Results 41 to 49 of about 370 (49)
Nonoccurrence of Lavrentiev gap for a class of functionals with nonstandard growth
We consider the functional ℱ(u)≔∫Ωf(x,Du(x))dx,{\mathcal{ {\mathcal F} }}\left(u):= \mathop{\int }\limits_{\Omega }f\left(x,Du\left(x)){\rm{d}}x, where f(x,z)f\left(x,z) satisfies a (p,q)\left(p,q)-growth condition with respect to zz and can be ...
De Filippis Filomena +2 more
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Segregated solutions for nonlinear Schrödinger systems with a large number of components
In this paper we are concerned with the existence of segregated non-radial solutions for nonlinear Schrödinger systems with a large number of components in a weak fully attractive or repulsive regime in presence of a suitable external radial potential.
Chen Haixia, Pistoia Angela
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Asymptotic behaviors of least energy solutions for weakly coupled nonlinear Schrödinger systems
We study the asymptotic behavior of positive least energy solutions to the weakly coupled nonlinear Schrödinger systems with nearly critical exponents.
Chen Zhijie, Cheng Zetao
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Synchronized vector solutions for the nonlinear Hartree system with nonlocal interaction
We are concerned with the following nonlinear Hartree system−Δu+P1(|x|)u=α1|x|−1∗u2u+β|x|−1∗v2u inR3,−Δv+P2(|x|)v=α2|x|−1∗v2v+β|x|−1∗u2v inR3, $$\begin{cases}-{\Delta}u+{P}_{1}\left(\vert x\vert \right)u={\alpha }_{1}\left(\vert x{\vert }^{-1}\ast {u}^{2}
Gao Fashun, Yang Minbo, Zhao Shunneng
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Nonlinear elliptic equations and systems with linear part at resonance
The famous result of Landesman and Lazer [10] dealt with resonance at a simple eigenvalue. Soon after publication of [10], Williams [14] gave an extension for repeated eigenvalues.
Korman, Philip
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A pointwise characterisation of the PDE system of vectorial calculus of variations in L∞ [PDF]
Ayanbayev, Birzhan, Katzourakis, Nikos
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A new characterisation ∞-harmonic AND p-harmonic map↲ s via affine variations in L∞ [PDF]
Katzourakis, Nikos
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SIAM Journal on Applied Mathematics, 2021
In this paper, we would like to characterize non-radiating volume and surface (faulting) sources for the elastic waves in anisotropic inhomogeneous media. Each type of the source can be decomposed into a radiating part and a non-radiating part.
Pu-Zhao Kow, Jenn-Nan Wang
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In this paper, we would like to characterize non-radiating volume and surface (faulting) sources for the elastic waves in anisotropic inhomogeneous media. Each type of the source can be decomposed into a radiating part and a non-radiating part.
Pu-Zhao Kow, Jenn-Nan Wang
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Klein-Gordon-Maxwell-Proca Type Systems in the Electro-Magneto-Static Case
Journal of Partial Differential Equations, 2018We investigate a Klein-Gordon-Maxwell-Proca type system in the context of closed 3-dimensional manifolds. We prove existence of solutions and compactness of the system both in the subcritical and in the critical case.
Hebey Emmanuel and Thizy Pierre-Damien
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