Infinitely many solutions for a mixed boundary value problem [PDF]
, 2010 The existence of infinitely many solutions for a mixed boundary value problem is established.
TORNATORE, Elisabetta +5 more
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Infinitely many positive solutions for a nonlocal problem with competing potentials
Boundary Value Problems, 2020 The present paper deals with a class of nonlocal problems. Under some suitable assumptions on the decay rate of the coefficients, we derive the existence of infinitely many positive solutions to the problem by applying reduction method.
Jing Yang
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Infinitely many solutions for Schrödinger-Newton equations
, 2023 We prove the existence of infinitely many non-radial positive solutions for the Schrödinger-Newton system [equaction presented] provided that V (r) has the following behavior at infinity: [equaction presented] where 1/2 ≤ m < 1 and a,V0, are some ...
Xie W., Hu Y., Jevnikar A.
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Two classes of infinitely many solutions for fractional Schrödinger-Maxwell system with concave-convex power nonlinearities [PDF]
, 2022 Employing critical theory and concentration estimates, we establish the existence of two classes of infinitely many weak solutions fractional Schrödinger-Poisson system involving critical Sobolev growth. The first classe of solutions with negative energy
Khiddi, Mustapha
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Infinitely Many Elliptic Solutions to a Simple Equation and Applications [PDF]
, 2013 Based on auxiliary equation method and Bäcklund transformations, we present an idea to find infinitely many Weierstrass and Jacobi elliptic function solutions to some nonlinear problems.
Long Wei, Yang Wang
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Infinitely many positive solutions for a Schrödinger-Poisson system
, 2011 We are interested in the existence of infinitely many positive non-radial solutions of a Schrödinger-Poisson system with a positive radial bounded external potential decaying at infinity. © 2011 Elsevier Ltd.
Vaira G., D'Avenia P., Pomponio A.
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Infinitely many periodic solutions for ordinary p-Laplacian systems
Advances in Nonlinear Analysis, 2015 Some existence theorems are obtained for infinitely many periodic solutions of ordinary p-Laplacian systems by minimax methods in critical point theory.
Li Chun, Agarwal Ravi P., Tang Chun-Lei
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Infinitely many weak solutions for a non-homogeneous Neumann problem in Orlicz--Sobolev spaces [PDF]
, 2019 summary:Under a suitable oscillatory behavior either at infinity or at zero of the nonlinear term, the existence of infinitely many weak solutions for a non-homogeneous Neumann problem, in an appropriate Orlicz--Sobolev setting, is proved.
Afrouzi, Ghasem A. +2 more
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Infinitely many non-radial singular solutions of
, 2017 We construct countably infinitely many non-radial singular solutions of the problemof the formwhere v(σ) depends only on σ ∈𝕊N−1. To this end we construct countably infinitely many solutions ofusing ordinary differential equation techniques.
Yasuhito Miyamoto
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Infinitely Many Solutions of Strongly Indefinite Semilinear Elliptic Systems
Boundary Value Problems, 2009 We proved a multiplicity result for strongly indefinite semilinear elliptic systems −Δu+u=±1/(1+|x|a)|v|p−2v in ℝN, −Δv+v=±1/(1+|x|b)|u|q−2u in ℝN where a and b are positive numbers ...
Kuan-Ju Chen
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