On the spezialschar of Maass.

Heim, Bernhard

Displaying similar documents to “On the spezialschar of Maass.”

Second order modular forms

G. Chinta, N. Diamantis (2002)

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Certain L-series of Ranking-Selberg type associated to Siegel modular forms of degree g.

W. Kohnen (1990)

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Modular Forms of Half-Integral Weight on ...0(4).

Winfried Kohnen (1980)

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Heegner cycles, modular forms and jacobi forms

Nils-Peter Skoruppa (1991)

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We give a geometric interpretation of an arithmetic rule to generate explicit formulas for the Fourier coefficients of elliptic modular forms and their associated Jacobi forms. We discuss applications of these formulas and derive as an example a criterion similar to Tunnel's criterion for a number to be a congruent number.

A basis for the space of modular forms

Shinji Fukuhara (2012)

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A decomposition of the space of higher order modular cusp forms

Karen Taylor (2012)

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Jacobi forms and a certain space of modular forms.

Don Zagier, Nils-Peter Skoruppa (1988)

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Linear relations between modular forms for Г 0 + (p)

SoYoung Choi, Chang Heon Kim (2015)

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We find linear relations among the Fourier coefficients of modular forms for the group Г0+(p) of genus zero. As an application of these linear relations, we derive congruence relations satisfied by the Fourier coefficients of normalized Hecke eigenforms.