On Automorphic Forms and Hodge Theory.
Jürgen Neukirch, Pilar Báyer (1981)
Mathematische Annalen
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Displaying similar documents to “Mixed Automorphic Forms and Invariants of Elliptic Surfaces.”
On Automorphic Forms and Hodge Theory.
Mixed automorphic forms and differential equations.
Lee, Min Ho (1990)
International Journal of Mathematics and Mathematical Sciences
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Eisenstein series and Poincaré series for mixed automorphic forms.
Min Ho Lee (2000)
Collectanea Mathematica
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Mixed automorphic forms generalize elliptic modular forms, and they occur naturally as holomorphic forms of the highest degree on families of abelian varieties parametrized by a Riemann surface. We construct generalized Eisenstein series and Poincaré series, and prove that they are mixed automorphic forms.
Periods of Mixed Cusp Forms.
Min Ho Lee (1991)
Manuscripta mathematica
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On the Kronecker Pairing for Mixed Cusp Forms.
Min Ho Lee (1991)
Manuscripta mathematica
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Higher order modular forms and mixed Hodge theory
Ramesh Sreekantan (2009)
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An A4 extension of Q attached to a non-selfdual automorphic form on GL(3).
Avner Ash, Richard Pinch (1991)
Mathematische Annalen
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A W1,p-Estimate for Solutions to Mixed Boundary Value Problems for Second Order Elliptic Differential Equtions.
Konrad Gröger (1989)
Mathematische Annalen
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Deformations of Weierstraß Elliptic Surfaces.
Wolfgang K. Seiler (1988)
Mathematische Annalen
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Mixed Hodge structures and automorphic forms for Siegel modular varieties of degree two.
Takayuki Oda, Joachim Schwermer (1990)
Mathematische Annalen
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Extended automorphic forms on the upper half plane.
W. Casselman (1993)
Mathematische Annalen
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A Dimension Formular for a Certain Space of Automorphic Forms of SU (p,1).
Suehiro Kato (1984)
Mathematische Annalen
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On the Automorphic Linear Transformation of an Alternate Bilinear Form
Henry Taber (1895)
Mathematische Annalen
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Nonvanishing of automorphic L-functions at special points
Zhao Xu (2014)
Acta Arithmetica
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At some special points, we establish a nonvanishing result for automorphic L-functions associated to the even Maass cusp forms in short intervals by using the mollification technique.