2011 IEEE Power and Energy Society General Meeting 2011
DOI: 10.1109/pes.2011.6039082
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Optimal demand response based on utility maximization in power networks

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Cited by 796 publications
(569 citation statements)
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“…Thereby, the depreciation cost cannot be ignored, which varies with materials, technologies and capacities. It is usually defined as a quadratic function of charging/discharging power or a linear function of capacity [20,34]. In this paper, the depreciation cost is assumed to be a linear function of battery capacity.…”
Section: Energy Storage Systemmentioning
confidence: 99%
“…Thereby, the depreciation cost cannot be ignored, which varies with materials, technologies and capacities. It is usually defined as a quadratic function of charging/discharging power or a linear function of capacity [20,34]. In this paper, the depreciation cost is assumed to be a linear function of battery capacity.…”
Section: Energy Storage Systemmentioning
confidence: 99%
“…Moreover, the reasonability of Assumptions 2-3 can be implied from previous works on demand response, where the utility functions are non-decreasing and concave, which means users are interested to consume more power if possible, and the level of satisfaction for users can gradually get saturated. For example, the utility functions often take the quadratic form and have linear marginal benefits [25] [26].…”
Section: B Load Control Optimization Problemmentioning
confidence: 99%
“…For example, Li, Chen and Low (Li, 2011) show that there exist time-varying prices that can align individual optimality with social optimality. In their model, the utility company collects forecasts of total demands from all customers, and then sets the prices to the marginal cost.…”
Section: Introductionmentioning
confidence: 99%
“…The cost function ( ) represents the cost for the energy provider to supply units of energy at time and is widely assumed to be increasing and strictly convex (see e.g. (Li, 2011) and(Mohsenian-Rad, 2010) As an example, the energy cost function for thermal generators is shown to be quadratic as follows (Mohsenian-Rad, 2010):…”
mentioning
confidence: 99%