2008Journal of Xichang CollegeRequires access

Solving Euler Equation of 2-Order by the Method of Function Transformation

HU Jin-song

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Abstract

By the methods of function transformation, non-homogeneous linear differential equations of constant coefficient of 2-order are reduced into integrable linear differential equations of 1-order. It obtains special solution of a kind of special differential equations. This method is more simple and direct than variable replacement method to make Euler equation transform linear differential equation of constant coefficient.

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What this paper is about

By the methods of function transformation, non-homogeneous linear differential equations of constant coefficient of 2-order are reduced into integrable linear differential equations of 1-order. It obtains special solution of a kind of special differential equations. This method is more simple and direct than variable replacement method to make Euler equation transform linear differential equation of constant coefficient.

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Available abstract

By the methods of function transformation, non-homogeneous linear differential equations of constant coefficient of 2-order are reduced into integrable linear differential equations of 1-order. It obtains special solution of a kind of special differential equations. This method is more simple and direct than variable replacement method to make Euler equation transform linear differential equation of constant coefficient.

Key concepts: Homogeneous differential equation, Linear differential equation, Mathematics, Constant coefficients, Mathematical analysis, Constant (computer programming), Differential equation, Euler's formula

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