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- W925693054 abstract "In this paper, the authors consider the positive solutions of the system of the evolution p-Laplacian equations (The equation is abbreviated) with nonlinear boundary conditions (The equation is abbreviated) and the initial data (u0, v0), where n is a bounded domain in R(superscript n) with smooth boundary ∂Ω, p＞2, h(•,•) and s(•,•) are positive C^1 functions, nondecreasing in each variable. The authors find conditions on the functions f.g,h, s that prove the global existence or finite time blow-up of positive solutions for every (u0, v0)." @default.
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- W925693054 date "2009-08-10" @default.
- W925693054 modified "2023-09-24" @default.
- W925693054 title "Blow-up vs. Global Finiteness for an Evolution p-Laplace System with Nonlinear Boundary Conditions" @default.
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