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- Info
Publications
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L. Ye. Elliptic Function Based Algorithms to Prove Jacobi Theta Function Relations.
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J. Symbolic Computation, 89:171-193, 2018.
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L. Ye. Complex Analysis Based Computer Algebra Algorithms for Proving Jacobi Theta Function Identities.
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PhD thesis, updated version, June 2017. Examiners: Prof. Peter Paule, Prof. Bruce C. Berndt.
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Q. Liao, L. Ye. Lower Bounds and Constructions for q-ary Codes Correcting Asymmetric Errors.
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Advances in Mathematics(China), 42(6): 795-800, 2013.
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L. Ye. A Symbolic Decision Procedure for Relations Arising among Taylor Coefficients of Classical Jacobi Theta Functions
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Journal of Symbolic Computation, 82: 134-163, 2017.
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R. Hemmecke, C.-S. Radu, and L. Ye. The Generators of all Polynomial Relations among Jacobi Theta Functions.
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Elliptic Integrals, Elliptic Functions and Modular Forms in Quantum Field Theory, pp. 259-268. Eds: J. Blümlein, C. Schneider, and P. Paule. Texts and Monographs in Symbolic Computation, Springer, 2019.
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