Blowup for degenerate and singular parabolic system with nonlocal source

Blowup for degenerate and singular parabolic system with nonlocal source

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We deal with the blowup properties of the solution to the degenerate and singular parabolic system with nonlocal source and homogeneous Dirichlet boundary conditions.The existence of a unique classical nonnegative solution is established BRAIN B-12 1000MCG and the sufficient conditions for the solution that exists globally or blows up in finite time are obtained.Furthermore, under certain computer spinner conditions it is proved that the blowup set of the solution is the whole domain.