Gangcheng Wang

Entanglement and the Berry phase in a new Yang?Baxter system

We present a new S-matrix, a solution of the braid relation and obtain a unitary solution of the Yang?Baxter equation (YBE) via Yang-Baxterization acting on the solution. We show that arbitrary two-qubit entangled states can be achieved by relating the unitary matrix to entanglement. An oscillator Hamiltonian can be constructed from the matrix. The Berry phase of the Yang?Baxter system is investigated.Based on the method which is given in Ref. [Sun et.al. arXiv:0904.0092v1], we present another

Quantum teleportation and dense coding via topological basis

9\times 9

The topological basis realization and the corresponding XXX spin chain

unitary

Temperley---Lieb algebra, Yang-Baxterization and universal gate

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THE REPRESENTATIONS OF TEMPERLEY-LIEB ALGEBRA AND ENTANGLEMENT IN A YANG-BAXTER SYSTEM

matrix, solution of the Yang-Baxter Equation, is obtained in this paper. The entanglement properties of

Topological Basis Associated with B-M-W algebra: Two Spin-1/2 Realization

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Exact optimal control of photon blockade with weakly nonlinear coupled cavities

matrix is investigated, and the arbitrary degree of entanglement for two-qutrit entangled states can be generated via

Multipartite d-level GHZ bases associated with generalized braid matrices

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THERMAL ENTANGLEMENT IN THE TWO-QUBIT SYSTEMS CONSTRUCTED FROM THE YANG-BAXTER

-matrix acting on the standard basis. A Yang-Baxter Hamiltonian can be constructed from unitary

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