The Discrete Geometries of Schwinger-Keldysh and Correlation Functions
Hadleigh Frost - University of Oxford
Mathematical physics, including mathematics, is a research area where novel mathematical techniques are invented to tackle problems in physics, and where novel mathematical ideas find an elegant physical realization. Historically, it would have been impossible to distinguish between theoretical physics and pure mathematics. Often spectacular advances were seen with the concurrent development of new ideas and fields in both mathematics and physics. Here one might note Newton's invention of modern calculus to advance the understanding of mechanics and gravitation. In the twentieth century, quantum theory was developed almost simultaneously with a variety of mathematical fields, including linear algebra, the spectral theory of operators and functional analysis. This fruitful partnership continues today with, for example, the discovery of remarkable connections between gauge theories and string theories from physics and geometry and topology in mathematics.
Hadleigh Frost - University of Oxford
Kevin Costello - Perimeter Institute for Theoretical Physics
Kevin Costello - Perimeter Institute for Theoretical Physics
Kevin Costello - Perimeter Institute for Theoretical Physics
Gus Schrader - University of California, Berkeley
Chiara Damiolini - The University of Texas at Austin
Laurens Lootens - University of Cambridge
Peng Zhou - University of California, Berkeley
Alexander Kupers - University of Toronto Scarborough
Amihay Hanany - Imperial College London
Nathan Haouzi - Perimeter Institute for Theoretical Physics