points of consumers. We first use the alternating direction method of multipliers (ADMM) to enable network-secure consumer biding. Using ADMM, consumers optimise for their energy and reserve bids and communicate with the grid their required operating envelopes. The network then solves OPFs to see whether any constraint is violated and updates the ADMM parameters. Such communications continue until converging on a consensus solution. We learnt that our ADMM-based solution approach is able to maintain grid's constraints as long as consumers commit to their envelopes -- a requirement that might not hold due to uncertainty. Thus, we further improve our bidding approach by modelling uncertainties around solar PV and demand, using a piecewise affinely adjustable robust constrained optimisation (PWA-ARCO). We observed that not only is PWA-ARCO able to compensate for live uncertainty variabilities, but also it can improve the reliability of consumer bids, especially in reserve markets. We also extend our initial envelopes by enabling consumers to provide reactive power support for the grid. We next enable consumers to bid (possibly) their entire flexibility by developing price-sensitive offers. Such offers include a bid curve chunked into several capacity bands, each being submitted at a different price. We identified that when the prices cannot be forecast accurately, the price-sensitive bidding approach can improve consumer benefit. To ensure network feasibility, instead of an iterative ADMM approach, we propose a more scalable one-shot policy in which the network curtails the part of the consumer bid that violates the network. Compared to ADMM, the one-shot policy significantly reduced the computation complexity at the cost of a slightly less optimum outcome. Overall, this thesis investigates different techniques to provide network-secure energy and reserve market services out of residential DER. It expands the knowledge in the area of consumer bidding solutions, adjustable robust optimisation, and distributed optimisation. It also discovers a range of interesting future research topics, including distribution network modelling and uncertainty characterisation

    A linearized energy hub operation model at the presence of uncertainties: An adaptive robust solution approach

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    Summary This paper presents a new adaptive robust operation optimization approach for energy hub (EH) to identify the optimal decisions on purchased energy carriers, upstream network interactions, and storing/conversion of the energy resources considering uncertainties. In this regard, a linearized framework for EH operation is first introduced. The proposed model is used to develop an EH including electrical energy, natural gas, and direct heat as inputs and electricity and heat demands as outputs. The electrical input energy is provided considering both purchased energy from upstream market and a photovoltaic (PV) generation, operated by the EH operator (EHO). The proposed approach characterizes the uncertain nature of loads, energy prices, and PV generations through polyhedral uncertainty sets, while the robustness of the proposed model can be controlled using the budget of uncertainty. The proposed adaptive robust model is formulated as a min‐max‐min optimization problem, which cannot be solved directly through an off‐the‐shelf optimization package. Thus, a new method, consisting decomposition + primal cutting plane + duality theory + exact linearization + post‐optimization analysis, is introduced to determine the EH optimal solution. The performance of the proposed approach is evaluated through a comprehensive case study

    Affinely Adjustable Robust Bidding Strategy for a Solar Plant Paired With a Battery Storage

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    Due to green power generation, large solar plants with capacities in the order of several MWs are increasingly installed worldwide and plenty of these plants participate in electricity markets. However, the uncertain production of a solar plant poses a noticeable risk to the profit of a solar producer. To overcome the associated risk, storage systems have been recently paired with solar plants. Not only storage systems can increase the reliability of photovoltaic (PV) solar power, but also can increase economic benefits through energy arbitrage in an electricity market. Although paring a storage system with a solar plant is an economically promising combination, a proper bidding strategy model, which appropriately characterizes the uncertainties of both PV solar power productions and electricity prices, is essential. To do so, this paper proposes an affinely adjustable robust bidding strategy for a solar producer paired with a battery storage system. The uncertainties associated with solar power productions and electricity prices are characterized through bounded intervals in a controllable polyhedral uncertainty set. Affine functions are used to solve the proposed model directly without decomposition. Numerical results illustrate the effectiveness of the proposed method

    Affinely adjustable robust bidding strategy for a solar plant paired with a battery storage

    No full text
    Due to green power generation, large solar plants with capacities in the order of several MWs are increasingly installed worldwide and plenty of these plants participate in electricity markets. However, the uncertain production of a solar plant poses a noticeable risk to the profit of a solar producer. To overcome the associated risk, storage systems have been recently paired with solar plants. Not only storage systems can increase the reliability of photovoltaic (PV) solar power, but also can increase economic benefits through energy arbitrage in an electricity market. Although paring a storage system with a solar plant is an economically promising combination, a proper bidding strategy model, which appropriately characterizes the uncertainties of both PV solar power productions and electricity prices, is essential. To do so, this paper proposes an affinely adjustable robust bidding strategy for a solar producer paired with a battery storage system. The uncertainties associated with solar power productions and electricity prices are characterized through bounded intervals in a controllable polyhedral uncertainty set. Affine functions are used to solve the proposed model directly without decomposition. Numerical results illustrate the effectiveness of the proposed method
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