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Xxz Chain Correlation Functions. Recently new integral equation describing the thermodynamics of xxz chain was proposed. Department of energy office of scientific and technical information.
PPT Competing phases of XXZ spin chain with frustration PowerPoint from www.slideserve.com
In this section i will show how the xxz chain can be obtained by taking an anisotropic Recently new integral equation describing the thermodynamics of xxz chain was proposed. Department of energy office of scientific and technical information.
Correlation Functions Of The Xxz Model In The Massive And Massless Regimes Are Known To Satisfy A System Of Linear Equations.
(1) among the solvable models this model has been investigated for a long time. = 1 2, h= 0 (massless regime) 2. We consider the xxz spin chain with diagonal boundary conditions in the framework of the algebraic bethe ansatz.
Recently New Integral Equation Describing The Thermodynamics Of Xxz Chain Was Proposed.
Ii to cite this article: The calculation of the correlation functions of bethe ansatz solvable models is very difficult problem. N kitanine et al j.
The Main Relations Among Them Are The Difference Equations Obtained From The Qkz Equation By Specializing The Variables (Λ1, · · · , Λ2N) As (Λ1, · · · , Λn, Λn + 1, · · · , Λ1 + 1).
The open xxz chain with boundary elds hopen xxz = nx 1 m=1 ˙x m˙ x +1 + ˙ y ˙y m+1 + ˙ z ˙z +1 +hx 1 ˙ x 1 + h y ˙y + hz z 1 + h x +˙ x n + h y ˙y n + h z +˙ z n nspace of states: The operator ˙z here has dimension 1=4. An extension of our results to other finite temperature correlation functions of the xxz chain is possible and will be published elsewhere.
It Was Believed That The Exact Calculation Of Correlation Function Is Impossible Except The Nearest Neighbor Correlation.
Each term n of this sum, n=1,…,m, is represented in the thermodynamic limit as a. Department of energy office of scientific and technical information. Long distance asymptotic behavior is discussed.
˙M+1 = ˙1 Special Point:
Theory and experiment correlation functions of the open xxz chain: After providing the necessary foundations for treating correlation functions at finite temperatures in section 2 we derive our main result in section 3, which is the integral formula in theorem 1. Using the integral equation we have succeded in obtaining the high temperature expansion of the.
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