Results 61 to 70 of about 554 (70)
Normalized solutions for Sobolev critical fractional Schrödinger equation
In the present study, we investigate the existence of the normalized solutions to Sobolev critical fractional Schrödinger equation: (−Δ)su+λu=f(u)+∣u∣2s*−2u,inRN,(Pm)∫RN∣u∣2dx=m2,\hspace{14em}\left\{\begin{array}{ll}{\left(-\Delta )}^{s}u+\lambda u=f ...
Li Quanqing +3 more
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Interior regularity of obstacle problems for nonlinear subelliptic systems with VMO coefficients. [PDF]
Du G, Li F.
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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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Ground states for asymptotically periodic Schrödinger-Poisson systems with critical growth
Zhang Hui +3 more
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On phase segregation in nonlocal two-particle Hartree systems
Aschbacher Walter, Squassina Marco
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Fourth order elliptic system with dirichlet boundary condition
We investigate the multiplicity of the solutions of the fourth order elliptic system with Dirichlet boundary condition. We get two theorems. One theorem is that the fourth order elliptic system has at least two nontrivial solutions when λ k < c &
Choi Q-Heung, Jung Tacksun
doaj
A Caccioppoli-type estimate for very weak solutions to obstacle problems with weight
This paper gives a Caccioppoli-type estimate for very weak solutions to obstacle problems of the A -harmonic equation div A ( x , ∇ u ) = 0 with | A ( x , ξ ) | ≈ w ( x ) | ξ | p - 1 , where 1 < p < ...
Hongya Gao, Jinjing Qiao
doaj
Partial regularity for minima of higher-order quasiconvex integrands with natural Orlicz growth. [PDF]
Irving C.
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