A Study of  Numerical Solutions of the Convection Diffusion Equation and its Applications

dc.contributor.guide	Yadav, Satyendra Singh
dc.coverage.spatial	Mathematics
dc.creator.researcher	Akhilesh Kumar
dc.date.accessioned	2025-08-18T09:45:23Z
dc.date.available	2025-08-18T09:45:23Z
dc.date.awarded	2025
dc.date.completed	2024
dc.date.registered	2020
dc.description.abstract	The convection-diffusion equation, a key partial differential equation, models the transport of quantities such as heat or mass in various systems through convection and diffusion processes. Numerical solutions are crucial for handling its complexity, especially in higher dimensions or with intricate boundary conditions. Common numerical methods include the Finite Difference Method (FDM), Finite Element Method (FEM), Finite Volume Method (FVM), and Spectral Methods, each with distinct advantages and trade-offs regarding accuracy, stability, and computational cost. newline
dc.description.note	Bibliography Various Pages
dc.format.accompanyingmaterial	CD
dc.format.dimensions	30 cm
dc.format.extent	176 Pages
dc.identifier.researcherid
dc.identifier.uri	http://hdl.handle.net/10603/657677
dc.language	English
dc.publisher.institution	Department of Mathematics
dc.publisher.place	Agra
dc.publisher.university	Dr. Bhimrao Ambedkar University, Agra
dc.relation	Bibliography 123
dc.rights	university
dc.source.university	University
dc.subject.keyword	Mathematics
dc.subject.keyword	Physical Sciences
dc.title	A Study of Numerical Solutions of the Convection Diffusion Equation and its Applications
dc.title.alternative	None
dc.type.degree	Ph.D.