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20042017
most citedGeneralized T-Q relations and the open spin-s XXZ chain with nondiagonal boundary terms

6 citations

7 papers

hep-th2017

A note on a boundary sine-Gordon model at the free-Fermion point

Rajan Murgan

We investigate the free-Fermion point of a boundary sine-Gordon model with nondiagonal boundary interactions for the ground state using auxiliary functions, obtained from T-Q equat…

math-ph2014★ 3 cited

The solution of an open XXZ chain with arbitrary spin revisited

Rajan Murgan, Christopher Silverthorn

The Bethe ansatz solutions for an open XXZ spin chain with arbitrary spin with N sites and nondiagonal boundary terms are revisited. The anisotropy parameter, for cases considered…

math-ph2012★ 6 cited

Generalized T-Q relations and the open spin-s XXZ chain with nondiagonal boundary terms

Rashad Baiyasi, Rajan Murgan

We consider the open spin-s XXZ quantum spin chain with nondiagonal boundary terms. By exploiting certain functional relations at roots of unity, we derive a generalized form of T-…

math.OA2012

Jordan and Jordan Higher All-derivable Points of Some Algebras

Jiankui Li, Zhidong Pan, Qihua Shen

In this paper, we characterize Jordan derivable mappings in terms of Peirce decomposition and determine Jordan all-derivable points for some general bimodules. Then we generalize t…

hep-th2011★ 1 cited

A note on the IR limit of the NLIEs of boundary supersymmetric sine-Gordon model

Rajan Murgan

We consider the infrared (IR) limit of the nonlinear integral equations (NLIEs) for the boundary supersymmetric sine-Gordon (BSSG) model, previously obtained from the NLIEs for the…

math.AG2010★ 1 cited

Rigid rings and Makar-Limanov techniques

Anthony J. Crachiola, Stefan Maubach

A ring is rigid if there is no nonzero locally nilpotent derivation on it. In terms of algebraic geometry, a rigid coordinate ring corresponds to an algebraic affine variety which…