| Abstract: |
| We study a nonlocal quasilinear problem driven by the p-Laplacian operator of a nonvariational type, without assuming any kind of monotonicity on the data. The nonlocal term depends on the L^q-norm of the unknown function, where p and q are independent exponents and the weight function can be sign changing. The multiplicity of positive solutions is established through a combination of variational methods, truncation techniques, set-valued analysis, and fixed-point results. |
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