The Maaß spaces on the Hermitian half-space of degree 2.
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Aloys Krieg (1991)
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Shinji Fukuhara (2012)
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Anatolii N. Andrianov (1979)
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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.
G. Chinta, N. Diamantis (2002)
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J. Hoffstein, D., Friedberg, S. Bump (1990)
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D. Zagier, W. Kohnen (1981)
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Besser, Amnon (1997)
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