Some novel exact and non-standard finite difference schemes for a class of diffusion–advection–reaction equation

Sheerin Kayenat, Amit K. Verma

Type: Article

Publication Date: 2024-06-04

Citations: 0

DOI: https://doi.org/10.1080/10236198.2024.2359106

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The Journal of Difference Equations and Applications - View

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+	Solitary wave solutions of selective nonlinear diffusion-reaction equations using homogeneous balance method	2010	Ranjit Kumar R. S. Kaushal Awadhesh Prasad
+	Survey of the stability of linear finite difference equations	1956	Peter D. Lax Robert D. Richtmyer
+	On the convergence of a nonlinear finite-difference discretization of the generalized Burgers–Fisher equation	2015	Anna Szafrańska Jorge E. Macías‐Díaz
+	An unconditionally positivity preserving scheme for advection–diffusion reaction equations	2011	Benito M. Chen‐Charpentier Hristo V. Kojouharov
+	Analysis of operator splitting for advection–diffusion–reaction problems from air pollution modelling	1999	D. Lanser J.G. Verwer
+ PDF Chat	Existence, uniqueness and stability of solutions of a class of nonlinear partial differential equations	1975	T. K. Caughey James A. Ellison
+	On the use of nonstandard finite difference methods†	2005	Kailash C. Patidar
+	Existence and uniqueness of monotone and bounded solutions for a finite-difference discretization à la Mickens of the generalized Burgers–Huxley equation	2014	Jorge E. Macías‐Díaz Anna Szafrańska
+	On the Question about the Sufficiency of the von Neumann Criterion for Stability of Difference Schemes	1998	B.Yu. Scobelev
+	A convergent and dynamically consistent finite-difference method to approximate the positive and bounded solutions of the classical Burgers–Fisher equation	2015	Jorge E. Macías‐Díaz Ana E González