Results 71 to 80 of about 205 (137)
Basis for the space of weakly holomorphic modular forms in higher level cases
Journal of Number Theory, 2013 Let \(p\) be either \(1\) or a prime number. Let \(\Gamma_0(p)^+\) be the group generated by the group \(\Gamma_0(p)\) and the Fricke involution \(W_p\) and \(M_k^!(\Gamma_0(p)^+)\) be the space of weakly holomorphic modular forms (that is, meromorphic with poles only at the cusps) of even integral weight \(k\) with respect to \(\Gamma_0(p)^+\).
Choi, SoYoung, Kim, Chang Heon
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Completions and algebraic formulas for the coefficients of Ramanujan's mock theta functions. [PDF]
Ramanujan J, 2021 Klein D, Kupka J.
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Derivations and KMS-Symmetric Quantum Markov Semigroups. [PDF]
Commun Math Phys, 2023 Vernooij M, Wirth M.
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p-adic vertex operator algebras. [PDF]
Res Number Theory, 2023 Franc C, Mason G.
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On coefficients of Poincaré series and single-valued periods of modular forms. [PDF]
Res Math Sci, 2020 Fonseca TJ.
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Nonholomorphic Ramanujan-type congruences for Hurwitz class numbers. [PDF]
Proc Natl Acad Sci U S A, 2020 Beckwith O, Raum M, Richter OK.
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Ramanujan's influence on string theory, black holes and moonshine. [PDF]
Philos Trans A Math Phys Eng Sci, 2020 Harvey JA.
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ZEROS OF CERTAIN WEAKLY HOLOMORPHIC MODULAR FORMS
ZEROS OF CERTAIN WEAKLY HOLOMORPHIC MODULAR FORMSWeakly holomorphic modular forms for modular groups are holomorphic away from the cusp. We study a certain family of weakly holomorphic modular forms and the locations of their zeros.We prove that all of the zeros in the standard fundamental domain for the modular group lie on a lower boundary arc, providing conditions.
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Analogues of the Bol operator for half-integral weight weakly holomorphic modular forms [PDF]
, 2023 Nikolaos Diamantis, Min Lee, Larry Rolen
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From partitions to Hodge numbers of Hilbert schemes of surfaces. [PDF]
Philos Trans A Math Phys Eng Sci, 2020 Gillman N +4 more
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