Multiplicity of solutions for the noncooperative Choquard-Kirchhoff system involving Hardy-Littlewood-Sobolev critical exponent on the Heisenberg group
“…For further details, we refer to Ablowitz et al [14], Kirchhoff [15], Repovš [16], Schrödinger [17], Stanway et al [18], Sulem [19], Sun et a. [20], Lv et al [21], and Vetro [22], and the references therein.…”
In this article, we obtain the existence and infinitely many nontrivial solutions for a class of nonlinear critical anisotropic elliptic equations involving variable exponents and two real parameters, via combining the variational method, and the concentration‐compactness principle for anisotropic variable exponent under suitable assumptions on the nonlinearities.
“…For further details, we refer to Ablowitz et al [14], Kirchhoff [15], Repovš [16], Schrödinger [17], Stanway et al [18], Sulem [19], Sun et a. [20], Lv et al [21], and Vetro [22], and the references therein.…”
In this article, we obtain the existence and infinitely many nontrivial solutions for a class of nonlinear critical anisotropic elliptic equations involving variable exponents and two real parameters, via combining the variational method, and the concentration‐compactness principle for anisotropic variable exponent under suitable assumptions on the nonlinearities.
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