Quantum Tomography Approach in Signal Analysis
Margarita A. Man'ko
TL;DR
This paper explores the connection between the fractional Fourier transform and quantum tomography, highlighting their applications in optical signal analysis and the relation to quantum harmonic oscillator Green functions.
Contribution
It introduces a novel perspective linking fractional Fourier transform properties with quantum tomography and harmonic oscillator Green functions.
Findings
Established the relation between fractional Fourier transform and quantum harmonic oscillator Green function.
Linked quantum tomography with optical signal analysis.
Provided insights into properties of fractional Fourier transform in quantum context.
Abstract
Some properties of the fractional Fourier transform, which is used in information processing, are presented in connection with the tomography transform of optical signals. Relation of the Green function of the quantum harmonic oscillator to the fractional Fourier transform is elucidated.
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Taxonomy
TopicsAdvanced Thermodynamics and Statistical Mechanics