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1.
A solution u of a Cauchy problem for a semilinear heat equation
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2.
Let p>1 and Ω be a smoothly bounded domain in . This paper is concerned with a Cauchy-Neumann problem
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3.
In this paper, an initial boundary value problem related to the equation
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4.
This paper deals with weak solutions of the one-dimensional viscous Hamilton-Jacobi equation
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5.
Blow up rate for a porous medium equation with power nonlinearity   总被引:1,自引:0,他引:1  
The present paper is concerned with the blow up rate of a solution to the following Cauchy problem
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The homogeneous Dirichlet boundary value problem
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For , the author studies the existence of a kind of weak solution to the Cauchy problem
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10.
We consider a system of two porous medium equations defined on two different components of the real line, which are connected by the nonlinear contact condition
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We describe special asymptotic structures of solutions of the semilinear heat equation
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13.
This paper is concerned with blowup of positive solutions to a Cauchy problem for a parabolic-elliptic system
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14.
We deal with the following parabolic problem
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We consider the blowup rate of solutions for a semilinear heat equation
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We establish the behavior of the solutions of the degenerate parabolic equation
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In this paper, we define and investigate the properties of the principal eigenvalue of the singular infinity Laplace operator
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