Static and dynamical, fractional uncertainty principles
From MaRDI portal
Publication:5100028
DOI10.1090/tran/8655zbMath1498.35196arXiv2103.03794OpenAlexW4210782347MaRDI QIDQ5100028
No author found.
Publication date: 29 August 2022
Full work available at URL: https://arxiv.org/abs/2103.03794
Schrödinger operator, Schrödinger equation (35J10) Qualitative properties of solutions to partial differential equations (35B99)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Uniqueness of non-linear ground states for fractional Laplacians in \(\mathbb{R}\)
- Numerical simulation of nonlinear dispersive quantization
- On Riemann ``nondifferentiable function and Schrödinger equation
- Intrinsic ultracontractivity for Schrödinger operators based on fractional Laplacians
- On Mahler's function \(\theta_ 1\)
- Heat kernel estimates for the Dirichlet fractional Laplacian
- Quantization of linear maps on a torus-Fresnel diffraction by a periodic grating
- The multifractal nature of Lévy processes
- The uncertainty principle: A mathematical survey
- On simultaneous Diophantine approximations
- Weighted Fourier inequalities: New proofs and generalizations.
- Fractal solutions of dispersive partial differential equations on the torus
- Riemann's non-differentiable function and the binormal curvature flow
- Intermittent process analysis with scattering moments
- Nazarov's uncertainty principles in higher dimension
- Talbot effect for the cubic non-linear Schröedinger equation on the torus
- Dispersive Partial Differential Equations
- Vortex filament equation for a regular polygon
- A Note on Entropy
- On the Persistent Properties of Solutions to Semi-Linear Schrödinger Equation
- Quantum fractals in boxes
- Integer, fractional and fractal Talbot effects
- Eigenvalue Bounds for the Fractional Laplacian: A Review
- Pitt's Inequality and the Uncertainty Principle
- Uniqueness properties of solutions to Schrödinger equations
- Some Lower Bounds for Solutions of Schrödinger Evolutions
- Fractal solutions of linear and nonlinear dispersive partial differential equations
- A soliton on a vortex filament
- Sets of exact `logarithmic' order in the theory of Diophantine approximation
This page was built for publication: Static and dynamical, fractional uncertainty principles