One-point functions for the XXZ model and Ramanujan's $_1\Psi_1$ sum

For any rational number $p_0\ge 1$ we prove an identity of Rogers-Ramanujan-Gordon-Andrews' type. Bijection between the space of states for XXZ model and that of XXX model is constructed.

arXiv:math/0103030Nagoya International Workshop on Physics and CombinatoricsApr 1, 20010 citations

BETHE’S STATES FOR GENERALIZED XXX AND XXZ MODELS

Anatol N. Kirillov, Nadejda A. Liskova

For any rational number p0 ≥ 1 we prove an identity of Rogers–Ramanujan– Gordon–Andrews ’ type. Bijection between the space of states for XXZ model and that of XXX model is constructed. 1

Jan 1, 20011 citation

One-point functions for the XXZ model and Ramanujan's $_1\Psi_1$ sumOne-point functions for the XXZ model and Ramanujan's $_1\Psi_1$ sum

勝久三町, Katsuhisa Mimachi

Published Jan 1, 1994• 0 citations

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BETHE’S STATES FOR GENERALIZED XXX AND XXZ MODELS

Anatol N. Kirillov, Nadejda A. Liskova

For any rational number p0 ≥ 1 we prove an identity of Rogers–Ramanujan– Gordon–Andrews ’ type. Bijection between the space of states for XXZ model and that of XXX model is constructed. 1

Jan 1, 20011 citation

One-point functions for the XXZ model and Ramanujan's

_1\Psi_1

sum

For any rational number

p_0\ge 1

we prove an identity of Rogers-Ramanujan-Gordon-Andrews' type. Bijection between the space of states for XXZ model and that of XXX model is constructed.