Thang Le

Georgia Institute of Technology

H-index: 28

North America-United States

Thang Le, With an exceptional h-index of 28 and a recent h-index of 18 (since 2020), a distinguished researcher at Georgia Institute of Technology,

His recent articles reflect a diverse array of research interests and contributions to the field:

Sliced skein algebras and geometric Kauffman bracket

Root of unity quantum cluster algebras and Cayley–Hamilton algebras

Degenerations Of Skein Algebras And Quantum Traces

Skein Algebras of Three-Manifolds at 4th Roots of Unity

Stated skein algebras of surfaces

Lower and upper bounds for positive bases of Skein algebras

A Quantum sl 2-invariant of 3-manifolds which Contains all the Witten-Reshetikhin-Turaev Invariants

Dimension and trace of the Kauffman bracket skein algebra

University	Georgia Institute of Technology
Position	Professor of Mathematics
Citations(all)	3286
Citations(since 2020)	997
Cited By	2731
hIndex(all)	28
hIndex(since 2020)	18
i10Index(all)	66
i10Index(since 2020)	32
Email	Access Email
University Profile Page	Georgia Institute of Technology
Google Scholar	View Google Scholar Profile

Title	Journal	Author(s)	Publication Date
Sliced skein algebras and geometric Kauffman bracket	arXiv preprint arXiv:2310.06189	Charles Frohman Joanna Kania-Bartoszynska Thang Lê	2023/10/9
Root of unity quantum cluster algebras and Cayley–Hamilton algebras	Transactions of the American Mathematical Society	Shengnan Huang Thang Lê Milen Yakimov	2023/10
Degenerations Of Skein Algebras And Quantum Traces	arXiv preprint arXiv:2308.16702	Wade Bloomquist Hiroaki Karuo Thang Lê	2023/8/31
Skein Algebras of Three-Manifolds at 4th Roots of Unity	arXiv preprint arXiv:2212.04558	Charles Frohman Joanna Kania-Bartoszynska Thang Le	2022/12/8
Stated skein algebras of surfaces	Journal of the European Mathematical Society	Francesco Costantino Thang TQ Lê	2022/7/13
Lower and upper bounds for positive bases of Skein algebras	International Mathematics Research Notices	Thang TQ Lê Dylan P Thurston Tao Yu	2021/2
A Quantum sl 2-invariant of 3-manifolds which Contains all the Witten-Reshetikhin-Turaev Invariants		Thang TQ Lê	2021/1/7
Dimension and trace of the Kauffman bracket skein algebra	Transactions of the American Mathematical Society, Series B	Charles Frohman Joanna Kania-Bartoszynska Thang Lê	2021
Quantum traces and embeddings of stated skein algebras into quantum tori		T T Q Le T. Yu	2020/12
The Chebyshev-Frobenius Homomorphism for stated skein modules of 3-manifolds		W. Bloomquist T. T. Q. Le	2020/11
Stated skein modules of marked 3-manifolds/surfaces, a survey		Thang T. Q. Le Tao Yu	2020/5

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