arXiv:1111.4675 · Nuclear Physics B

The factorized F-matrices for arbitrary U ( 1 ) ( N − 1 ) integrable vertex models

Marcio Jose Martins, Rodrigo A. Pimenta, Mathew L. Zuparic

Published Feb 2, 2012• 4 citations

arXiv HTML PDF

DOI: 10.1016/j.nuclphysb.2012.01.025

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arXiv:1111.4675 · Nuclear Physics B

The factorized F-matrices for arbitrary U ( 1 ) ( N − 1 ) integrable vertex models

Marcio Jose Martins, Rodrigo A. Pimenta, Mathew L. Zuparic

Published Feb 2, 2012• 4 citations

arXiv HTML PDF

DOI: 10.1016/j.nuclphysb.2012.01.025

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C M Yung, Murray T. Batchelor

arXiv:hep-th/9410042Nuclear Physics BFeb 1, 199588 citations

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G A P Ribeiro, Marcio Jose Martins, W. Galléas

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Boundary K-matrices for the XYZ, XXZ AND XXX spin chains

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The general solutions for the factorization equations of the reflection matrices $K^{\\pm}(\\theta)$ for the eight vertex and six vertex models (XYZ, XXZ and XXX chains) are found. The associated integrable magnetic Hamiltonians are explicitly derived, finding families dependig on several continuous as well as discrete parameters.The general solutions for the factorization equations of the reflection matrices $K^{\\pm}(\\theta)$ for the eight vertex and six vertex models (XYZ, XXZ and XXX chains) are found. The associated integrable magnetic Hamiltonians are explicitly derived, finding families dependig on several continuous as well as discrete parameters.

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The general solutions for the factorization equations of the reflection matrices

K^{\\pm}(\\theta)

for the eight vertex and six vertex models (XYZ, XXZ and XXX chains) are found. The associated integrable magnetic Hamiltonians are explicitly derived, finding families dependig on several continuous as well as discrete parameters.