A note on the sign-changing solutions to elliptic problems with critical Sobolev and Hardy terms $

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Infinitely many solutions for an elliptic problem involving critical Sobolev growth and Hardy potential (2010, unknown): “Cao and Peng [ 11 ] also considered problem (1.1) and proved that for N ≥ 7 ,μ ∈[ 0, ¯ μ − 4), problem (1.1) possesses at least a pair of sign-changing solutions for any a ∈ (0 ,λ 1(μ)) .I n [8], Cao and Han showed that if μ ∈[ 0, ¯ μ − ( N +2”
On nonlocal Choquard equations with Hardy-Littlewood-Sobolev critical exponents (2016, methodology): “r unbounded domains, [24, 32] investigated the quasilinear critical growth problems driven by p-Laplacian, [23] studied the regularity of stable solutions of elliptic problems on Riemannian manifold, [22, 25, 27, 32, 33, 44, 45] considered the Hardy-Sobolev type inequalities with remaining terms and”