Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Studies in systems, decision and control

Wavelets and Multiwavelets Implementation Using Quantum Computing

Saleem Mohammed Ridha Taha

Published Sep 24, 2015• 0 citations
Publisher
DOI
10.1007/978-3-319-23479-3_7

Related papers

Haar Wavelets in Quantum Computing

Wael Badawy

International Conference on Machine Intelligence and Smart Innovation (ICMISI)•May 9, 2026•0 citations

Great-length wavelets on quantum computing platform: Applications and fast approximations

Guangsheng Ma, Ziwei Zhou

Signal Processing•Mar 13, 2024•1 citation

Tensor Network Approaches to Block Encoding and Multiwavelet-Based Calculations for Quantum Systems

Martina Nibbi, Christian B. Mendl, Technische Universität München

•Jan 1, 2026•0 citations

Wavelet-Based Quantum Computing Algorithm for Face Recognition

Sami Merhi, Pierce O'Donnell, Xiaodi Wang +1 more

•Aug 4, 2011•0 citations

New techniques for Daubechies wavelets and multiwavelets implementation using quantum computing

Saleem Mohammed Ridha Taha, Walid A. Mahmood

In this paper, new techniques to implement the Daubechies wavelets and multiwavelets are presented using quantum computing synthesis structures. Also, a new quantum implementation of inverse Daubechies multiwavelet transform is proposed. The permutation matrices, particular unitary matrices, play a pivotal role. The particular set of permutation matrices arising in quantum wavelet and multiwavelet transforms is considered, and efficient quantum circuits that implement them are developed. This allows the design of efficient and complete quantum circuits for the quantum wavelet and multiwavelet transforms.

Facta universitatis - series Electronics and Energetics•Jan 1, 2013•8 citations

Quantum multi-level wavelet transforms

Hai-Sheng Li, Ping Fan, Haiying Xia +1 more

Information Sciences•Jul 15, 2019•39 citations
In this paper, new techniques to implement the Daubechies wavelets and multiwavelets are presented using quantum computing synthesis structures. Also, a new quantum implementation of inverse Daubechies multiwavelet transform is proposed. The permutation matrices, particular unitary matrices, play a pivotal role. The particular set of permutation matrices arising in quantum wavelet and multiwavelet transforms is considered, and efficient quantum circuits that implement them are developed. This allows the design of efficient and complete quantum circuits for the quantum wavelet and multiwavelet transforms.