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STATISTICAL OPTIMIZATION WITH AVERAGING APPLIED TO A 125 VARIABLE AND 125 NONLINEAR SYSTEM OF EQUATIONS

机译:统计平均最优化应用于125变量和125非线性方程组

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The fields of linear algebra and subsequent linear programming have made great strides in solving large scale systems of equations and linear optimization problems. However, so many times in the real worlds of big business, science and economics, the truly practical models are nonlinear. Therefore, with linear programing and linear algebra one obtains the exact solution to the wrong question. However, some of the linear models are accurate enough to be very useful. Presented here will be statistical optimization (or multi stage Monte Carlo optimization) simulation with modal averaging applied to a 125 variable system of 125 nonlinear equations and solved for the true optimal solution with no equation errors. Then a nonlinear system with no solution will be studied to see that even in that case a perhaps useful approximation solution can be produced with multi stage Monte Carlo optimization simulation.
机译:线性代数和随后的线性规划领域在解决大型方程组和线性优化问题方面取得了长足的进步。但是,在大企业,科学和经济学的现实世界中,如此多次真实的实际模型是非线性的。因此,通过线性编程和线性代数,人们可以获得错误问题的精确解。但是,某些线性模型足够准确,因此非常有用。本文将介绍采用模态平均的统计优化(或多级蒙特卡罗优化)仿真,该仿真应用于125个非线性方程的125个变量系统,并求解无方程误差的真实最优解。然后,将对没有解的非线性系统进行研究,以了解即使在这种情况下,也可以通过多级蒙特卡洛优化仿真来产生可能有用的近似解。

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