AbstractIn this paper we consider a system of semilinear wave equations in two space dimensions and with propagation speeds possibly different from one. Under smallness assumptions on the data, we show lower bounds for the life span of classical solutions
AbstractIn this note, we prove the global well posedness and the local energy decay for semilinear w...
AbstractThe Cauchy problem for nonlinear wave equations with localized dissipation is considered in ...
AbstractWe study the Cauchy problem for the nonlinear heat equation ut-▵u=|u|p-1u in RN. The initial...
AbstractThe final open part of Straussʼ conjecture on semilinear wave equations was the blow-up theo...
The final open part of Strauss' conjecture on semilinear wave eqautions\ud was the blow-up theorem f...
This paper is devoted to the initial value problems for semilinear wave equations of derivative type...
AbstractWe prove upper bounds on the life span of positive solutions for a semilinear heat equation....
In this paper, we consider the semi-linear wave systems with power-nonlinearities and a large class ...
In this manuscript, a sharp lifespan estimate of solutions to semilinear classical damped wave equat...
AbstractBetter decay estimates to the 1-dimensional Cauchy problem on R to the linear equation □u+ut...
AbstractThis paper concerns the blow-up of solutions to utt−Δu=|u|p in high dimensions for n⩾4 and 1...
In this note we study the global existence of small data solutions to the Cauchy problem for the sem...
AbstractThis paper is devoted to studying the initial–boundary value problem for one dimensional gen...
In this paper, we prove some blow-up results for the semilinear wave equation in generalized Einstei...
We shall give a new proof of temporally global existence of small solutions for systems of semi-line...
AbstractIn this note, we prove the global well posedness and the local energy decay for semilinear w...
AbstractThe Cauchy problem for nonlinear wave equations with localized dissipation is considered in ...
AbstractWe study the Cauchy problem for the nonlinear heat equation ut-▵u=|u|p-1u in RN. The initial...
AbstractThe final open part of Straussʼ conjecture on semilinear wave equations was the blow-up theo...
The final open part of Strauss' conjecture on semilinear wave eqautions\ud was the blow-up theorem f...
This paper is devoted to the initial value problems for semilinear wave equations of derivative type...
AbstractWe prove upper bounds on the life span of positive solutions for a semilinear heat equation....
In this paper, we consider the semi-linear wave systems with power-nonlinearities and a large class ...
In this manuscript, a sharp lifespan estimate of solutions to semilinear classical damped wave equat...
AbstractBetter decay estimates to the 1-dimensional Cauchy problem on R to the linear equation □u+ut...
AbstractThis paper concerns the blow-up of solutions to utt−Δu=|u|p in high dimensions for n⩾4 and 1...
In this note we study the global existence of small data solutions to the Cauchy problem for the sem...
AbstractThis paper is devoted to studying the initial–boundary value problem for one dimensional gen...
In this paper, we prove some blow-up results for the semilinear wave equation in generalized Einstei...
We shall give a new proof of temporally global existence of small solutions for systems of semi-line...
AbstractIn this note, we prove the global well posedness and the local energy decay for semilinear w...
AbstractThe Cauchy problem for nonlinear wave equations with localized dissipation is considered in ...
AbstractWe study the Cauchy problem for the nonlinear heat equation ut-▵u=|u|p-1u in RN. The initial...
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