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Slepian eigenvalues as tunnelling rates (Q2682654)

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Language	Label	Description	Also known as
English	Slepian eigenvalues as tunnelling rates	scientific article

Statements

scholarly article

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Slepian eigenvalues as tunnelling rates (English)

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Stephen C. Creagh

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Gabriele Gradoni

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Annals of Physics

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publication date

1 February 2023

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zbMATH Keywords

tunnelling

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WKB

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Slepian

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holographic

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MIMO

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communication

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MaRDI profile type

MaRDI publication profile

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full work available at URL

https://doi.org/10.1016/j.aop.2022.169204

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Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - I

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Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - II

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Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty-III: The Dimension of the Space of Essentially Time- and Band-Limited Signals

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Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty - IV: Extensions to Many Dimensions; Generalized Prolate Spheroidal Functions

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Prolate Spheroidal Wave Functions, Fourier Analysis, and Uncertainty-V: The Discrete Case

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Some Asymptotic Expansions for Prolate Spheroidal Wave Functions

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Some comments on Fourier analysis, uncertainty and modeling

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Slepian Functions and Their Use in Signal Estimation and Spectral Analysis

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Prolate spheroidal wave functions of order zero. Mathematical tools for bandlimited approximation

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A Review of Prolate Spheroidal Wave Functions from the Perspective of Spectral Methods

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Wave Theory of Information

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Quantum tunneling in complex systems. The semiclassical approach.

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Dynamical Tunneling

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Semiclassical transmission across transition states

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On the eivenvalues of an integral equation arising in the theory of band-limited signals

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Asymptotic Behavior of the Eigenvalues of Certain Integral Equations

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Spectral decay of time and frequency limiting operator

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Time-frequency localization operators: a geometric phase space approach

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Semiclassical quantization of multidimensional systems

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The Van Vleck formula, Maslov theory, and phase space geometry

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Some Asymptotic Expressions for Prolate Spheroidal Functions and for the Eigenvalues of Differential and Integral Equations of Which They Are Solutions

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Uniform Asymptotic Solutions of a Class of Second-Order Linear Differential Equations Having a Turning Point and a Regular Singularity, with an Application to Legendre Functions

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Stokes phenomenon for the prolate spheroidal wave equation

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Semiclassical description of scattering

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Quantum effects near a barrier maximum

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Tunnelling around bends -- wave scattering in curved shell structures

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Identifiers

Mathematics Subject Classification ID

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zbMATH DE Number

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10.1016/J.AOP.2022.169204

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Sitelinks

Mathematics(1 entry)

mardi Publication:2682654

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