Results 51 to 60 of about 147 (118)
In this paper, we study blow-up criteria and instability of normalized standing waves for the fractional Schrödinger-Choquard ...
Binhua Feng, Chen Ruipeng, Liu Jiayin
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Infinitely many new multi-bumps solutions for the nonlinear Schrödinger equation
In this paper we consider the existence of novel multi-bumps solutions for the following Schrödinger ...
Guo Hui, Bao Meiqi, Wang Tao
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The nonlinear Schrödinger equation in fiber-optic systems
AMS classification: Primary 35Q55; Secondary 94A05 ...
SECONDINI, Marco, FORESTIERI, Enrico
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Blow-up solutions to the Hartree-Fock type Schrödinger equation with the critical rotational speed
In this article, we are concerned with the existence, non-existence, and blow-up behavior of normalized ground state solutions for the mass critical Hartree-Fock type Schrödinger equation with rotation i∂tu=−Δu+2V(x)u+2ΩLzu−λu−bu∫RN∣u(y)∣2∣x−y∣2dy,(t,x ...
Tu Yuanyuan, Wang Jun
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Blow-up of solutions to cubic nonlinear Schrödinger equations with defect: The radial case
In this article we investigate both numerically and theoretically the influence of a defect on the blow-up of radial solutions to a cubic NLS equation in dimension 2.
Goubet Olivier, Hamraoui Emna
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High-energy solutions for coupled Schrödinger systems with critical growth and lack of compactness
This article deals with the existence of high-energy positive solutions for the following coupled Schrödinger system with critical exponent: −Δu+V1(x)u=μ1u3+βuv2,x∈Ω,−Δv+V2(x)v=βu2v+μ2v3,x∈Ω,u,v∈D01,2(Ω)\left\{\begin{array}{l}-\Delta u+{V}_{1}\left(x)u={\
Guan Wen, Wang Da-Bin, Xie Huafei
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Existence of a Positive Solution to a Nonlinear Scalar Field Equation with Zero Mass at Infinity
We establish the existence of a positive solution to the ...
Clapp Mónica, Maia Liliane A.
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We establish the full asymptotic stability of solitary waves for the focusing cubic Schrödinger equation on the line under small even perturbations in weighted Sobolev norms.
Yongming Li, Jonas Lührmann
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On generating functions in additive number theory, II: lower-order terms and applications to PDEs. [PDF]
Brandes J +4 more
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© Hindawi Publishing Corp. A NOTE ON ASYMPTOTIC HELIX AND QUANTUM MECHANICAL STRUCTURE
Using the formulation of a moving curve, we demonstrate that an asymptotic helix goes over to the linear time-dependent Schrödinger equation as shown by Dmitriyev (2002).
Partha Guha
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