On the cusp form motives in genus 1 and level 1

  • Consani C
  • Faber C
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Abstract

We prove that the moduli space of stable n-pointed curves of genus one and the projector associated to the alternating representation of the symmetric group on n letters define (for n>1) the Chow motive corresponding to cusp forms of weight n+1 for SL(2,Z). This provides an alternative (in level one) to the construction of Scholl.

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Consani, C., & Faber, C. (2019). On the cusp form motives in genus 1 and level 1. In Moduli Spaces and Arithmetic Geometry (Kyoto, 2004) (pp. 297–314). Mathematical Society of Japan. https://doi.org/10.2969/aspm/04510297

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