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Now showing items 11-18 of 18
Numerical Analysis of Third Order Advection-Viscous Wave Equation Using Finite Difference Method
(JOOUST, 2023)
Wave equation is a linear hyperbolic partial differential equation (PDE) which describes the propagation of a variety of waves arising in physical situations. In its simplest form, the one dimension wave equation refers ...
Characterization of Fungal Leaf Spot Disease and Varietal Susceptibility in Sweet Potato (Ipomoea Batatas L.) Grown in Parts of Western Kenya
(JOOUST, 2022)
Increased human population has led to increased vulnerabilities to hunger and reduced sources of affordable food. Sweet potato (Ipomoea batatas L.) is a root vegetable with large, starchy, tuberous roots, consumed worldwide. ...
Numerical Analysis of Holling Type Ii Functional Response Predator-Prey Model with Time Delay Optimal Selective Harvesting
(JOOUST, 2022)
Population dynamics indicate the changes in size and composition of population through time, as well as biotic and abiotic factors influencing those changes. Predator-prey (PP) relationship with harvesting and functional ...
On norm preserving conditions for local automorphisms of commutative banach algebras
(2016)
Many studies on preserver problems have been focusing on linear preserver problems in matrix theory. Kadison and Sourour showed that the local derivations of Von Neumann algebras are continous linear maps which coincide ...
Solution of parabolic partial differential equation of the form ut = uxx + f(x; t) u using lie symmetry analysis
(JOOUST School of Mathematics & Actuarial Sciences, 2016-05)
The investigation of the exact solutions of nonlinear PDEs plays an important role in the study of nonlinear physical phenomena for instance in shallow water waves, uid physics, general relativity and many others.Lie ...