Splitting schemes with respect to physical processes for double-porosity poroelasticity problems construct splitting
schemes with respect to physical processes, where transition to a new time level
Incomplete Iterative Implicit Schemes schemes are in common use. Their computational implementation is based on solving a discrete elliptic
Decoupling schemes for predicting compressible fluid flowsIn this paper we consider two implicit
schemes for the compressible Euler equations, consisting
On conjugate difference schemes: the midpoint scheme and the trapezoidal scheme differential equations ?̇ = ?(?), found by the trapezoidal
scheme, is investigated. For this purpose, a
On the Stable Difference Schemes for the Schrödinger Equation with Time DelayIn the present paper, the first and second order of accuracy difference
schemes for the approximate
On the stable difference scheme for the time delay telegraph equationThe stable difference
scheme for the approximate solution of the initial boundary value problem
Nodal discrete duality numerical scheme for nonlinear diffusion problems on general meshesDiscrete duality finite volume (DDFV)
schemes are known for their ability to approximate nonlinear