Results 31 to 40 of about 515 (89)
In this paper, we consider the nonlinear eigenvalue problem:
Khalil Abdelouahed El+3 more
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Sign-changing solutions for some nonlinear problems with strong resonance
By means of critical point and index theories, we obtain the existence and multiplicity of sign-changing solutions for some elliptic problems with strong resonance at infinity, under weaker conditions.
Qian Aixia
doaj
New multiplicity results in prescribing Q-curvature on standard spheres
In this paper, we study the problem of prescribing Q-Curvature on higher dimensional standard spheres. The problem consists in finding the right assumptions on a function K so that it is the Q-Curvature of a metric conformal to the standard one on the ...
Ben Ayed Mohamed, El Mehdi Khalil
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Abstract and Applied Analysis, Volume 3, Issue 3-4, Page 293-318, 1998.
E. N. Dancer, K. Y. Lam, S. Yan
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Infinitely many periodic solutions for some second-order differential systems with
In this article, we investigate the existence of infinitely many periodic solutions for some nonautonomous second-order differential systems with p(t)-Laplacian. Some multiplicity results are obtained using critical point theory.
Zhang Liang, Tang Xian, Chen Jing
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We investigate the following fractional p-Laplacian convex-concave problem:(Pλ)(−Δ)psu=λ|u|q−2u+|u|ps*−2u inΩ,u=0 inRn\Ω, $$\left({P}_{\lambda }\right) \begin{cases}\begin{aligned}\hfill {\left(-{\Delta}\right)}_{p}^{s}u& =\lambda \vert u{\vert
Ye Dong, Zhang Weimin
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Multiplicity and Concentration of Solutions for Kirchhoff Equations with Magnetic Field
In this paper, we study the following nonlinear magnetic Kirchhoff equation:
Ji Chao, Rădulescu Vicenţiu D.
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Semiconcave functions in Alexandrov's geometry [PDF]
The following is a compilation of some techniques in Alexandrov's geometry which are directly connected to convexity.
arxiv +1 more source
In this article, we are interested in multi-bump solutions of the singularly perturbed ...
Jin Sangdon
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Infinitely Many Solutions for the Nonlinear Schrödinger–Poisson System with Broken Symmetry
In this paper, we consider the following Schrödinger–Poisson system with perturbation:
Guo Hui, Wang Tao
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