Algorithmic approach to strong consistency analysis of finite difference approximations to PDE systems an algorithmic approach to the s(trong)consistency analysis of their
finite difference approximations Fundamental mode exact schemes for unsteady problems problems for parabolic equations. For ordinary differential equations (ODEs), nonstandard
finite difference Solving the problem of Bingham fluid flow in cylindrical pipeline by
finite-difference scheme on a grid in polar coordinates. To solve the
finite-dimensional problem we
Construction of a New Implicit Difference Scheme for 2D Boussinesq Paradigm Equation second-order implicit conservative
finite difference scheme for the fourth-order 2D Boussinesq paradigm
Construction of a New Implicit Difference Scheme for 2D Boussinesq Paradigm Equation second-order implicit conservative
finite difference scheme for the fourth-order 2D Boussinesq paradigm
CHOOSING OF OPTIMAL START APPROXIMATION FOR LAPLACE EQUATION NUMERICALLY SOLVING this equation is widely knowns it
finite difference method. One of the major stages in the algorithm
Solving the problem of Bingham fluid flow in cylindrical pipeline by
finite-difference scheme on a grid in polar coordinates. To solve the
finite-dimensional problem we
A Strongly Consistent Finite Difference Scheme for Steady Stokes Flow and its Modified EquationsWe construct and analyze a strongly consistent second-order
finite difference scheme for the steady
Two-level schemes of Cauchy problem method for solving fractional powers of elliptic operators finite element or discrete
approximation space. The main goal is to consider two
different approaches