We study the blow-up in finite time of the local solutions to the mixed problem for a type of nonlinear Kirchhoff's equation with damping term.

We study the existence and blow-up of the local solution to the mixed problem for a nonlinear Kirchhoff's system.

In this work, we study the existence and uniqueness of the local solutions to themixed problem for a type of viscoelastic nonlinear Kirchhoff 's equation with dissipativeterm.

En el presente trabajo, estudiamos la singularidad en tiempo finito de las soluciones del problema mixto para un tipo de ecuación de onda degenerada no lineal con término disipativo.

In present work, we study the existence of the local solutions to the mixed problem for a type of nonlinear degenerate heat equation with a generalized Lewis function.

In present work, we study the existence of the global solutions to the mixed problem for a type of nonlinear degenerate heat equation with a generalized Lewis function.

In present work, we study the blow-up finite time of solutions to the mixed problem for a type of nonlinear degenerate heat equation with a generalized Lewis function.

In present work, we study the existence and uniqueness of local solutions for the mixed problem relative to a system of viscoelastic nonlinear Kirchhoff's equation with dissipative term.

In present work, we study the blow-up infinite time of solutions to the mixed problem relative to a system of viscoelastic nonlinear Kirchhoff's equatious with dissipative term.

In present work, we considered a mixed problem for a nonlinear beam equation of Kirchhoff type with dissipative term in a bounded domain. We prove the existence and uniqueness of local solutions with arguments of the fixed point of Banach. Also we obtain the blow-up properties in finite time of solutions and the estimates for the explosion time.

We consider a mixed problem for a system of nonlinear wave equations with p-Laplacian operator and with dissipative strong term. We prove the local existence of solutions by Galerkin method and blow-up of' solutions by the energy method. We give some estimates for' the life span of solutions.

Consideramos un problema mixto para un sistema de ecuaciones de onda no lineal con operador p-Laplaciano y con término disipativo fuerte. Estudiamos la existencia global de soluciones, utilizando la existencia local, la identidad de la energía y el principio de continuación. También estudiamos el comportamiento asintótico de soluciones, utilizando la desigualdad de Nakao.

En el presente trabajo, estudiamos la singularidad en tiempo finito de las soluciones del problema mixto para un tipo de ecuación de Kirchhoff no lineal viscoelástica con término disipativo.

We consider a mixed problem for a viscoelastic nonilinear wave equation with boundary dissipative lineal and nonlinear source term. We prove the existence and uniqueness of its local solution by the Faedo-Galerkin method and show the blow-up of solutions by the energy method.

We consider a mixed problem for a system of nonlinear viscoelastic wave equations. We prove the existence of its local solution by the Faedo-Galerkin method and show the blow-up of solutions by the indirect method.

We consider a mixed problem for a system of nonlinear viscoelastic wave equations with p-Laplacian operator. Under certain conditions on the relaxation functions and the source terms, using the indirect method, we prove a result of global nonexistence for certain solutions with nonpositive initial energy as well as with positive initial energy.

We study the blow-up in finite time of the local solutions to the mixed problem for a type of nonlinear Kirchhoff's equation with damping term.

We study the existence and blow-up of the local solution to the mixed problem for a nonlinear Kirchhoff's system.

In this work, we study the existence and uniqueness of the local solutions to themixed problem for a type of viscoelastic nonlinear Kirchhoff 's equation with dissipativeterm.

En el presente trabajo, estudiamos la singularidad en tiempo finito de las soluciones del problema mixto para un tipo de ecuación de onda degenerada no lineal con término disipativo.