Numerical Solution for High-Order Linear Complex Differential Equations By Hermite Polynomials
Numerical Solution for High-Order Linear Complex Differential Equations By Hermite Polynomials
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Abstract
Bu makalede lineer kompleks diferansiyel denklemleri hermite polinomları vasıtasıyla nümerik çözümünü sağladık ve iki test problemine uyguladık. Tam çözümler ile nümerik çözümleri tablo ve grafikler ile karşılaştırdık. Sonuç olarak metodumuzun güvenilir, pratik ve kullanışlı olduğunu gördük
In this paper, the numerical solutions of complex differential equations are provided by the Hermite Polynomials and carried on two problems. As a result, the exact solutions and numerical one’s have compared by tables and graphs that the method is practical, reliable and functional
In this paper, the numerical solutions of complex differential equations are provided by the Hermite Polynomials and carried on two problems. As a result, the exact solutions and numerical one’s have compared by tables and graphs that the method is practical, reliable and functional
Description
Keywords
Çevre Bilimleri, Collocation Method, Numerical Solution, Legendre Polynomials, Matematik, Linear Complex Differential Equations with Variable Coefficients, numerical solution, collocation method, Linear ordinary differential equations and systems in the complex domain, Finite element, Rayleigh-Ritz, Galerkin and collocation methods for ordinary differential equations, Legendre polynomials, linear complex differential equations with variable coefficients
Fields of Science
0103 physical sciences, 0101 mathematics, 01 natural sciences
Citation
WoS Q
Scopus Q
OpenCitations Citation Count
11
Volume
7
Issue
4
Start Page
189
End Page
201
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