article Open Access
Use of various finite difference methods for solving PDE
International Journal of Physics and Mathematics · 2024 · Vol. 6(2) · pp. 48–56
Abstract
The finite difference method has long been a standard numerical approach for solving partial differential equations. However, its widespread application is accompanied by inherent limitations affecting accuracy and efficiency. This research will compare the accuracy of various method like Bender-Schmidt Method, Crank -Nicholson Difference Method, Laasonen Method and Du Fort & Frankel Method, in completing numerical solutions of partial differential equations, which is limited to certain boundary condition.
Matrix Theory and AlgorithmsIterative Methods for Nonlinear EquationsNumerical methods for differential equationsFinite differenceFinite difference methodApplied mathematicsMathematicsFinite difference coefficientCalculus (dental)Computer scienceFinite element methodMathematical analysisMedicine
Citations
0
FWCI
0.00
field-weighted impact
References
0
Percentile
28%
vs. same field & year
Citation Network
How this paper connects to the literature. Drag to explore, click any node to open that paper.
