October 24, 2023
4:15PM - 5:15PM
University Hall 014
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2023-10-24 16:15:00
2023-10-24 17:15:00
Rado Lecture 2: Entanglement of Sections
Title: Lecture 2: Entanglement of Sections
Speaker: Michael Freedman
Abstract: The elementary subject of finite dimensional vector spaces (perhaps with a non-degenerate inner product) has two prominent extensions: Bundle Theory, in which linear spaces and maps are considered in families, and Quantum Information where the vectors spaces (“Hilbert spaces” ) are endowed with tensor structures indicating which factors are under the control of which parties: Alice, Bob, Claire, etc… . Matt Hastings and I recently have investigated the “push-out”: how these two extensions of linear algebra interact.
University Hall 014
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2023-10-24 16:15:00
2023-10-24 17:15:00
Rado Lecture 2: Entanglement of Sections
Title: Lecture 2: Entanglement of Sections
Speaker: Michael Freedman
Abstract: The elementary subject of finite dimensional vector spaces (perhaps with a non-degenerate inner product) has two prominent extensions: Bundle Theory, in which linear spaces and maps are considered in families, and Quantum Information where the vectors spaces (“Hilbert spaces” ) are endowed with tensor structures indicating which factors are under the control of which parties: Alice, Bob, Claire, etc… . Matt Hastings and I recently have investigated the “push-out”: how these two extensions of linear algebra interact.
University Hall 014
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Lecture 2: Entanglement of Sections
Speaker: Michael Freedman
Abstract: The elementary subject of finite dimensional vector spaces (perhaps with a non-degenerate inner product) has two prominent extensions: Bundle Theory, in which linear spaces and maps are considered in families, and Quantum Information where the vectors spaces (“Hilbert spaces” ) are endowed with tensor structures indicating which factors are under the control of which parties: Alice, Bob, Claire, etc… . Matt Hastings and I recently have investigated the “push-out”: how these two extensions of linear algebra interact.
