WebRecently I've also started thinking about vertex operator algebras and their relationship with modular forms and number theory. Previously I was an assistant prof at the University … WebI will give my partial answers to questions 1,2. (Answer to Question 1) They are interesting for two reasons. First, a modular form satisfies so many functional identities their existence almost seems unreal. There is so much structure involved with Modular forms that one can prove beautiful results.
ASPECTS OF COMPLEX MULTIPLICATION Contents
WebRecently I've also started thinking about vertex operator algebras and their relationship with modular forms and number theory. Previously I was an assistant prof at the University of ... Nearly rigid analytic modular forms and their values at CM points. Ph.D. thesis, McGill University, 2011. Advised by Henri Darmon. 1. On a generalisation of ... WebModular forms of level one 2.1 Modular functions and forms Modular forms are holomorphic functions which transform in a speci ed way under the action of SL 2(Z) on the upper half plane H, and satisfy a growth property. We begin by de ning this action of SL 2(Z). 2.1.1 The action of SL 2(R) on H The elements of GL grand theft auto 3 game free download
Modular form - Wikipedia
http://www.seminariomatematico.polito.it/rendiconti/cartaceo/53-4/361.pdf Webmap of Igusa towers. In order to pair p-adic modular forms on Hwith p-adic modular forms on G×G, the natural embedding has to be replaced by a p-adic translation (cf. (2.1.11)), … Web13 feb. 2013 · There is a more down-to-earth definition. A newform f = ∑ n = 1 ∞ a n q n of level N and weight k has CM if there is a quadratic imaginary field K such that a p = 0 as … chinese restaurants in northbridge ma