Legendre's Differential Equation and Its Hyers-Ulam Stability | Zendy

‎Soon-Mo Jung | Zendy

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Legendre's Differential Equation and Its Hyers-Ulam Stability

Author(s) -

‎Soon-Mo Jung

Publication year - 2007

Publication title -

abstract and applied analysis

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.228

H-Index - 56

eISSN - 1687-0409

pISSN - 1085-3375

DOI - 10.1155/2007/56419

Subject(s) - legendre polynomials , mathematics , legendre's equation , associated legendre polynomials , legendre function , stability (learning theory) , differential equation , legendre transformation , first order partial differential equation , mathematical analysis , legendre wavelet , partial differential equation , classical orthogonal polynomials , gegenbauer polynomials , machine learning , computer science , discrete wavelet transform , wavelet transform , artificial intelligence , wavelet , orthogonal polynomials

We solve the nonhomogeneous Legendre's differential equation and apply this result to obtaining a partial solution to the Hyers-Ulam stability problem for the Legendre's equation

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