Work

On the Realization of quantum gates coming from the Tracy-Singh product

Year: 2025

Type: article

Abstract: The Tracy-Singh product of matrices (TS) is an efficient tool, for the construction of gates, which preserves properties such as unitary, primitive and entangling. Moreover, if c and $$c'$$ c ′ are both Yang-Baxter gates, then $$c \boxtimes c'$$ c ⊠ c ′ , their TS product, is also a Yang-Baxter gate. A natural question arises whether the TS product preserves enhanced YBE pairs and the existing connections between primitive gates and knot invariants. Another question we consider is how to implement the gates $$c \boxtimes c'$$ c ⊠ c ′ .

Source: Quantum Information Processing

DOI: 10.1007/s11128-025-04878-4

Author: Fabienne Chouraqui

Institution: University of Haifa

Language: English

Topic: Quantum Computing Algorithms and Architecture

Subfield: Artificial Intelligence

Field: Computer Science

Domain: Physical Sciences

Open Access status: hybrid

Estimated APC paid: $2,990

Funder: University of Haifa