activity
20022016
most citedExact spectrum of the XXZ open spin chain from the q-Onsager algebra representation theory

140 citations · 357 across the 9 of their papers we have counts for

collaborators

9 papers

physics.gen-ph2016

Gauge theory and little gauge theory

Kozo Koizumi

The gauge theory is the most important type of the field theory, in which the interactions of the elementary particles are described by the exchange of the gauge bosons.In this art…

hep-th2011★ 1 cited

Current Algebras and QP Manifolds

Noriaki Ikeda, Kozo Koizumi

Generalized current algebras introduced by Alekseev and Strobl in two dimensions are reconstructed by a graded manifold and a graded Poisson brackets. We generalize their current a…

math-ph2010★ 2 cited

Toda Molecule and Tomimatsu-Sato Solution Towards the complete proof of Nakamura's conjecture

Takeshi Fukuyama, Kozo Koizumi

We discuss the Nakamura's conjecture stating that the Tomimatsu-Sato black hole solution with integer deformation parameter is composed of the special solutions of the Toda mol…

math-ph2010

q-Deformed Onsager symmetry in boundary integrable models related to twisted U symmetry

Kozo Koizumi

We consider an unified model, called ancestor model, associated with twisted trigonometric matrix which model leads to several descendant integrable lattice models related to t…

hep-th2007★ 140 cited

Exact spectrum of the XXZ open spin chain from the q-Onsager algebra representation theory

P. Baseilhac, K. Koizumi

The transfer matrix of the XXZ open spin-1/2 chain with general integrable boundary conditions and generic anisotropy parameter (q is not a root of unity and |q|=1) is diagonalized…

hep-th2005★ 68 cited

A deformed analogue of Onsager's symmetry in the XXZ open spin chain

P. Baseilhac, K. Koizumi

The XXZ open spin chain with general integrable boundary conditions is shown to possess a q-deformed analogue of the Onsager's algebra as fundamental non-abelian symmetry which ens…

math-ph2005★ 94 cited

A new (in)finite dimensional algebra for quantum integrable models

P. Baseilhac, K. Koizumi

A new (in)finite dimensional algebra which is a fundamental dynamical symmetry of a large class of (continuum or lattice) quantum integrable models is introduced and studied in det…

hep-th2003★ 7 cited

N=2 boundary supersymmetry in integrable models and perturbed boundary conformal field theory

P. Baseilhac, K. Koizumi

Boundary integrable models with N=2 supersymmetry are considered. For the simplest boundary N=2 superconformal minimal model with a Chebyshev bulk perturbation we show explicitly h…

hep-th2002★ 45 cited

Sine-Gordon quantum field theory on the half-line with quantum boundary degrees of freedom

P. Baseilhac, K. Koizumi

The sine-Gordon model on the half-line with a dynamical boundary introduced by Delius and one of the authors is considered at quantum level. Classical boundary conditions associate…