Treatment a new approximation method and its justification for Sturm-Liouville problems
From MaRDI portal
Publication:2185067
DOI10.1155/2020/8019460zbMath1444.34034OpenAlexW3022678311MaRDI QIDQ2185067
Publication date: 4 June 2020
Published in: Complexity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2020/8019460
Theoretical approximation of solutions to ordinary differential equations (34A45) Sturm-Liouville theory (34B24) Analytical theory of ordinary differential equations: series, transformations, transforms, operational calculus, etc. (34A25)
Related Items
Cites Work
- Differential transformation method for solving one-space-dimensional telegraph equation
- Numerical treatment of singularly perturbed two-point boundary value problems by using differential transformation method
- Solitary wave solutions for the KdV and mKdV equations by differential transform method
- Algorithm for nonlinear fractional partial differential equations: a selection of numerical methods
- The investigation of the transient regimes in the nonlinear systems by the generalized classical method
- Application of the fractional differential transform method to fractional-order integro-differential equations with nonlocal boundary conditions
- Solving a class of two-dimensional linear and nonlinear Volterra integral equations by the differential transform method
- Solutions of the system of differential equations by differential transform method
- Solving partial differential equations by two-dimensional differential transform method
- Two-dimensional differential transform for partial differential equations
- Quasi-static thermal analyses of layered compressible poroelastic materials with a finite depth or half-space
- Comparing numerical methods for solving fourth-order boundary value problems
- Solution of difference equations by using differential transform method
- A numerical scheme for the solution of viscous Cahn–Hilliard equation
- On a quasi-linear parabolic equation occurring in aerodynamics
- Unnamed Item
