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The project aims to study the function fields analogue of modular forms, known as Drinfeld modular forms, which are also
significant objects in number theory. The objective of the project is to develop families of these forms, allowing for variation in their
weights, which can lead to numerous interesting applications. To achieve this goal, the project will utilize the perspective of Boxer-
Pilloni, which relates these modular forms to specific coherent cohomologies over the Drinfeld modular variety.
Giovani Rosso
Universidad de Santiago de Chile
Mathematics
Education; Other
Concordia University
Globalink Research Award
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