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

BRAIDING AND FUSION MATRICES FOR QUANTUM OCTET REPRESENTATION

马中骐, 殷育东, Zhong-Qi Ma, Yadong Yin

Published Jan 1, 1990• 0 citations
OpenAlex

Related papers

BRAIDING MATRIX WITH A SPECTRAL PARAMETER FOR THE QUANTUM OCTET REPRESENTATION

殷育东, 马中骐, Yadong Yin +1 more

In this paper the spectrum-dependent solution of the Yang-Baxter equation related to the statistical face model (braiding matrix) for the octet representation of the quantum sl(3) enveloping algebra is computed explicitly. In this example there is multiplicity greater than one in the decomposition of the coproduct 8 x 8.

•Jan 1, 1991•0 citations

Braiding representation of the quantum gates

Giuseppe Mussardo

Springer eBooks•Jan 1, 2025•0 citations

Braiding and Fusion Matrices for Quantum Octet Representation

Zhong-Qi Ma, Yu-Dong Yin

The braiding and fusion matrices based on the octet representation of the quantum sl(3) enveloping algebra are computed. The multiplicity in the decomposition of the coproduct 8 × 8 manifests itself in those matrices.

Communications in Theoretical Physics•Jun 1, 1990•1 citation

An improved method for quantum matrix multiplication

Nhat A. Nghiem, Tzu-Chieh Wei

arXiv:2311.14044•Quantum Information Processing•Aug 2, 2023•9 citations

DIRAC MATRICES IN CHIRAL REPRESENTATION AND THE CONNECTION WITH THE ELECTRIC FIELD PARALLEL TO THE MAGNETIC FIELD MATRICES DE DIRAC EN REPRESENTACIÓN QUIRAL Y LA CONEXIÓN CON EL CAMPO ELÉCTRICO PARALELO AL CAMPO MAGNÉTICO

H. Torres‐Silva

In this paper we offer an expression of the general Foldy-Wouthuysen transformation in the chiral representation of Dirac matrices interacting with fermion field. Our hypothesis is that through the multiplication of the Pauli matrix and Maxwell's chiral equations in the case of ,one obtains the Dirac's chiral equation. This is the proof of the theorem that the wave mechanics of quantum particles represent a specialized electrodynamic. En este trabajo se presenta una expresión de la transformación general de Foldy-Wouthuysen a la representación quiral de las matrices de Dirac interactuando con un campo de fermión. La hipótesis es que a través de la multiplicación de la matriz de Pauli por las ecuaciones quirales de Maxwell en el caso de , se obtiene la ecuación quiral de Dirac. Esta es la prueba del teorema de que la mecánica de ondas de partícula cuántica representa una electrodinámica especializada.

•Nov 1, 2008•0 citations

Quantum Permutation Matrices

Moritz Weber

Springer eBooks•Jan 1, 2023•0 citations
In this paper we offer an expression of the general Foldy-Wouthuysen transformation in the chiral representation of Dirac matrices interacting with fermion field. Our hypothesis is that through the multiplication of the Pauli matrix and Maxwell's chiral equations in the case of ,one obtains the Dirac's chiral equation. This is the proof of the theorem that the wave mechanics of quantum particles represent a specialized electrodynamic. En este trabajo se presenta una expresión de la transformación general de Foldy-Wouthuysen a la representación quiral de las matrices de Dirac interactuando con un campo de fermión. La hipótesis es que a través de la multiplicación de la matriz de Pauli por las ecuaciones quirales de Maxwell en el caso de , se obtiene la ecuación quiral de Dirac. Esta es la prueba del teorema de que la mecánica de ondas de partícula cuántica representa una electrodinámica especializada.