검색어 : 통합검색[Modular mathematics series]
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21
- The 𝒫(𝜑)₂ Model on de Sitter Space
- Barata, Joã o; Jä kel, Christian; Mund, Jens; ; (Memoirs of the American Mathematical Society, v.281, 2023, )
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22
- SIEGEL MODULAR FORMS AND THETA SERIES (*)
- Son, Jin-Woo; Department of Mathematics KyungNam University; (The Pusan Kyongnam mathematical journal, v.9, 1993, pp.35-48)
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23
- SERIES RELATIONS FROM CERTAIN MODULAR TRANSFORMATION FORMULA
- Lim, Sung-Geun; Department of Mathematics Mokwon University; (충청수학회지 = Journal of the Chungcheong Mathematical Society, v.24, 2011, pp.481-502)
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24
- MODULAR TRANSFORMATION FORMULAE COMING FROM GENERALIZED NON-HOLOMORPHIC EISENSTEIN SERIES AND INFINITE SERIES IDENTITIES
- Lim, Sung Geun; Department of Mathematics Education, Mokwon University; (Honam mathematical journal = 호남수학학술지, v.43, 2021, pp.221-237)
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25
- MODULAR TRANSFORMATION FORMULAE FOR GENERALIZED NON-HOLOMORPHIC EISENSTEIN SERIES
- Lim, Sung-Geun; Department of Mathematics, Mokwon University; (Honam mathematical journal = 호남수학학술지, v.35, 2013, pp.507-513)
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26
- THE REPRESENTABILITY OF MODULAR FORMS BY CERTAIN THETA SERIES
- Jun, Sung-Tae; Department of Applied Mathematics Kunkuk University; (Journal of the Korean Mathematical Society = 대한수학회지, v.34, 1997, pp.809-824)
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27
- CONGRUENCES AMONG POWER SERIES COEFFICIENTS OF MODULAR FORMS
- MOY, RICHARD; Department of Mathematics, Northwestern University, Evanston, IL 60208, USA; (International journal of number theory, v.9, 2013, pp.1447-1474)
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28
- On the Functional Equations of the Dirichlet Series Derived from Siegel Modular Forms
- Bellman, Richard; Department of Mathematics, Stanford University; (Proceedings of the National Academy of Sciences of the United States of America, v.37, 1951, pp.84-87)
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29
- Binary theta series and modular forms with complex multiplication
- Kani, Ernst; Department of Mathematics and Statistics, Queen's University, Kingston, Ontario, Canada; (International journal of number theory, v.10, 2014, pp.1025-1042)
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30
- A FEW CLASSES OF INFINITE SERIES IDENTITIES FROM A MODULAR TRANSFORMATION FORMULA
- Lim, Sung Geun; Department of Mathematics Education Mokwon University; (충청수학회지 = Journal of the Chungcheong Mathematical Society, v.35, 2022, pp.277-295)
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