Abstract
We investigate the notion of equivariant forms as functions on the upper half-plane commuting with the action of a discrete group. We put an emphasis on the rational equivariant forms for a modular subgroup that are parametrized by generalized modular forms. Furthermore, we study this parametrization when the modular subgroup is of genus zero as well as their behavior under the effect of the Schwarz derivative. © 2012 World Scientific Publishing Company.
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El Basraoui, A., & Sebbar, A. (2012). Rational equivariant forms. International Journal of Number Theory, 8(4), 963–981. https://doi.org/10.1142/S1793042112500571
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