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Journal ArticleDOI

Coordinated Scheduling of Residential Distributed Energy Resources to Optimize Smart Home Energy Services

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TLDR
This work improves the basic formulation of cooperative PSO by introducing stochastic repulsion among the particles and simultaneously scheduling all DER schedules, to investigate the potential consumer value added by coordinated DER scheduling.
Abstract
We describe algorithmic enhancements to a decision-support tool that residential consumers can utilize to optimize their acquisition of electrical energy services. The decision-support tool optimizes energy services provision by enabling end users to first assign values to desired energy services, and then scheduling their available distributed energy resources (DER) to maximize net benefits. We chose particle swarm optimization (PSO) to solve the corresponding optimization problem because of its straightforward implementation and demonstrated ability to generate near-optimal schedules within manageable computation times. We improve the basic formulation of cooperative PSO by introducing stochastic repulsion among the particles. The improved DER schedules are then used to investigate the potential consumer value added by coordinated DER scheduling. This is computed by comparing the end-user costs obtained with the enhanced algorithm simultaneously scheduling all DER, against the costs when each DER schedule is solved separately. This comparison enables the end users to determine whether their mix of energy service needs, available DER and electricity tariff arrangements might warrant solving the more complex coordinated scheduling problem, or instead, decomposing the problem into multiple simpler optimizations.

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Citations
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A Survey on Demand Response Programs in Smart Grids: Pricing Methods and Optimization Algorithms

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Advanced Demand Side Management for the Future Smart Grid Using Mechanism Design

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A Survey on Demand Response in Smart Grids: Mathematical Models and Approaches

TL;DR: This survey comprehensively explores the means/tariffs that the power utility takes to incentivize users to reschedule their energy usage patterns and outlines the potential challenges and future research directions in the context of demand response.
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An Optimal Power Scheduling Method for Demand Response in Home Energy Management System

TL;DR: This research combines RTP with the inclining block rate (IBR) model and proposes an efficient scheduling method for home power usage that would effectively reduce both the electricity cost and PAR, thereby, strengthening the stability of the entire electricity system.
References
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Proceedings ArticleDOI

Particle swarm optimization

TL;DR: A concept for the optimization of nonlinear functions using particle swarm methodology is introduced, and the evolution of several paradigms is outlined, and an implementation of one of the paradigm is discussed.
Proceedings ArticleDOI

A discrete binary version of the particle swarm algorithm

TL;DR: The paper reports a reworking of the particle swarm algorithm to operate on discrete binary variables, where trajectories are changes in the probability that a coordinate will take on a zero or one value.
Journal ArticleDOI

A Cooperative approach to particle swarm optimization

TL;DR: A variation on the traditional PSO algorithm, called the cooperative particle swarm optimizer, or CPSO, employing cooperative behavior to significantly improve the performance of the original algorithm.
Journal ArticleDOI

Theoretical and numerical constraint-handling techniques used with evolutionary algorithms: a survey of the state of the art

TL;DR: A comprehensive survey of the most popular constraint-handling techniques currently used with evolutionary algorithms, including approaches that go from simple variations of a penalty function, to others, more sophisticated, that are biologically inspired on emulations of the immune system, culture or ant colonies.
Journal ArticleDOI

A study of particle swarm optimization particle trajectories

TL;DR: Current theoretical studies on particle swarm optimization are extended to investigate particle trajectories for general swarms to include the influence of the inertia term, and a formal proof that each particle converges to a stable point is provided.
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