Azarkhalili, B., Rasouli, M., Moghadas, P., Mehri, B. (2012). APPLICATION OF KRIGING METHOD IN SURROGATE MANAGEMENT FRAMEWORK FOR OPTIMIZATION PROBLEMS. International Journal of Mathematical Modelling & Computations, 2(1 (WINTER)), 35-44.
B. Azarkhalili; M. Rasouli; P. Moghadas; B. Mehri. "APPLICATION OF KRIGING METHOD IN SURROGATE MANAGEMENT FRAMEWORK FOR OPTIMIZATION PROBLEMS". International Journal of Mathematical Modelling & Computations, 2, 1 (WINTER), 2012, 35-44.
Azarkhalili, B., Rasouli, M., Moghadas, P., Mehri, B. (2012). 'APPLICATION OF KRIGING METHOD IN SURROGATE MANAGEMENT FRAMEWORK FOR OPTIMIZATION PROBLEMS', International Journal of Mathematical Modelling & Computations, 2(1 (WINTER)), pp. 35-44.
Azarkhalili, B., Rasouli, M., Moghadas, P., Mehri, B. APPLICATION OF KRIGING METHOD IN SURROGATE MANAGEMENT FRAMEWORK FOR OPTIMIZATION PROBLEMS. International Journal of Mathematical Modelling & Computations, 2012; 2(1 (WINTER)): 35-44.
APPLICATION OF KRIGING METHOD IN SURROGATE MANAGEMENT FRAMEWORK FOR OPTIMIZATION PROBLEMS
1Sharif University of Technology, Azadi Ave, Tehran, Iran Iran, Islamic Republic of Mathematics Department
2Sharif University of Technology, Azadi Ave, Tehran, Iran Iran, Islamic Republic of Electrical Engineering Department
3Sharif University of Technology, Azadi Ave, Tehran, Iran Iran, Islamic Republic of Aerospace Engineering Department
4Sharif University of Technology, Azadi Ave, Tehran, Iran Department of Mathematics
Abstract
In this paper, Kriging has been chosen as the method for surrogate construction. The basic idea behind Kriging is to use a weighted linear combination of known function values to predict a function value at a place where it is not known. Kriging attempts to determine the best combination of weights in order to minimize the error in the estimated function value. Because the actual function value is not known, the error is modeled using probability theory and then minimized. The result is a linear system of equations that can be solved to find a unique combination of weights for a given point at which interpolation is to be performed.
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