On a class of modular numerical semigroups.

Ilhan, Sedat

Displaying similar documents to “On a class of modular numerical semigroups.”

On the Frobenius number of some Lucas numerical semigroups.

Ýlhan, Sedat, Kýper, Ruveyde (2008)

Acta Universitatis Apulensis. Mathematics - Informatics

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On entire modular forms of half-integral weight on the congruence subgroup $Γ_{0} (4 N)$ .

Lomadze, G. (2004)

Georgian Mathematical Journal

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Approximation by nonlinear integral operators in some modular function spaces

Carlo Bardaro, Julian Musielak, Gianluca Vinti (1996)

Annales Polonici Mathematici

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Let G be a locally compact Hausdorff group with Haar measure, and let L⁰(G) be the space of extended real-valued measurable functions on G, finite a.e. Let ϱ and η be modulars on L⁰(G). The error of approximation ϱ(a(Tf - f)) of a function $f \in {(L ⁰ (G))}_{ϱ + η} \cap D o m T$ is estimated, where $(T f) (s) = \int_{G} K (t - s, f (t)) d t$ and K satisfies a generalized Lipschitz condition with respect to the second variable.

Class invariants and cyclotomic unit groups from special values of modular units

Amanda Folsom (2008)

Journal de Théorie des Nombres de Bordeaux

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In this article we obtain class invariants and cyclotomic unit groups by considering specializations of modular units. We construct these modular units from functional solutions to higher order $q$ -recurrence equations given by Selberg in his work generalizing the Rogers-Ramanujan identities. As a corollary, we provide a new proof of a result of Zagier and Gupta, originally considered by Gauss, regarding the Gauss periods. These results comprise part of the author’s 2006 Ph.D. thesis []...