A new collocation method based on Haar wavelet is presented for numerical solution of
three-dimensional elliptic partial differential equations with Dirichlet boundary conditions. An …

In this work, a new cubic B-spline-based semi-analytical algorithm is presented for solving
3D anisotropic convection-diffusion-reaction (CDR) problems in the inhomogeneous …

The analysis of nonlinear elliptic PDEs representing stationary convection-dominated
diffusion equation, Sine-Gordon equation, Helmholtz equation, and heat exchange diffusion …

We present a new fourth order compact finite difference scheme based on off-step
discretization for the solution of the system of 3D quasi-linear elliptic partial differential …

We present a RBF-based semi-analytical technique for solving 3D convection–diffusion–
reaction (CDR) equations to model transport in an anisotropic inhomogeneous medium. The …

A higher-order compact (HOC) discretization of generalized 3D convection-diffusion
equation (CDE) in nonuniform grid is presented. Even in the presence of cross-derivative …

In this paper, we use the BiCG, BiCGSTAB methods as preconditioned techniques. Also we
compare the preconditioned Krylov subspace methods such as GMRES, GMRES (m), QMR …

In this paper, we study a nonmatching grid finite element approximation of linear elliptic
PDEs in the context of the Schwarz alternating domain decomposition. We show that the …

This paper addresses exponential basis and compact formulation for solving three-
dimensional convection-diffusion-reaction equations that exhibit an accuracy of order three …

We present a B-spline based semi-analytical technique for solving 2D convection-diffusion-
reaction equations. The main feature of the presented technique is to separate the …