Zheng Li

works on

central elements 1 determinantal identities 1 elliptic quantum algebra 1 quantum determinants 1 yang-baxter equation 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

math.RT2026

Irreducibility of the tensor product of Yangian $ \mathrm{Y}(\mathfrak{gl}_{m|n}) $ evaluation modules

Vyacheslav Futorny, Zheng Li, Jian Zhang

The evaluation homomorphism from the super Yangian $ \mathrm{Y}(\mathfrak{gl}_{m|n}) $ to $ \mathrm{U}(\mathfrak{gl}_{m|n}) $ induces a $ \mathrm{Y}(\mathfrak{gl}_{m|n}) $-mo…

math.QA2026

Central Elements and Determinantal Identities in the Elliptic Quantum Algebra $ \mathcal{A}_{q,p}(\widehat{\mathfrak{gl}}_N)$

Yingjie Hu, Zheng Li, Jian Zhang

The paper constructs a family of central elements for the elliptic quantum algebra $\mathcal{A}_{q,p}(\widehat{\mathfrak{gl}}_{N})$ and shows they can be written as quantum deter…

math.QA2025

Quantum Berezinian for quantum affine superalgebra $U_{q} (g l_{M ∣ N})$

Naihuan Jing, Li Zheng, Jian Zhang

We introduce the quantum Berezinian for the quantum affine superalgebra $U_{q} (gl_{M ∣ N})$ and show that the coefficients of the quantum Berezinian belon…

Irreducibility of the tensor product of Yangian \( \mathrm{Y}(\mathfrak{gl}_{m|n}) \) evaluation modules

Central Elements and Determinantal Identities in the Elliptic Quantum Algebra \( \mathcal{A}_{q,p}(\widehat{\mathfrak{gl}}_N)\)

Quantum Berezinian for quantum affine superalgebra $U_{q} (g l_{M ∣ N})$

Irreducibility of the tensor product of Yangian \( \mathrm{Y}(\mathfrak{gl}_{m|n}) \) evaluation modules

Central Elements and Determinantal Identities in the Elliptic Quantum Algebra \( \mathcal{A}_{q,p}(\widehat{\mathfrak{gl}}_N)\)

Quantum Berezinian for quantum affine superalgebra Uq​(gl​M∣N​)

Quantum Berezinian for quantum affine superalgebra $U_{q} (g l_{M ∣ N})$