A certain Dirichlet series attached to Siegel modular forms of degree two.
W. Kohnen, N.-P. Skoruppa (1989)
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W. Kohnen, N.-P. Skoruppa (1989)
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Aloys Krieg (1986)
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Tsuneo Arakawa (1978)
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Joachim Dulinski (1995)
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Hidenori Katsurada, Hisa-aki Kawamura (2010)
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Don Zagier, Nils-Peter Skoruppa (1988)
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Min Ho Lee (2015)
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Jacobi-like forms for a discrete subgroup Γ of SL(2,ℝ) are formal power series which generalize Jacobi forms, and they correspond to certain sequences of modular forms for Γ. Given a modular form f, a Jacobi-like form can be constructed by using constant multiples of derivatives of f as coefficients, which is known as the Cohen-Kuznetsov lifting of f. We extend Cohen-Kuznetsov liftings to quasimodular forms by determining an explicit formula for a Jacobi-like form associated to a quasimodular...
Nils-Peter Skoruppa (1990)
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W. Kohnen (1990)
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Tetsuya Asai (1977)
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Helmut Klingen (1996)
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Sander Zwegers (2010)
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Don Zagier (1991)
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