余鈮娜

余鈮娜

基本介紹

  • 中文名:余鈮娜
  • 學位/學歷:博士
  • 職業:教師
  • 職稱副教授
  • 任職院校:廈門大學
個人經歷,主講課程,學術成果,

個人經歷

2018/8-present: Associate Professor; Xiamen University
2016/7-2018/7: Assistant Professor; Xiamen University
2013/7-2016/6: Visiting Assistant Professor; University of California at Riverside
PhD: University of California at Santa Cruz (2013)
RESEARCH INTERESTS
Infinite dimensional Lie algebras, vertex operator algebras and mathematical physics

主講課程

TEACHING
Xiamen University
Vertex Operator Algebra and its representations (2016 Fall)
Abstract Algebra (2017 Fall)
Linear Algebra (2018 Spring)
Abstract Algebra (2019 Fall)
Linear Algebra (2020 Spring)
Xiamen University Malaysia
CST 102: Linear Algebra (2017/4-2017/8)
FSC 104: Single Variable Calculus (2017/4-2017/8)
MAT 104: Linear Algebra I (2019/4-2019/8)
MAT 105: Linear Algebra II (2019/4-2019/8)
University of California Riverside
Math 8B: Introduction to College Mathematics Science
Math 9A: First Year Calculus I
Math 9B: First Year Calculus II
Math 9C: Sequences and Series
Math 10A: Calculus of Several Variable
Math 22: Calculus for Business
Math 31: Applied Linear Algebra
Math 46: Ordinary Differential Equation
Math 133: Geometry
Math 140: Number Systems and Polynomials

學術成果

FUNDING
1. Fundamental Research Funds for the Central Universities (Grant No. 20720170010): 2017.01-2019.12.
2. The National Natural Science Foundation of China (Grant No. 11601452): 2017.01-2019.12.
3. The National Natural Science Foundation of China (Grant No.11971396): 2020.01-2023.12.
PUBLICATION
On irreducibility of modules of Whittaker type for cyclic orbifold vertex algebras. Co-authors: D.Adamovic, C.H. Lam, V. Pedic; Journal of Algebra, 539(2019) 1–23.
6A-algebra and its representations. Co-authors: C. Dong, X. Jiao; Journal of Algebra, 533(2019), 174–210.
Simple Whittaker modules over free bosonic orbifold vertex operator algebras, co-author: J. Hartwig, Proceedings of the American Mathematical Society, 147 (2019), no.8, 3259–3272.
$FI^m$-modules over Noetherian rings, co-author: L. Li; Journal of Pure and Applied Algebra, 223 (2019), no. 8, 3436–3460.
The 3-permutation orbifold of a lattice vertex operator algebra, co-authors: C. Dong, F. Xu; Journal of Pure and Applied Algebra, 2018, 222(6): 1316-1336.
2-permutations of lattice vertex operator algebras: Higher rank, co-authors: C. Dong, F. Xu; Journal of Algebra, 2017, 476: 1–25.
Filtrations and Homological degrees of FI-modules, co-author: L. Li; Journal of Algebra, 2017, 472: 369–398
Cyclic Permutation of Lattice Vertex Operator Algebras, co-authors: C. Dong, F. Xu; Proceedings of the American Mathematical Society, 2016, 144 (8): 3207–3220.
Fusion Rules for the Vertex Operator Algebra V_{L_{2}}^{A_{4}}, co-authors: C. Dong, C. Jiang, Q. Jiang, X. Jiao; Journal of Algebra, 2015, 423(2): 476–505.
\mathbb{Z}-graded Weak Modules and Regularity, co-author: C. Dong, Communication in Mathematical Physics, 2012, 316(1): 269-277.
Class of Representations of the Skew Derivation Lie Algebra over Quantum Torus, Frontiers of Mathematics in China, 2008, 3(1):119-131.

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