Add to ORKG[Article] A local-in-space-timestep approach to a finite element discretization of the heat equation with a posteriori estimates Original Citation: Berrone S. (2009). A local-in-space-timestep approach to a finite element discretization of the heat equation with a posteriori estimates. In: SIAM JOURNAL ON NUMERICAL ANALYSIS, vol. 47 n
This research investigates residual-based a posteriori error estimates for finite element approximat...
22 pagesInternational audienceWe derive a posteriori error estimates for the discretization of the h...
In this paper we derive a posteriori error estimates for the heat equation. The time discretization ...
[Article] Robust a posteriori error estimates for finite element discretizations of the heat equatio...
A new numerical method is presented for the heat equation with discontinuous coefficients based on a...
[Article] Skipping transition conditions in a posteriori error estimates for finite element discreti...
The paper deals with a posteriori analysis of the spectral element discretization of a non linear he...
We describe a fast high-order accurate method for the solution of the heat equation in domains with ...
This paper investigates the heat equation for domains subjected to an internal source with a sharp s...
Finite volume element (FVE) discretization and multilevel solution of the axisymmetric heat equatio
summary:We are interested in the discretization of the heat equation with a diffusion coefficient de...
In this work we derive a posteriori error estimates based on equations residuals for the heat equati...
summary:Finite element methods with piecewise polynomial spaces in space for solving the nonstationa...
A posteriori error estimates for the heat equation in two space dimensions are presented. A classica...
Many physical phenomena around us can be described by mathematical models, which often take the form...
This research investigates residual-based a posteriori error estimates for finite element approximat...
22 pagesInternational audienceWe derive a posteriori error estimates for the discretization of the h...
In this paper we derive a posteriori error estimates for the heat equation. The time discretization ...
[Article] Robust a posteriori error estimates for finite element discretizations of the heat equatio...
A new numerical method is presented for the heat equation with discontinuous coefficients based on a...
[Article] Skipping transition conditions in a posteriori error estimates for finite element discreti...
The paper deals with a posteriori analysis of the spectral element discretization of a non linear he...
We describe a fast high-order accurate method for the solution of the heat equation in domains with ...
This paper investigates the heat equation for domains subjected to an internal source with a sharp s...
Finite volume element (FVE) discretization and multilevel solution of the axisymmetric heat equatio
summary:We are interested in the discretization of the heat equation with a diffusion coefficient de...
In this work we derive a posteriori error estimates based on equations residuals for the heat equati...
summary:Finite element methods with piecewise polynomial spaces in space for solving the nonstationa...
A posteriori error estimates for the heat equation in two space dimensions are presented. A classica...
Many physical phenomena around us can be described by mathematical models, which often take the form...
This research investigates residual-based a posteriori error estimates for finite element approximat...
22 pagesInternational audienceWe derive a posteriori error estimates for the discretization of the h...
In this paper we derive a posteriori error estimates for the heat equation. The time discretization ...