Results 81 to 90 of about 378,592 (232)
Definite orthogonal modular forms: computations, excursions, and discoveries. [PDF]
Res Number Theory, 2022 Assaf E +5 more
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Quadratic Minima and Modular Forms [PDF]
Experimental Mathematics, 1998 We give upper bounds on the size of the gap between a non-zero constant term and the next non-zero Fourier coefficient of an entire level two modular form. We give upper bounds for the minimum positive integer represented by a level two even positive-definite quadratic form. These bounds extend partial results in part I.
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On the coefficients of certain modular forms belonging to subgroups of the modular group [PDF]
, 1939 Herbert S. Zuckerman
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An invariantive investigation of irreducible binary modular forms [PDF]
, 1911 L. E. Dickson
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Topological Modular Forms [PDF]
, 2014 DEFINITION 3.5. An integral modular form of weight n is a law associating to every pointed curve of genus 1 a section of wo" in a way compatible with base change.
Douglas, C +3 more
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Modular inflation observables and j-inflation phenomenology
Journal of High Energy Physics, 2017 Modular inflation is the restriction to two fields of automorphic inflation, a general group based framework for multifield scalar field theories with curved target spaces, which can be parametrized by the comoving curvature perturbation ℛ and the ...
Rolf Schimmrigk
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Irreducible vector-valued modular forms of dimension less than six
, 2011 An algebraic classification is given for spaces of holomorphic vector-valued modular forms of arbitrary real weight and multiplier system, associated to irreducible, T-unitarizable representations of the full modular group, of dimension less than six ...
Marks, Christopher
core
Congruences for the Coefficients of Modular forms and Some New Congruences for the Partition Function [PDF]
, 1957 Morris Newman
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Invariants of binary forms under modular transformations [PDF]
, 1907 L. E. Dickson
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A generalization of modular forms [PDF]
Involve, a Journal of Mathematics, 2012 We prove a transformation equation satisfied by a set of holomorphic functions with rational Fourier coefficients of cardinality [math] arising from modular forms. This generalizes the classical transformation property satisfied by modular forms with rational coefficients, which only applies to a set of cardinality [math] for a given weight.
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