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Andreea Mocanu (Durham) - On the connection between Jacobi forms and elliptic modular forms

Dates:8 October 2019
Times:15:00 - 16:00
What is it:Seminar
Organiser:Department of Mathematics
Who is it for:University staff, External researchers, Adults, Alumni, Current University students
Speaker:Andreea Mocanu
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  • Department of Mathematics

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  • In category "Seminar"
  • In group "(Maths) Maths seminar series"
  • In group "(Maths) Number theory "
  • By Department of Mathematics

Join us for this research seminar, part of the Number Theory Seminar Series.

Abstract : Jacobi forms arise naturally in number theory, for example as functions of lattices or as Fourier-Jacobi coefficients of other types of modular forms. They have applications in algebraic geometry, string theory and the theory of vertex operator algebras, among other areas. We are interested in establishing a precise connection between Jacobi forms of lattice index and elliptic modular forms, in order to transfer information from one side to the other. In this talk, we illustrate this connection via an example, namely that of Jacobi forms whose indices are the root lattices of type D_n.

Speaker

Andreea Mocanu

Organisation: Durham University

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Frank Adams 1
Alan Turing Building
Manchester

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Faustin Adiceam

faustin.adiceam@manchester.ac.uk

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