This paper deals with the initial-value problem for the linearized equations of coupled sound and heat flow, in a bounded domain Ω in RN, with homogeneous Dirichlet boundary conditions. Existence and uniqueness of solutions to the problem are established by using the Hille-Yosida theorem. This paper gives a simpler proof than one by Carasso (1975). Moreover, regularity of solutions is established
We consider the heat equation in a time dependent domain with conic points coupled with a generalize...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
AbstractWe consider some initial-boundary value problems for the linear and nonlinear heat equation ...
Abstract. A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all ...
Abstract In this paper, we established a quantitative unique continuation results for a coupled heat...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
In this paper we are concerned in a linear heat equation with a homogeneous Dirichlet condition on t...
Abstract. We study the correct solvability of an abstract functional differential equa-tions in Hilb...
Recently a new theory of heat conduction has appeared in the literature. The raison d'etre of this t...
Abstract In this paper, we consider the thermoelastic Bresse system in one-dimensional bounded inter...
In my previous paper I have contrived a Ginzburg-Landau heat flow with a time-dependent parameter an...
Abstract. We show a regularity criterion to the harmonic heat flow from 2-dimensional Rie-mannian ma...
This paper deals with an initial and boundary value problem for a system coupling equation and bound...
This paper belongs to the general theory of well-posed initial-boundary value problems for parabolic...
We consider the heat equation in a time dependent domain with conic points coupled with a generalize...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
AbstractWe consider some initial-boundary value problems for the linear and nonlinear heat equation ...
Abstract. A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all ...
Abstract In this paper, we established a quantitative unique continuation results for a coupled heat...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
In this paper we are concerned in a linear heat equation with a homogeneous Dirichlet condition on t...
Abstract. We study the correct solvability of an abstract functional differential equa-tions in Hilb...
Recently a new theory of heat conduction has appeared in the literature. The raison d'etre of this t...
Abstract In this paper, we consider the thermoelastic Bresse system in one-dimensional bounded inter...
In my previous paper I have contrived a Ginzburg-Landau heat flow with a time-dependent parameter an...
Abstract. We show a regularity criterion to the harmonic heat flow from 2-dimensional Rie-mannian ma...
This paper deals with an initial and boundary value problem for a system coupling equation and bound...
This paper belongs to the general theory of well-posed initial-boundary value problems for parabolic...
We consider the heat equation in a time dependent domain with conic points coupled with a generalize...
A Hille-Yosida Theorem is proved on convenient vector spaces, a class, which contains all sequential...
AbstractWe consider some initial-boundary value problems for the linear and nonlinear heat equation ...