Dispersive estimates for matrix and scalar Schrödinger operators in dimension five (Q384305)

scientific article; zbMATH DE number 6233916

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English	Dispersive estimates for matrix and scalar Schrödinger operators in dimension five	scientific article; zbMATH DE number 6233916

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instance of

scholarly article

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title

Dispersive estimates for matrix and scalar Schrödinger operators in dimension five (English)

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author

William R. Green

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published in

Illinois Journal of Mathematics

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publication date

27 November 2013

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full work available at URL

https://projecteuclid.org/euclid.ijm/1385129950

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New estimates for a time-dependent Schrödinger equation

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Schrödinger dispersive estimates for a scaling-critical class of potentials

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Q3954171

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Nonlinear scalar field equations. II: Existence of infinitely many solutions

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Q4272151

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Q4853576

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Purely nonlinear instability of standing waves with minimal energy

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Stabilization of solutions to nonlinear Schrödinger equations

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Numerical verification of a gap condition for a linearized nonlinear Schrödinger equation

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Q3581210

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Dispersive estimates for matrix Schrödinger operators in dimension two

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Dispersive estimates for Schrödinger operators in the presence of a resonance and/or an eigenvalue at zero energy in dimension three. I

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Dispersive estimates for Schrödinger operators in the presence of a resonance and/or an eigenvalue at zero energy in dimension three. II

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Q5440731

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Stability theory of solitary waves in the presence of symmetry. II

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A Dispersive Bound for Three-Dimensional Schrödinger Operators with Zero Energy Eigenvalues

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Dispersive estimates for the three-dimensional Schrodinger equation with rough potentials

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A counterexample to dispersive estimates for Schrödinger operators in higher dimensions

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Introduction to spectral theory. With applications to Schrödinger operators

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Spectral properties of Schrödinger operators and time-decay of the wave functions results in \(L^2(\mathbb{R}^m),\;m\geq 5\)

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Spectral properties of Schrödinger operators and time-decay of the wave functions

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Decay estimates for Schrödinger operators

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Uniqueness of positive solutions of \(\Delta u-u+u^ p=0\) in \(R^ n\)

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Dispersive estimates using scattering theory for matrix Hamiltonian equations

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Spectral analysis for matrix Hamiltonian operators

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Uniqueness of positive radial solutions of \(\Delta u+f(u)=0\) in \({\mathbb{R}}^ n\)

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Identifiers

zbMATH Open document ID

1373.35266

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Mathematics Subject Classification ID

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Sitelinks

Mathematics(1 entry)

mardi Publication:384305