The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms
Preprints
McPhail-Snyder, C; Reshetikhin, N
September 2, 2025
Duke Scholars
Altmetric Attention Stats
Dimensions Citation Stats
Publication Date
September 2, 2025
Citation
APA
Chicago
ICMJE
MLA
NLM
McPhail-Snyder, C., & Reshetikhin, N. (2025). The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms.
McPhail-Snyder, Calvin, and Nicolai Reshetikhin. “The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms,” September 2, 2025.
McPhail-Snyder C, Reshetikhin N. The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms. 2025.
McPhail-Snyder, Calvin, and Nicolai Reshetikhin. The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms. 2 Sept. 2025.
McPhail-Snyder C, Reshetikhin N. The holonomy braiding for $\mathcal{U}_ξ(\mathfrak{sl}_2)$ in terms of geometric quantum dilogarithms. 2025.
Publication Date
September 2, 2025