EXISTENCE RESULTS FOR A P-LAPLACIAN EQUATION WITH DIFFUSION, STRONG ALLEE EFFECT AND CONSTANT YIELD HARVESTING
We study a reaction-diffusion equation involving $p$-Laplacian with strong Allee effect type growth and constant yield harvesting (semipositone) in heterogeneous bounded habitats. An existence result under suitable assumptions is presented. We obtain our results via the method of sub-super solutions.
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