具有不定位势Kirchhoff型Schr?dinger-Bopp-Podolsky系统解的存在性

[1] Ground State Solutions for the Nonlinear Schrödinger–Bopp–Podolsky System with Critical Sobolev Exponent.[J].Lin Li;Patrizia Pucci;Xianhua Tang.Advanced Nonlinear Studies.2020, 3

[2] Nonlinear Schrödinger equation in the Bopp–Podolsky electrodynamics: Solutions in the electrostatic case.[J].Pietro d'Avenia;Gaetano Siciliano.Journal of Differential Equations.2019, 2

[3] Orbitally Stable Standing Waves of a Mixed Dispersion Nonlinear Schrödinger Equation.[J].Denis Bonheure;Jean Baptiste Casteras;Ederson Moreira dos Santos;Robson Nascimento.SIAM Journal on Mathematical Analysis.2018, 5

[4] Bopp–Podolsky black holes and the no-hair theorem.[J].R. R. Cuzinatto;C. A. M. de Melo;L. G. Medeiros;B. M. Pimentel;P. J. Pompeia.The European Physical Journal C.2018, 1

[5] Positive semiclassical states for a fractional Schrödinger-Poisson system.[J].Edwin G. Murcia;Gaetano Siciliano.Differential and Integral Equations.2017, 3/4

[6] Standing waves for 4-superlinear Schrödinger-Poisson systems with indefinite potentials:SCHRÖDINGER-POISSON SYSTEMS WITH INDEFINITE POTENTIALS.[J].Liu Shibo;Wu Yue.Bulletin of the London Mathematical Society.2017, 2

[7] Positive bound state solutions for some Schrodinger-Poisson systems [J]. NONLINEARITY, 2016, 29 (10) : 3103 - 3119

[8] Concentration of Positive Ground State Solutions for Schrodinger-Maxwell Systems with Critical Growth [J]. ADVANCED NONLINEAR STUDIES, 2016, 16 (03) : 389 - 408

[9] Standing waves with large frequency for 4-superlinear Schrodinger-Poisson systems [J]. ANNALI DI MATEMATICA PURA ED APPLICATA, 2015, 194 (01) : 43 - 53

[10] Causal approach for the electron-positron scattering in generalized quantum electrodynamics [J]. PHYSICAL REVIEW D, 2014, 90 (08):

[1] Ground State Solutions for the Nonlinear Schrödinger–Bopp–Podolsky System with Critical Sobolev Exponent.[J].Lin Li;Patrizia Pucci;Xianhua Tang.Advanced Nonlinear Studies.2020, 3

[2] Nonlinear Schrödinger equation in the Bopp–Podolsky electrodynamics: Solutions in the electrostatic case.[J].Pietro d'Avenia;Gaetano Siciliano.Journal of Differential Equations.2019, 2

[3] Orbitally Stable Standing Waves of a Mixed Dispersion Nonlinear Schrödinger Equation.[J].Denis Bonheure;Jean Baptiste Casteras;Ederson Moreira dos Santos;Robson Nascimento.SIAM Journal on Mathematical Analysis.2018, 5

[4] Bopp–Podolsky black holes and the no-hair theorem.[J].R. R. Cuzinatto;C. A. M. de Melo;L. G. Medeiros;B. M. Pimentel;P. J. Pompeia.The European Physical Journal C.2018, 1

[5] Positive semiclassical states for a fractional Schrödinger-Poisson system.[J].Edwin G. Murcia;Gaetano Siciliano.Differential and Integral Equations.2017, 3/4

[6] Standing waves for 4-superlinear Schrödinger-Poisson systems with indefinite potentials:SCHRÖDINGER-POISSON SYSTEMS WITH INDEFINITE POTENTIALS.[J].Liu Shibo;Wu Yue.Bulletin of the London Mathematical Society.2017, 2

[7] Positive bound state solutions for some Schrodinger-Poisson systems [J]. NONLINEARITY, 2016, 29 (10) : 3103 - 3119

[8] Concentration of Positive Ground State Solutions for Schrodinger-Maxwell Systems with Critical Growth [J]. ADVANCED NONLINEAR STUDIES, 2016, 16 (03) : 389 - 408

[9] Standing waves with large frequency for 4-superlinear Schrodinger-Poisson systems [J]. ANNALI DI MATEMATICA PURA ED APPLICATA, 2015, 194 (01) : 43 - 53

[10] Causal approach for the electron-positron scattering in generalized quantum electrodynamics [J]. PHYSICAL REVIEW D, 2014, 90 (08):