References
- Penrose R. Quantum computation, entanglement and state reduction. R Soc Lond Philos Trans Ser A Math Phys Eng Sci. 1998;356:1927–1939.
- Gilbarg D, Trudinger N. Elliptic partial differential equations of second order. Berlin, Heidelberg, New York: Springer-Verlag; 1997.
- Lieb E. Existence and uniqueness of the minimizing solution of Choquard's nonlinear equation. Stud Appl Math. 1976/77;57:93–105.
- Lions PL. The Choquard equation and related questions. Nonlinear Anal. 1980;4:1063–1072.
- Menzala GP. On regular solutions of a nonlinear equation of Choquard's type. Proc R Soc Edinb A Math. 1980;86:291–301.
- Lions PL. The concentration-compactness principle in the calculus of variations. the limit case, part 1. Rev Mat Iberoam. 1985;1:145–201.
- Lions PL. The concentration-compactness principle in the calculus of variations. the limit case, part 2. Rev Mat Iberoam. 1985;1:45–121.
- Moroz IM, Tod P. An analytical approach to the Schrödinger–Newton equations. Nonlinearity. 1999;12:201–216.
- Wei J, Winter M. Strongly interacting bumps for the Schrödinger–Newton equations. J Math Phys. 2009;50:012905.
- Kang X, Wei J. On interacting bumps of semi-classical states on nonlinear Schrödinger equations. Adv Differ Equ. 2000;5:899–928.
- Luo P, Peng S, Wang C. Uniqueness of positive solutions with concentration for the Schrödinger–Newton problem. Calc Var Partial Differ Equ. 2020;59:Paper No. 60, 41 pp.
- Guo Q, Luo P, Wang C, et al. Existence and local uniqueness of normalized peak solutions for a Schrödinger–Newton system, to appear in Ann. Sc. Norm. super. Pisa Cl. Sci. 2022. doi:10.2422/2036-2145.202010-019
- Hu Y, Jevnikar A, Xie W. Infinitely many solutions for Schrödinger–Newton equations, arXiv preprint arXiv:2106.04288v1.
- Gao F, Yang M. Infinitely many non-radial solutions for a Choquard equation. Adv Nonlinear Anal. 2022;11:1085–1096.
- Duan L, Musso M. New type of solutions for the nonlinear Schrödinger equation in RN. J Differ Equ. 2022;336:479–504.
- Duan L, Musso M, Wei S. Doubling the equatorial for the prescribed scalar curvatureproblem on SN, 2022, preprint.
- Wei J, Yan S. Infinitely many positive solutions for the nonlinear Schrödinger equations in RN. Calc Var Partial Differ Equ. 2010;37:423–439.
- Gheraibia B, Wang C. Multi-Peak positive solutions of a nonlinear Schrödinger–Newton type system. Adv Nonlinear Stud. 2020;20:53–75.
- Medina M, Musso M. Monica doubling nodal solutions to the Yamabe equation in Rn with maximal rank. J Math Pures Appl. 2021;152(9):145–188.