x = [1.77, -0.23, 2.76, 3.80, 3.47, 56.75, -1.34, 4.24, -2.44, 3.29, ... 3.71, -2.40, 4.53, -0.07, -1.05, -13.87, -2.53, -1.75, 0.27, 43.21]; ...
* If the absolute value of the denominator is close to zero then there will be an error message * The other error message is if the secant method does not converge to ...
Abstract: This paper presents an application of Secant method and Improved pre-prepared power demand (IPPD) table for solving unit commitment (UC) problem. The UC problem is divided into combinatorial ...
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