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Application of Laplace Transform in Solving Linear Differential Equations with Constant Coefficients

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  • Mohammad Nasim Naimi

Abstract

In recent years, the interest in using Laplace transforms as a useful method to solve certain types of differential equations and integral equations has grown significantly. In addition, the applications of Laplace transform are closely related to some important parts of pure mathematics. Laplace transform is one of the methods for solving differential equations. This method is especially useful for solving inhomogeneous differential equations with constant coefficients and it has advantages compared to other methods of solving differential equations. Linear differential equations with constant coefficients are among the equations that can be solved using the Laplace transform. Because the transformation Laplace is one of the transformations that easily converts exponential functions, trigonometric functions, and logarithmic functions into algebraic functions. Therefore, it is considered a better method for solving linear differential equations with constant coefficients.

Suggested Citation

  • Mohammad Nasim Naimi, 2023. "Application of Laplace Transform in Solving Linear Differential Equations with Constant Coefficients," Technium, Technium Science, vol. 8(1), pages 12-24.
    • Handle: RePEc:tec:techni:v:8:y:2023:i:1:p:12-24
    DOI: 10.47577/technium.v8i.8565
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    • R00 - Urban, Rural, Regional, Real Estate, and Transportation Economics - - General - - - General
    • Z0 - Other Special Topics - - General

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