Decay estimates for bi-Schrödinger operators in dimension one
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Publication:2159073
DOI10.1007/s00023-021-01147-9zbMath1505.35129arXiv2106.15966OpenAlexW4221112444MaRDI QIDQ2159073
Zhao Wu, Xiao Hua Yao, Avy Soffer
Publication date: 26 July 2022
Published in: Annales Henri Poincaré (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2106.15966
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- Decay of eigenfunctions of elliptic PDE's. I
- Dispersive estimates for higher dimensional Schrödinger operators with threshold eigenvalues. II: The even dimensional case.
- Dispersive estimates for Schrödinger operators in the presence of a resonance and/or an eigenvalue at zero energy in dimension three. I
- Invariant manifolds and dispersive Hamiltonian evolution equations
- Limits on \(L^ p\) regularity of self-adjoint elliptic operators
- Decay of eigenfunctions of elliptic PDE's. II.
- Dispersive estimates for Schrödinger operators in dimensions one and three
- Spectral properties of Schrödinger operators and time-decay of the wave functions
- Absence of singular continuous spectrum for certain self-adjoint operators
- Asymptotic expansions in time for solutions of Schrödinger-type equations
- Decay estimates and Strichartz estimates of fourth-order Schrödinger operator
- Tosio Kato's work on non-relativistic quantum mechanics. I
- Time decay for solutions of Schrödinger equations with rough and time-dependent potentials
- The analysis of linear partial differential operators. II: Differential operators with constant coefficients
- The \(W_{k,p}\)-continuity of the Schrödinger wave operators on the line
- \(L^p\)-\(L^{\acute p}\) estimates for the Schrödinger equation on the line and inverse scattering for the nonlinear Schrödinger equation with a potential
- On the fourth order Schrödinger equation in three dimensions: dispersive estimates and zero energy resonances
- Gaussian bounds for higher-order elliptic differential operators with Kato type potentials
- Dispersive estimates for higher dimensional Schrödinger operators with threshold eigenvalues. I: The odd dimensional case
- On the fourth order Schrödinger equation in four dimensions: dispersive estimates and zero energy resonances
- Dispersive estimates for Schrödinger operators in the presence of a resonance and/or an eigenvalue at zero energy in dimension three. II
- Dispersive estimates for Schrödinger operators in dimension two
- Dispersion estimates for one-dimensional Schrödinger and Klein-Gordon equations revisited
- Growth properties of solutions of the reduced wave equation with a variable coefficient
- Decay estimates for Schrödinger operators
- Inverse scattering on the line
- Endpoint Strichartz estimates
- Kato Class Potentials for Higher Order Elliptic Operators
- A UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDS
- Spectral Multipliers, Bochner–Riesz Means and Uniform Sobolev Inequalities for Elliptic Operators
- ERRATUM: A UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDS
- Dispersion estimates for fourth order Schrödinger equations
- On pointwise decay of waves
- Decay estimates for higher-order elliptic operators
- Dispersive Estimates with Geometry of Finite Type
- The \(W^{k,p}\)-continuity of wave operators for Schrödinger operators
- Resonance theory for Schrödinger operators