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Application of Legendre and Cherished wavelets method to some nonlinear boundary value Problems Amati UllahDepartment of Mathematics & Statistics Faculty of Basic and Applied Sciences International

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What is application of legendre and?

The application of Legendre refers to a mathematical analysis that leverages Legendre polynomials or transformations used in various fields such as physics and engineering, particularly in solving differential equations and in potential theory.

Who is required to file application of legendre and?

Individuals or entities required to file an application involving Legendre functions may include researchers, engineers, and data scientists who utilize these mathematical tools in their work, particularly in fields such as quantum mechanics and numerical analysis.

How to fill out application of legendre and?

To fill out an application involving Legendre functions, one typically needs to enter relevant mathematical equations, specify the order of the Legendre polynomial required, and provide any initial or boundary conditions pertinent to the problem at hand.

What is the purpose of application of legendre and?

The purpose of applying Legendre functions is to solve various mathematical and physical problems, particularly those involving spherical coordinates and potential theory, thus aiding in the analysis of systems that exhibit spherical symmetry.

What information must be reported on application of legendre and?

Information that must be reported includes the specific Legendre polynomials or functions being used, the parameters of the problem, any relevant coefficients, and the context of the study or application.

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