Results 61 to 70 of about 586 (91)
Existence and multiplicity of solutions for a class of superlinear elliptic systems
In this paper, we establish the existence and multiplicity of solutions for a class of superlinear elliptic systems without Ambrosetti and Rabinowitz growth condition. Our results are based on minimax methods in critical point theory.
Li Chun, Agarwal Ravi P., Wu Dong-Lun
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In this paper, we study the singularly perturbed fractional Choquard ...
Yang Zhipeng, Zhao Fukun
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Multiplicity of semiclassical solutions for a class of nonlinear Hamiltonian elliptic system
This article is concerned with the following Hamiltonian elliptic system: −ε2Δu+εb→⋅∇u+u+V(x)v=Hv(u,v)inRN,−ε2Δv−εb→⋅∇v+v+V(x)u=Hu(u,v)inRN,\left\{\begin{array}{l}-{\varepsilon }^{2}\Delta u+\varepsilon \overrightarrow{b}\cdot \nabla u+u+V\left(x)v={H}_ ...
Zhang Jian, Zhou Huitao, Mi Heilong
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Elliptic semi-linear systems on R\sp N
In this work we consider a system of k non-linear elliptic equations where the non-linear term is the sum of a quadratic form and a sub-critic term. We show that under suitable assumptions, e.g.
Garrisi, Daniele
core
Uniform L ∞-boundedness for solutions of anisotropic quasilinear systems
In this paper we obtain uniformly locally L ∞-estimate of solutions to non-autonomous quasilinear system involving operators in divergence form and a family of nonlinearities that are allowed to grow also critically.
Borgia Natalino +2 more
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Semi-classical states for critical Hartree system with critical frequency
In this paper, we study the following critical Hartree ...
Guo Lun, Hu Tingxi, Huang Wentao
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HARDI DATA DENOISING USING VECTORIAL TOTAL VARIATION AND LOGARITHMIC BARRIER. [PDF]
Kim Y, Thompson PM, Vese LA.
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Nontrivial solutions for a generalized poly-Laplacian system on finite graphs
We investigate the existence and multiplicity of solutions for a class of the generalized coupled system involving poly-Laplacian and the parameter λ\lambda on finite graphs.
Qi Wanting, Zhang Xingyong
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In this study, we are interested in multiplicity results for positive solutions of the generalized quasilinear Schrödinger equations with critical growth −div(g2(u)∇u)+g(u)g′(u)∣∇u∣2+V(εx)u=∣u∣αp−2u+Q(εx)∣u∣α2*−2u,x∈RN,-\mathrm{div}({g}^{2}\left(u)\nabla
Chen Yongpeng, Yang Zhipeng
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Partial regularity for minima of higher-order quasiconvex integrands with natural Orlicz growth. [PDF]
Irving C.
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