
The authors study blow-up of a system of two heat equations in a ball coupled by nonlinear boundary conditions. They show that radially symmetric time-increasing positive solutions blow up with the selfsimilar rate if the four exponents from the boundary conditions satisfy certain conditions.
Asymptotic behavior of solutions to PDEs, nonlinear boundary conditions, Applied Mathematics, blow-up rate, Systems of parabolic equations, boundary value problems, radially symmetric time-increasing positive solutions, Analysis
Asymptotic behavior of solutions to PDEs, nonlinear boundary conditions, Applied Mathematics, blow-up rate, Systems of parabolic equations, boundary value problems, radially symmetric time-increasing positive solutions, Analysis
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