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Electricity market model with starting-up, shutting-down and commitment variables

机译:具有启动,关闭和承诺变量的电力市场模型

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This paper presents a perfect competition model of an electricity market that takes into account the starting-up, shutting-down and commitment variables. These variable are modeled through binary variables. The use of binary decision variables makes the cost functions discontinuous and dual variables questionable as equilibrium prices. If the market prices were set to the value of the dual variables, some units could have operational losses; and these units would rather not to enter in the market. In order to solve this problem, this paper proposes a methodology that find the market solution using a cost minimization problem. The cost-minimization problem is first solved taking into account the integratility of the binary variables, and then it is solved relaxing the binary variables. A third optimization problem is used to eliminate the differences between both solutions. This methodology can be seen as a stylized representation of sequential markets. Finally, the proposed methodology is validated through a numerical example.
机译:本文提出了一个电力市场的完美竞争模型,其中考虑了启动,关闭和承诺变量。这些变量通过二进制变量建模。二元决策变量的使用使成本函数不连续,而对偶变量则成为均衡价格。如果将市场价格设置为双重变量的值,则某些单位可能会产生经营亏损;这些单位宁愿不进入市场。为了解决这个问题,本文提出了一种使用成本最小化问题找到市场解决方案的方法。首先考虑二进制变量的可积性来解决成本最小化问题,然后解决松弛二进制变量的问题。第三个优化问题用于消除两个解决方案之间的差异。这种方法可以看作是顺序市场的典型代表。最后,通过数值例子验证了所提出的方法。

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