T. Kojima

activity

19942025

most citedXXZ chain with a boundary

128 citations · 580 across the 51 of their papers we have counts for

collaborators

Showing 2012Show all

4 papers · 1 filter

nlin.SI2012★ 14 cited

Diagonalization of transfer matrix of supersymmetry $u_{q} (s l^(m + 1∣ n + 1))$ chain with a boundary

Takeo Kojima

We study the supersymmetry $U_{q} (s l^(M + 1∣ N + 1))$ analogue of the supersymmetric t-J model with a boundary, in the framework of the algebraic analysis method. We diagonalize the…

nlin.SI2012

Bosonization and vertex operator of supersymmetry $u_{q} (s l^(n ∣1))$ for level $k$

Takeo Kojima

We construct a bosonization of the quantum superalgebra $U_{q} (s l^(N ∣1))$ for an arbitrary level $k$ . We construct the screening that commutes with the quantum superalgebra for…

math.QA2012★ 3 cited

Screenings and Vertex Operators of Quantum Superalgebra $U_{q} (s l^(N ∣1))$

Takeo Kojima

We construct the screening currents of the quantum superalgebra $U_{q} (s l^(N ∣1))$ for an arbitrary level $k \neq = - N + 1$ . We show that these screening currents commute with the su…

nlin.SI2012

The $q$ -Wakimoto Realization of the Superalgebras $U_{q} (s l^(N ∣1))$ and $U_{q, p} (s l^(N ∣1))$

Takeo Kojima

We give bosonizations of the superalgebras $U_{q} (s l^(N ∣1))$ and $U_{q, p} (s l^(N ∣1))$ for an arbitrary level $k \in C$ . We introduce the submodule by the $ξ$ - $η$ syste…

Diagonalization of transfer matrix of supersymmetry uq​(sl^(m+1∣n+1)) chain with a boundary

Bosonization and vertex operator of supersymmetry uq​(sl^(n∣1)) for level k

Screenings and Vertex Operators of Quantum Superalgebra Uq​(sl^(N∣1))

The q-Wakimoto Realization of the Superalgebras Uq​(sl^(N∣1)) and Uq,p​(sl^(N∣1))

Diagonalization of transfer matrix of supersymmetry $u_{q} (s l^(m + 1∣ n + 1))$ chain with a boundary

Bosonization and vertex operator of supersymmetry $u_{q} (s l^(n ∣1))$ for level $k$

Screenings and Vertex Operators of Quantum Superalgebra $U_{q} (s l^(N ∣1))$

The $q$ -Wakimoto Realization of the Superalgebras $U_{q} (s l^(N ∣1))$ and $U_{q, p} (s l^(N ∣1))$