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Investigation Of The Solution Of The Homogeneous fredholm Integral Equation Of Second Kind With the Help Of The Fourier Series

机译:借助傅立叶级数研究第二类齐次弗雷德霍姆积分方程的解

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摘要

When an integral equation is solved by using any method, the obtaining results are known as solution of the integral equation. If the integral equation is solved by using the Fourier series then its solution is called Fourier series solution of the integral equation and this solution represents a stationary signal. Usually integral equation is solved by the successive approximation method and the resolvent kernel in which obtaining this solution do not appear Fourier series type and this solution does not represent a stationary signal. In this paper, our main goal is to determine the solution of the homogeneous Fredholm integral equation of second kind by using the Fourier series.
机译:当使用任何方法求解积分方程时,获得的结果称为积分方程的解。如果使用傅立叶级数解积分方程,则其解称为积分方程的傅立叶级数解,该解表示平稳信号。通常,积分方程是通过逐次逼近法求解的,而获得该解决方案的傅里叶核不会出现傅立叶级数类型,并且该解决方案也不代表平稳信号。本文的主要目标是使用傅立叶级数确定第二类齐次Fredholm积分方程的解。

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