This project aims to address the issue of uniform stabilization properties in numerical approximations for damped wave equations. It seeks to generalize this approach to strongly linear, semilinear, and completely discrete systems, allowing variable
Section: Mathematical Sciences (Research Project)
Related:
Adaptive Computational
Adaptive Computational Approach for Riesz Fractional Advection Dispersion Wave Equations
Research Project › Mathematical Sciences
Study of
Study of Polynomial-based Wavelets Collocation Methods for Fractional Biological Models and Stratonovich Integral Equations.
Research Project › Mathematical Sciences
Study of
Study of non linear singularly perturbed partial differential equations using Hermite spline collocation with radial basis functions
Research Project › Mathematical Sciences
Instability Mechanism
Instability Mechanism of Magnetohydrodynamic Non-isothermal Annular Poiseuille Flow: A Numerical Study
Research Project › Mathematical Sciences
Development of
Development of Structure-Preserving and Data-Driven Numerical Schemes for Weak and Measure-Valued Solutions of Conservation Laws
Research Project › Mathematical Sciences