Srinivasa Ramanujan’s extraordinary contributions to mathematical analysis, number theory, infinite series, and continued fractions are unparalleled. The Infosys-ICTS Ramanujan Lectures are delivered by renowned mathematicians on important developments in their area of speciality. The first lecture in the series is aimed at a general audience while the rest are for mathematicians.
Past Lectures
Philippe Michel (Ecole polytechnique fédérale de Lausanne, Lausanne, Switzerland)
29 October 2024 to 02 November 2024
Madhava & Ramanujan Lecture Hall, ICTS Bengaluru
Title: Applied l-adic cohomology Abstract: The notion of congruence (modulo an integer $q$) was formalised by C. F. Gauss in his Disquisitiones arithmeticae. This is a basic yet fundamental concept in all aspects of number theory. Indeed congruences allow to evaluate and compare integers in way...more
​Camillo De Lellis (Institute for Advanced Study, Princeton, USA)
26 September 2024 to 03 October 2024
Ramanujan Lecture Hall, ICTS Bengaluru
Lecture 1 Date and time: 26 September 2024, 16:00 -17:30 Title: The Onsager theorem and beyond Abstract: In 1949 Onsager conjectured the existence of Hoelder continuous solutions of the incompressible Euler equations which do not conserve the kinetic energy. A rigorous proof of his statement has...more
Hugo Duminil-Copin (Institut des Hautes Études Scientifiques, France & University of Geneva, Switzerland)
09 January 2023 to 13 January 2023
Ramanujan Lecture Hall
Lecture 1 Date and time: 9 January 2023, 15:30 - 16:30 Title : Critical Phenomena Through the Lens of the Ising Model Abstract : The Ising model is one of the most classical lattice models of statistical physics undergoing a phase transition. Initially imagined as a model for ferromagnetism, it...more
Carlos Simpson (Université Nice-Sophia Antipolis, France)
10 February 2020 to 14 February 2020
Ramanujan Lecture Hall, ICTS Campus
Lecture 1: Exploring Moduli: basic constructions and examples - 4 PM, 10 February 2020 Abstract: The objective of this lecture series is to discuss the techniques and results that can be used to explore the classification of objects such as vector bundles in algebraic geometry and beyond. In the...more
Sourav Chatterjee (Stanford University, California, USA)
14 January 2019 to 18 January 2019
Madhava Lecture Hall, ICTS campus
img.a { vertical-align: baseline; } Lecture 1: Yang-Mills for mathematicians Date & Time: Monday, 14 January 2019, 16:00 Abstract: Making sense of quantum field theories is one of the most important open problems of modern mathematics. It is not very well known in the mathematics community that...more
Claire Voisin (College de France)
01 October 2018, 16:00
Madhava Lecture Hall, ICTS campus
Lecture 1: Some new results on rationality Date & Time: Monday, 1 October 2018, 04:00 PM Abstract: An algebraic variety is rational if it is birational to the projective space or affine space of the same dimension. In dimension 1 and 2 and over the complex numbers, smooth projective rational...more
Giovanni Jona-Lasinio (Sapienza University, Rome)
03 November 2015, 16:00 to 17:00
Ramanujan Lecture Hall, ICTS campus
Far from equilibrium behavior is ubiquitous.Indeed most of the processes that characterize energy flow occur far from equilibrium. These range from very large systems, such as weather patterns or ocean currents that remain far from equilibrium owing to an influx of energy, to biological structures...more
Chandrashekhar Khare (University of California Los Angeles)
03 November 2014, 11:30 to 12:30
AG 66, TIFR, Mumbai
Modular forms are holomorphic functions on the upper half plane which have a high degree of symmetry. Galois theory studies permutation symmetries of roots of polynomial equations defined over the rationals. There is a close and occult connection between these two completely different symmetries...more
Peter Scholze (The University of Bonn, Germany)
25 March 2014, 11:30 to 12:30
AG 66, TIFR, Mumbai
One of the most studied objects in mathematics is the modular curve, given as the locally symmetric space which is the quotient of 2-dimensional hyperbolic space by congruence subgroups of SL_2(Z). In particular, it is naturally the home of modular forms. It also has an algebraic structure as the...more

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