首页> 外文期刊>IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences >Path Following Circuits ― SPICE-Oriented Numerical Methods Where Formulas are Described by Circuits―
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Path Following Circuits ― SPICE-Oriented Numerical Methods Where Formulas are Described by Circuits―

机译:路径跟随电路-面向SPICE的数值方法,其中公式由电路描述-

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摘要

Path following circuits (PFC's) are circuits for solving nonlinear problems on the circuit simulator SPICE. In the method of PFC's, formulas of numerical methods are described by circuits, which are solved by SPICE. Using PFC's, numerical analysis without programming is possible, and various techniques implemented in SPICE will make the numerical analysis very efficient. In this paper, we apply the PFC's of the homotopy method to various nonlinear problems (excluding circuit analysis) where the homotopy method is proven to be globally convergent; namely, we apply the method to fixed-point problems, linear programming problems, and nonlinear programming problems. This approach may give a new possibility to the fields of applied mathematics and operations research. Moreover, this approach makes SPICE applicable to a broader class of scientific problems.
机译:路径跟随电路(PFC)是用于解决电路仿真器SPICE上的非线性问题的电路。在PFC的方法中,数值方法的公式由电路描述,然后由SPICE求解。使用PFC,无需编程即可进行数值分析,并且在SPICE中实施的各种技术将使数值分析非常有效。在本文中,我们将同伦方法的PFC应用于各种非线性问题(不包括电路分析),在这些非线性问题中,同伦方法被证明是全局收敛的。即,我们将该方法应用于定点问题,线性规划问题和非线性规划问题。这种方法可能为应用数学和运筹学领域提供新的可能性。而且,这种方法使SPICE适用于更广泛的科学问题。

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