Dear all,
We have launched a course under the title of Ramanujan Explained. There will be a series of lectures, all given by Gaurav Bhatnagar, with accompanying notes and exercises. The goal is to cover (a large number of) Ramanujan's identities. The first talk in this series is in our next seminar slot. Kindly do share this announcement with students who may be interested in Ramanujan and his mathematics. The first few lectures will target $q$-hypergeometric series and special cases, and can serve as an introduction to basic hypergeometric series. We hope these lectures will serve as a useful supplement to the monumental work of Bruce Berndt (Ramanujan's Notebooks I-V) and George Andrews and Bruce Berndt (Ramanujan's Lost Notebook I-V).
Lecture notes, slides, lecture videos and more: Ramanujan Explained Website
We will not be including the notifications of these talks on this website.
Talk Announcement:
Title: Ramanujan Explained 1: How to discover the Rogers-Ramanujan identities
Title: Ramanujan Explained 1: How to discover the Rogers-Ramanujan identities
Speaker: Gaurav Bhatnagar (Ashoka University)
When: April 18, 2024, 4:00 PM- 5:00 PM IST
When: April 18, 2024, 4:00 PM- 5:00 PM IST
Where: Zoom: Write to the organisers (sfandnt at gmail dot com) for the link
Abstract:
About the Rogers-Ramanujan identities, Hardy famously remarked: "It would be difficult to find more beautiful formulae than the "Rogers-Ramanujan" identities... " In the first introductory lecture in the Ramanujan Explained course, we explain Askey's idea on how Ramanujan may have come across these identities. Continued fractions played an important part of Ramanujan's work, and Askey's explanation is all about the simplest $q$-continued fraction and how it naturally leads to the Rogers-Ramanujan identities.
