School of Mathematical and Statistical Sciences Faculty Publications and Presentations

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In this article, we study a class of elliptic systems with Hardy potentials. We analyze the possible behavior of radial solutions to the system when p; t > 1, q; s > 0 and λ; μ > (N - 2)2=4, and obtain the existence of positive solutions to the system with the Dirichlet boundary condition under certain conditions. When λ; μ > 0, p; t > 1 and q; s > 0, we show that any radial positive solution is decreasing in r.


Copyright 2016 Texas State University.

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Electronic Journal of Differential Equations

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Mathematics Commons



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