Lie Polynomials and a Twistorial Correspondence for Amplitudes
Frost, H
Mason, L
(09 Dec 2019)
Recursion and worldsheet formulae for 6d superamplitudes
Albonico, G
Geyer, Y
Mason, L
(16 Jan 2020)
Gluon scattering on self-dual radiative gauge fields
Adamo, T
Mason, L
Sharma, A
(28 Oct 2020)
A Lie bracket for the momentum kernel
Frost, H
Mafra, C
Mason, L
(01 Dec 2020)
Ambitwistor Strings in Six and Five Dimensions
Geyer, Y
Mason, L
Skinner, D
(30 Dec 2020)
Twistor sigma models for quaternionic geometry and graviton scattering
Adamo, T
Mason, L
Sharma, A
(31 Mar 2021)
Mathematical modelling of cleaning - Chloe Bernard, Torin Fastnedge, Ellen Luckins, Arkady Wey et al.
Multi-scale modelling of viral outbreak risks - William Hart and Robin Thompson
Beyond the Riemann hypothesis - primes and smooth numbers - Alexandru Pascadi & Jared Duker Lichtman
Image: schematic of a new filter design (top case study)
Oxford’s Sedleian Professors of Natural Philosophy: The First 400 Years is co-edited by our own Christopher Hollings and Mark McCartney (University of Ulster), and forms a companion volume to Robin Wilson’s earlier
Tue, 07 May 2024
15:00
15:00
L6
Oka manifolds and their role in complex analysis and geometry
Franc Forstneric
Abstract
Oka theory is about the validity of the h-principle in complex analysis and geometry. In this expository lecture, I will trace its main developments, from the classical results of Kiyoshi Oka (1939) and Hans Grauert (1958), through the seminal work of Mikhail Gromov (1989), to the introduction of Oka manifolds (2009) and the present state of knowledge. The lecture does not assume any prior exposure to this theory.