Takeo Kojima

most citedDiagonalization of infinite transfer matrix of boundary

U_{q, p} (A_{N - 1}^{(1)})

face model

5 citations · 5 across the 2 of their papers we have counts for

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nlin.SI2010

Free field realization of commutative family of elliptic Feigin-Odesskii algebra

Takeo Kojima

In this review, we study free field realizations of the Feigin-Odesskii algebra. We construct free field realizations of a pair of infinitely many commutative operators, associated…

nlin.SI2010★ 5 cited

Diagonalization of infinite transfer matrix of boundary $U_{q, p} (A_{N - 1}^{(1)})$ face model

Takeo Kojima

We study infinitely many commuting operators $T_{B} (z)$ , which we call infinite transfer matrix of boundary $U_{q, p} (A_{N - 1}^{(1)})$ face model. We diagonalize infinite transfer matr…

Free field realization of commutative family of elliptic Feigin-Odesskii algebra

Diagonalization of infinite transfer matrix of boundary Uq,p​(AN−1(1)​) face model

Diagonalization of infinite transfer matrix of boundary $U_{q, p} (A_{N - 1}^{(1)})$ face model