2014
DOI: 10.3390/en7074281
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Unit Commitment Considering Interruptible Load for Power System Operation with Wind Power

Abstract: A high wind-power penetration level causes increased uncertainty in power system operation because of the variability and limited predictability of wind generation. This paper proposes a novel type of unit commitment (UC) considering spinning reserve and interruptible load (IL) as operating reserve facilities to increase system flexibility for reliable, economical operation. Two uncertainty sources, load and wind generation, were modeled via autoregressive moving averages (ARMA). The formulation of interruptib… Show more

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Cited by 20 publications
(10 citation statements)
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References 16 publications
(24 reference statements)
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“…This can be achieved by controllable resources on both the supply and demand sides [17]. Figure 1 presents intuitively how a power system with RES keeps balance with the aids of interruptible load in different cases.…”
Section: Demand Reliefmentioning
confidence: 99%
“…This can be achieved by controllable resources on both the supply and demand sides [17]. Figure 1 presents intuitively how a power system with RES keeps balance with the aids of interruptible load in different cases.…”
Section: Demand Reliefmentioning
confidence: 99%
“…In [17], wind power uncertainty is modeled explicitly using scenarios, and reserve requirements are enforced on the scenarios to account for the limited number of scenarios represented. A new type of unit commitment, which considers the interruptible load as a reserve to handle the increased uncertainty with wind power, is also suggested in [18]. Both [19,20] also consider wind power generation as an operating risk and propose an algorithm based on non-parametric kernel density estimation and a model for a short-term future forecasting using a conditional probability approach to reduce the risk.…”
Section: Introductionmentioning
confidence: 99%
“…Mathematically, the above problem is a highly nonlinear and nonconvex optimization problem with the nonlinear objective function of peak shaving and large amounts of spatial-temporal coupling system and plant operation constraints [6,7]. The simplification of such complex objective functions and constraints make it hard to obtain directly an analytic solution or a discrete optimum using linear programming [8,9], nonlinear programming [10][11][12], or dynamic programming [13][14][15]. Moreover, these analytic methods are closely dependent on the computable requirements of available commercial software.…”
Section: Introductionmentioning
confidence: 99%