Logarithmic uncertainty relations for odd or even signals associate with Wigner-Ville distribution

DOI10.1007/S00034-015-0146-XzbMath1346.94018OpenAlexW1122585479WikidataQ114231757 ScholiaQ114231757MaRDI QIDQ318254

Yu-Jing Cao, Yong-Gang Li, Bing-Zhao Li, Yi-Hong Chen

Publication date: 4 October 2016

Published in: Circuits, Systems, and Signal Processing (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00034-015-0146-x

zbMATH Keywords

Fourier transformWigner-Ville distributionlinear canonical transformlogarithmic uncertainty relation

Mathematics Subject Classification ID

Signal theory (characterization, reconstruction, filtering, etc.) (94A12) Application of orthogonal and other special functions (94A11)

Related Items (3)

New two-dimensional Wigner distribution and ambiguity function associated with the two-dimensional nonseparable linear canonical transform ⋮ Some properties of windowed linear canonical transform and its logarithmic uncertainty principle ⋮ Nonuniform sampling theorems for bandlimited signals in the offset linear canonical transform

Cites Work

• Unnamed Item
• Unnamed Item
• Robust \(H_\infty \) finite-horizon filtering with randomly occurred nonlinearities and quantization effects
• On signal moments and uncertainty relations associated with linear canonical transform
• Generalized Hilbert transform and its properties in 2D LCT domain
• Integral transforms in science and engineering
• The uncertainty principle: A mathematical survey
• Envelope-constrained \(\mathcal{H}_\infty\) filtering with fading measurements and randomly occurring nonlinearities: the finite horizon case
• Uncertainty principles for Wigner-Ville distribution associated with the linear canonical transforms
• Wigner-Ville distribution associated with the linear canonical transform
• Uncertainty Principle for Real Signals in the Linear Canonical Transform Domains
• Uncertainty Principles for Linear Canonical Transform
• Pitt's Inequality and the Uncertainty Principle
• Relations between fractional operations and time-frequency distributions, and their applications

This page was built for publication: Logarithmic uncertainty relations for odd or even signals associate with Wigner-Ville distribution