Dual Fractional Power Approximation for Nonlinear Functions

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概要

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• For accurate analog simulation of continuous functions, it is advisable to use approximations of the form: f(x)=a_0+a_1x+a_2x^<β_1>+a_3x<β_2> in a full range of an input variable. The exponentsβ_1, β_2 are given by real numbers according to the nature of f(x). The accuracy is comparable to that in approximation using Chebyshev polynomials up to the fifth-degree. Especially, for odd functions,this approximation can achieve good accuracy over an extended interval.

• 一般社団法人情報処理学会の論文

著者

• OHKITA Masaaki

  Department of Electrical and Electronic Engineering The Graduate School of Engineering and Technolog

• KOBAYASHI Yasuhiro

  Department fo Orthodontics, Nagasaki University Shool of Dentistry

• INOUE Michio

  Department of Clinical Physiology and Medicine , Tokyo Medical and Dental University

• Kobayashi Yasuhiro

  Department Of Electrical Engineering Faculty Of Engineering Tottori University

• Inoue Michio

  Department Of Electrical Engineering Faculty Of Engineering Tottori University

• Ohkita Masaaki

  Department Of Electrical Engineering Faculty Of Engineering Tottori University

• Ohkita Masaaki

  Department Of Electrical And Electronic Engineering Faculty Of Engineering Tottori University

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