Jingbo Liu

Jingbo Liu

Assistant Professor of Mathematics
College Of Arts And Sciences
Department of Mathematical, Physical, and Engineering Sciences
Academic and Administration Building 314T

210-784-2812   |jliu@tamusa.edu

View Curriculum Vitae

Dr. Liu received her Ph.D. in Mathematics from Wesleyan University, Middletown, CT in 2016 and held a two-year postdoctoral scholar position at the University of Hong Kong before joining A&M-SA in 2018. In addition, she has experiences in visiting MSRI at UC Berkeley, Banff International Research Station at Canada, La Trobe University at Australia, and Seoul National University at South Korea etc.

Dr. Liu has conducted mathematics research mainly in quadratic and Hermitian forms/lattices and applications to lattice-based cryptography; her recent research publications appeared in Bulletin des Sciences Mathématiques, International Mathematics Research Notices, Journal of Number Theory, and Transactions of the American Mathematical Society etc.

Dr. Liu has presented her research at meetings organized by the American Mathematical Society and a symposium organized by the Association for Women in Mathematics at UCLA, and at international conferences organized/hosted by Seoul National University at South Korea and the University of Sydney at Australia etc.

Dr. Liu has taught undergraduate courses in the U.S. both at Wesleyan University and A&M-SA including college algebra, pre-calculus, single variable calculus series, linear algebra, discrete mathematics and probability etc., and truly enjoys mathematics teaching. She is devoted to excellence in educating particularly the first-generation students, and is very interested in directing serious undergraduate research projects that lead to good publications*.


Selected Publications: (All my publications follow the tradition in mathematics research listing authors on joint papers in alphabetical order https://en.wikipedia.org/wiki/Academic_authorship#Authorship_in_mathematics,_theoretical_computer_science_and_high_energy_physics)

  1. Jingbo Liu. g-invariant on unary Hermitian lattices over imaginary quadratic fields with class number 2 or 3. (Submitted) https://arxiv.org/abs/2111.10825
  2. Jingbo Liu and Bruce McOsker* (Undergraduate student). A new proof of Legendre's theorem on the Diophantine equation ax2+by2+cz2=0. (Under review) https://arxiv.org/abs/1912.11750
  3. Jingbo Liu. On a Waring's problem for Hermitian lattices. Bulletin des Sciences Mathématiques, 174 (2022), Article 102970 (25 Pages)(SCI) https://www.sciencedirect.com/science/article/abs/pii/S0007449721000269
  4. Qi Han and Jingbo Liu. Algebraic differential independence regarding the Riemann ζ-function and the Euler Γ-function. Journal of Number Theory, 221 (2021), 109-121. (SCI) https://www.sciencedirect.com/science/article/abs/pii/S0022314X20300147
  5. Ben Kane and Jingbo Liu. Universal sums of m-gonal numbers. International Mathematics Research Notices, (2020), 6999-7036(SCI) https://academic.oup.com/imrn/advance-article-abstract/doi/10.1093/imrn/rnz003/5345052
  6. Qi Han and Jingbo Liu. On differential independence of ζ and Γ. Annales Polonici Mathematici, 124 (2020), 151-159. (SCIE) https://www.impan.pl/en/publishing-house/journals-and-series/annales-polonici-mathematici/all/124/2/113414
  7. Constantin Nicolae Beli, Wai Kiu Chan, María Inés Icaza, and Jingbo Liu. On a Waring’s problem for quadratic and Hermitian forms. Transactions of the American Mathematical Society, 371 (2019), 5505-5527(SCI) https://www.ams.org/journals/tran/2019-371-08/S0002-9947-2018-07571-7
  8. Wei Chen, Qi Han and Jingbo Liu. On Fermat Diophantine functional equations, little Picard theorem, and beyond. Aequationes Mathematicae, 93 (2019), 425-432. (SCIE) https://link.springer.com/article/10.1007/s00010-018-0614-z
  9. Jingbo Liu and Alicia Marino. Strictly regular ternary Hermitian forms. Journal of Number Theory, 168 (2016), 374-385(SCI) https://www.sciencedirect.com/science/article/abs/pii/S0022314X16300907
  10. Amy Feaver, Anna Haensch, Jingbo Liu, and Gabriele Nebe. Kneser-Hecke-operators for codes over finite chain rings. Directions in number theory, 245-270. Proceedings of the 2014 WIN3 Workshop Women in Numbers.” Association for Women in Mathematics Series. Springer, Switzerland, 2016. https://link.springer.com/chapter/10.1007/978-3-319-30976-7_8

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Courses Teaching

Subject Number Section Description Term Syllabus
MATH 3325 001 Intro to Mathematical Proofs Fall 2022 Syllabi
MATH 2312 001 Pre-Calculus Fall 2022 Syllabi
MATH 2312 002 Pre-Calculus Fall 2022 Syllabi