Boundary state of $U_q(\hat{gl}(N|N))$ analog of half-infinite $t-J$ model

The $U_{q} (\hat{g l} (N ∣ N))$ -analog of the half-infinite $t - J$ model with a boundary is considered by using the vertex operator approach. We find explicit bosonic formula of the boundary state in the integrable highest-weight module over the quantum superalgebra $U_{q} (\hat{g l} (N ∣ N))$ .

Boundary state of $U_{q} (\hat{g l} (N ∣ N))$ analog of half-infinite $t - J$ model

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Boundary state of $U_{q} (\hat{g l} (N ∣ N))$ analog of half-infinite $t - J$ model

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Boundary state of Uq(gl^(N∣N))Uq​(gl^​(N∣N)) analog of half-infinite t−Jt−J model

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Boundary state of Uq(gl^(N∣N))Uq​(gl^​(N∣N)) analog of half-infinite t−Jt−J model

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Boundary state of $U_{q} (\hat{g l} (N ∣ N))$ analog of half-infinite $t - J$ model

讲解博客

AI智能校验

Boundary state of $U_{q} (\hat{g l} (N ∣ N))$ analog of half-infinite $t - J$ model

讲解博客

AI智能校验