Add to ORKG1 Introduction The numerical solution of parabolic evolution problems by Finite Elements in a domain \Omega ae Rd and byimplicit time-stepping in the interval (0, T) is used in numerous applications. There exists a sizeable andwell-developed literature on the numerical analysis of discretization schemes, see [17] and the reference
We propose a fast method for high order approximations of the solution of n-dimensional parabolic pr...
In this thesis we consider smoothing properties and approximation of time derivatives for parabolic ...
Abstract. We treat the time discretization of an initial-value problem for a homogeneous abstract pa...
Abstract. We consider the numerical solution of diusion problems in (0, T) × Ω for Ω ⊂ Rd and for T...
The algorithmic pattern of the hp Discontinuous Galerkin Finite Element Method (DGFEM) for the time ...
We consider the numerical solution of diffusion problems in (0,T) x Ω for $\Omega\subset \mathbb{R}^...
We set an algorithm for the complete discretization of parabolic problems combining the finite eleme...
Abstract. We consider the discretization in time of a parabolic equation, using a representation of ...
The Discontinuous Galerkin Finite Element Method (DGFEM) for the time discretization of parabolic pr...
Provides insight in to the mathematics of Galerkin finite element method as applied to parabolic equ...
To solve a parabolic initial-boundary value problem we apply a space-time finite element method to t...
AbstractThe heat equation is but one example of problems which involve multiple scales. There is a l...
An operator-splitting finite element method for solving high-dimensional parabolic equations is pres...
Development of accurate and efficient numerical methods is an important task for many research areas...
9.1 Introduction The finite element method may be used to solve time-dependent problems as well as s...
We propose a fast method for high order approximations of the solution of n-dimensional parabolic pr...
In this thesis we consider smoothing properties and approximation of time derivatives for parabolic ...
Abstract. We treat the time discretization of an initial-value problem for a homogeneous abstract pa...
Abstract. We consider the numerical solution of diusion problems in (0, T) × Ω for Ω ⊂ Rd and for T...
The algorithmic pattern of the hp Discontinuous Galerkin Finite Element Method (DGFEM) for the time ...
We consider the numerical solution of diffusion problems in (0,T) x Ω for $\Omega\subset \mathbb{R}^...
We set an algorithm for the complete discretization of parabolic problems combining the finite eleme...
Abstract. We consider the discretization in time of a parabolic equation, using a representation of ...
The Discontinuous Galerkin Finite Element Method (DGFEM) for the time discretization of parabolic pr...
Provides insight in to the mathematics of Galerkin finite element method as applied to parabolic equ...
To solve a parabolic initial-boundary value problem we apply a space-time finite element method to t...
AbstractThe heat equation is but one example of problems which involve multiple scales. There is a l...
An operator-splitting finite element method for solving high-dimensional parabolic equations is pres...
Development of accurate and efficient numerical methods is an important task for many research areas...
9.1 Introduction The finite element method may be used to solve time-dependent problems as well as s...
We propose a fast method for high order approximations of the solution of n-dimensional parabolic pr...
In this thesis we consider smoothing properties and approximation of time derivatives for parabolic ...
Abstract. We treat the time discretization of an initial-value problem for a homogeneous abstract pa...