Bounds for the subsistence of a problem of heat conduction
AUTOR(ES)
Barrea, Andrés, Turner, Cristina
FONTE
Computational & Applied Mathematics
DATA DE PUBLICAÇÃO
2003
RESUMO
In this paper, we consider a slab represented by the interval 0 < x < 1, at the initial temperature u0(x) > 0 and having a heat flux q(t) on the left face and a nonlinear condition on the right face x = 1. We consider the corresponding heat conduction problem and we assume that the phase-change temperature is 0ºC. We prove that certain conditions on the data are necessary and sufficient in order to obtain estimations of the occurrence of a phase-change in the material.
Documentos Relacionados
- Lagrangean relaxation bounds for point-feature cartographic label placement problem
- The single machine earliness and tardiness scheduling problem: lower bounds and a branch-and-bound algorithm
- An axisymmetric finite volume formulation for the solution of heat conduction problems using unstructured meshes
- An edge-based unstructured finite volume procedure for the numerical analysis of heat conduction applications
- BOUNDS FOR DETERMINANTS