In this paper, we study porous media equation ut = ∆u m − u p with nonlinear boundary condition ∂u ∂ν = kuq . We determine some sufficient conditions for the occurrence of finite time blow-up or global existence. Moreover, lower and upper bounds for blow-up time are also derived by using various inequality techniques
This paper deals with blow-up solutions to a class of reaction-diffusion equations under non-local ...
Abstract We investigate the blow-up phenomena for a porous medium equation with weighted nonlocal so...
We consider the blow-up of the solution to a semilinear heat equation with nonlinear boundary condit...
This paper deals with the blow-up of the solution for a system of evolution pLaplacian equations uit...
AbstractIn this paper, we investigate the positive solution of nonlinear nonlocal porous medium equa...
This paper deals with the blow-up phenomena of classical solutions to porous medium problems, define...
AbstractA first order differential inequality technique is used on suitably defined auxiliary functi...
AbstractConsider the system of heat equations uit − Δui = 0 (i = 1,…, k, uk+1 ≔ u1) in Ω × (0,T) cou...
Mainly, this paper deals with the blow-up phenomena of solutions to porous medium problems, prescrib...
In this paper we analyze the porous medium equationut - Delta u(m) + a integral(Omega) u(p) - bu(q) ...
In this paper, we devote to studying the blow-up phenomena for a porous medium equation under nonloc...
We consider a nonlinear parabolic system with Neumann boundary conditions which solution may blow up...
2000 Mathematics Subject Classification: 35K55, 35K60.We investigate the blow-up of the solutions to...
summary:We obtain some sufficient conditions under which solutions to a nonlinear parabolic equation...
AbstractIn this paper, we consider nonlinear divergence form parabolic equations with inhomogeneous ...
This paper deals with blow-up solutions to a class of reaction-diffusion equations under non-local ...
Abstract We investigate the blow-up phenomena for a porous medium equation with weighted nonlocal so...
We consider the blow-up of the solution to a semilinear heat equation with nonlinear boundary condit...
This paper deals with the blow-up of the solution for a system of evolution pLaplacian equations uit...
AbstractIn this paper, we investigate the positive solution of nonlinear nonlocal porous medium equa...
This paper deals with the blow-up phenomena of classical solutions to porous medium problems, define...
AbstractA first order differential inequality technique is used on suitably defined auxiliary functi...
AbstractConsider the system of heat equations uit − Δui = 0 (i = 1,…, k, uk+1 ≔ u1) in Ω × (0,T) cou...
Mainly, this paper deals with the blow-up phenomena of solutions to porous medium problems, prescrib...
In this paper we analyze the porous medium equationut - Delta u(m) + a integral(Omega) u(p) - bu(q) ...
In this paper, we devote to studying the blow-up phenomena for a porous medium equation under nonloc...
We consider a nonlinear parabolic system with Neumann boundary conditions which solution may blow up...
2000 Mathematics Subject Classification: 35K55, 35K60.We investigate the blow-up of the solutions to...
summary:We obtain some sufficient conditions under which solutions to a nonlinear parabolic equation...
AbstractIn this paper, we consider nonlinear divergence form parabolic equations with inhomogeneous ...
This paper deals with blow-up solutions to a class of reaction-diffusion equations under non-local ...
Abstract We investigate the blow-up phenomena for a porous medium equation with weighted nonlocal so...
We consider the blow-up of the solution to a semilinear heat equation with nonlinear boundary condit...