Existence and multiplicity of solutions for a class of critical anisotropic elliptic equations of Schrödinger–Kirchhoff‐type
Copyright policy )Existence and multiplicity of solutions for a class of critical anisotropic elliptic equations of Schrödinger–Kirchhoff‐type
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.
- Mohamed I University Morocco
- Mohammed V University Morocco
- Industrial University of Ho Chi Minh City Viet Nam
- University of Catania Italy
Schrodinger-Kirchhoff-type problems, Dirichlet boundary conditions, p (x)-Laplacian, Anisotropic variable mean curvature oper ator, Anisotropic variable exponent Sobolev spaces, Concentration-compactness principle, Artificial intelligence, Class (philosophy), Inverse Problems in Mathematical Physics and Imaging, Geometry, Compact space, Mathematical analysis, Quantum mechanics, Scaling, Variational Problems, Fractional Laplacian Operators, Elliptic curve, FOS: Mathematics, Multiscale Methods for Heterogeneous Systems, Variable (mathematics), Nonlinear Equations, Mathematical Physics, Exponent, Applied Mathematics, Physics, Critical Exponents, Pure mathematics, Linguistics, Elliptic Problems, Applied mathematics, Critical exponent, Computer science, FOS: Philosophy, ethics and religion, Philosophy, Multiplicity (mathematics), Computational Theory and Mathematics, Physical Sciences, Computer Science, Nonlinear system, FOS: Languages and literature, Anisotropy, Mathematics
Schrodinger-Kirchhoff-type problems, Dirichlet boundary conditions, p (x)-Laplacian, Anisotropic variable mean curvature oper ator, Anisotropic variable exponent Sobolev spaces, Concentration-compactness principle, Artificial intelligence, Class (philosophy), Inverse Problems in Mathematical Physics and Imaging, Geometry, Compact space, Mathematical analysis, Quantum mechanics, Scaling, Variational Problems, Fractional Laplacian Operators, Elliptic curve, FOS: Mathematics, Multiscale Methods for Heterogeneous Systems, Variable (mathematics), Nonlinear Equations, Mathematical Physics, Exponent, Applied Mathematics, Physics, Critical Exponents, Pure mathematics, Linguistics, Elliptic Problems, Applied mathematics, Critical exponent, Computer science, FOS: Philosophy, ethics and religion, Philosophy, Multiplicity (mathematics), Computational Theory and Mathematics, Physical Sciences, Computer Science, Nonlinear system, FOS: Languages and literature, Anisotropy, Mathematics
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