On Certain Arithmetic Automorphic Forms for SU (1, q).
Stephen S. Kudla (1979)
Inventiones mathematicae
Similarity:
The search session has expired. Please query the service again.
The search session has expired. Please query the service again.
Displaying similar documents to “Closed geodesics, periods and arithmetic of modular forms.”
On Certain Arithmetic Automorphic Forms for SU (1, q).
Siegel's Modular Forms and the Arithmetic of Quadratic Forms.
Hiroyuki Yoshida (1980)
Inventiones mathematicae
Similarity:
A basis for the space of modular forms
Shinji Fukuhara (2012)
Acta Arithmetica
Similarity:
A decomposition of the space of higher order modular cusp forms
Karen Taylor (2012)
Acta Arithmetica
Similarity:
Quasimodular forms and Poincaré series
Min Ho Lee (2009)
Acta Arithmetica
Similarity:
Vanishing periods of cusp forms over modular symbols.
Avner Ash, David Ginzburg, S. Rallis (1993)
Mathematische Annalen
Similarity:
Second order modular forms
G. Chinta, N. Diamantis (2002)
Acta Arithmetica
Similarity:
Nonvanishing of Siegel-Poincaré series II
Soumya Das, Winfried Kohnen, Jyoti Sengupta (2012)
Acta Arithmetica
Similarity:
Arithmetic of certain hypergeometric modular forms
Karl Mahlburg, Ken Ono (2004)
Acta Arithmetica
Similarity:
Values of L-series of Modular Forms at the Center of the Critical Strip.
D. Zagier, W. Kohnen (1981)
Inventiones mathematicae
Similarity:
On the intersection of modular correspondences.
Benedict H. Gross, Kevin Keating (1993)
Inventiones mathematicae
Similarity:
Differential overconvergence
Alexandru Buium, Arnab Saha (2011)
Banach Center Publications
Similarity:
We prove that some of the basic differential functions appearing in the (unramified) theory of arithmetic differential equations, especially some of the basic differential modular forms in that theory, arise from a "ramified situation". This property can be viewed as a special kind of overconvergence property. One can also go in the opposite direction by using differential functions that arise in a ramified situation to construct "new" (unramified) differential functions.
On the Dimensions of Spaces of Siegel Modular Forms of Weight One.
J.-S. Li (1996)
Geometric and functional analysis
Similarity:
Modular Forms of Half Integral Weight, Some Explicit Arithmetic.
A.G. van Asch (1983)
Mathematische Annalen
Similarity: