Existence of ground‐state solutions for p ‐Choquard equations with singular potential and doubly critical exponents
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[1] Minbo Yang,et al. Standing waves for the pseudo-relativistic Hartree equation with Berestycki-Lions nonlinearity , 2021 .
[2] Yujian Su. Positive solution to Schrödinger equation with singular potential and double critical exponents , 2021 .
[3] Yujian Su,et al. Lions-type theorem of the p-Laplacian and applications , 2021 .
[4] Lele Du. Bounds for subcritical best Sobolev constants in W1, p , 2021, Communications on Pure & Applied Analysis.
[5] Yujian Su,et al. Multiplicity and concentration results for fractional Choquard equations: Doubly critical case , 2020 .
[6] Yu Su,et al. New result for nonlinear Choquard equations: Doubly critical case , 2020, Appl. Math. Lett..
[7] Francescantonio Oliva,et al. Radial symmetry for a quasilinear elliptic equation with a critical Sobolev growth and Hardy potential , 2018, Journal de Mathématiques Pures et Appliquées.
[8] Minbo Yang,et al. Semiclassical states for Choquard type equations with critical growth: critical frequency case , 2017, Nonlinearity.
[9] Shiwang Ma,et al. Ground states for Choquard equations with doubly critical exponents , 2019, Rocky Mountain Journal of Mathematics.
[10] Minbo Yang,et al. Uniqueness and nondegeneracy of solutions for a critical nonlocal equation , 2018, Discrete & Continuous Dynamical Systems - A.
[11] M. Badiale,et al. Radial solutions of a biharmonic equation with vanishing or singular radial potentials , 2018, Nonlinear Analysis.
[12] Jianjun Zhang,et al. Choquard-type equations with Hardy–Littlewood–Sobolev upper-critical growth , 2018, Advances in Nonlinear Analysis.
[13] Jean Van Schaftingen,et al. Groundstates for a local nonlinear perturbation of the Choquard equations with lower critical exponent , 2017, Journal of Mathematical Analysis and Applications.
[14] Jinmyoung Seok,et al. Nonlinear Choquard equations: Doubly critical case , 2017, Appl. Math. Lett..
[15] S. Rolando. Multiple nonradial solutions for a nonlinear elliptic problem with singular and decaying radial potential , 2017, 1708.01228.
[16] Minbo Yang,et al. Singularly perturbed critical Choquard equations , 2016, 1611.01712.
[17] Jean Van Schaftingen,et al. Odd symmetry of least energy nodal solutions for the Choquard equation , 2016, 1606.05668.
[18] Jean Van Schaftingen,et al. A guide to the Choquard equation , 2016, 1606.02158.
[19] Minbo Yang,et al. The Brezis-Nirenberg type critical problem for the nonlinear Choquard equation , 2016, 1604.00826.
[20] Chang-Lin Xiang. Asymptotic behaviors of solutions to quasilinear elliptic equations with critical Sobolev growth and Hardy potential , 2015, 1502.03966.
[21] Jean Van Schaftingen,et al. Groundstates of nonlinear Choquard equations: Hardy–Littlewood–Sobolev critical exponent , 2014, 1403.7414.
[22] P. C. Carrião,et al. Nonlinear Biharmonic Problems with Singular Potentials , 2014 .
[23] A. Pisante,et al. Improved Sobolev embeddings, profile decomposition, and concentration-compactness for fractional Sobolev spaces , 2013, 1302.5923.
[24] Jean Van Schaftingen,et al. Nonexistence and optimal decay of supersolutions to Choquard equations in exterior domains , 2012, 1203.3154.
[25] S. Secchi,et al. Multiple solutions to a magnetic nonlinear Choquard equation , 2011, 1109.1386.
[26] V. Benci,et al. A nonlinear elliptic equation with singular potential and applications to nonlinear field equations , 2007 .
[27] Jiabao Su,et al. Weighted Sobolev embedding with unbounded and decaying radial potentials , 2007 .
[28] M. Badiale,et al. A note on nonlinear elliptic problems with singular potentials , 2006 .
[29] Irene M. Moroz,et al. Spherically symmetric solutions of the Schrodinger-Newton equations , 1998 .
[30] Elliott H. Lieb,et al. A Relation Between Pointwise Convergence of Functions and Convergence of Functionals , 1983 .
[31] E. Lieb. Existence and Uniqueness of the Minimizing Solution of Choquard's Nonlinear Equation , 1977 .