Search for tag: "lemma"

2 Media

35:13 Michael Tang - Discrete to continuous: Joints to… Michael Tang - Discrete to continuous: Joints to multilinear Kakeya	Michael Tang - Discrete to continuous: Joints to multilinear Kakeya A Young Researchers Symposium in Harmonic Analysis Michael Tang, Maxwell Institute (University of Edinburgh) 24 June 2022 icms lambda setting alpha functions point lines function problem factorization wedge multi bit cubes space tuple handicap directions lemma inequality sets From Iain Cms 0 likes 11 plays 0 Licence Type All rights reserved Date Created June 24th, 2022
40:57 Radon-Brascamp-Lieb Inequalities and Model… Radon-Brascamp-Lieb Inequalities and Model Operators - Philip Gressman	Radon-Brascamp-Lieb Inequalities and Model Operators - Philip Gressman Fourier Analysis @ 200 Radon-Brascamp-Lieb Inequalities and Model Operators Philip Gressman, University of Pennsylvania 01 July 2022 This talk is being subtitled. This process typically takes… icms sort theorem thing things point function sense manifolds kind lemma quantity diagram inequalities omega functions derivatives bit proof inequality formula From Iain Cms 0 likes 27 plays 0 Licence Type All rights reserved Date Created July 1st, 2022

35:13

Michael Tang - Discrete to continuous: Joints to…

Michael Tang - Discrete to continuous: Joints to multilinear Kakeya

A Young Researchers Symposium in Harmonic Analysis Michael Tang, Maxwell Institute (University of Edinburgh) 24 June 2022

From Iain Cms 0 likes 11 plays 0

Licence Type

Date Created

June 24th, 2022

40:57

Radon-Brascamp-Lieb Inequalities and Model…

Radon-Brascamp-Lieb Inequalities and Model Operators - Philip Gressman

Fourier Analysis @ 200 Radon-Brascamp-Lieb Inequalities and Model Operators Philip Gressman, University of Pennsylvania 01 July 2022 This talk is being subtitled. This process typically takes…

From Iain Cms 0 likes 27 plays 0

Licence Type

Date Created

July 1st, 2022

the university of edinburgh

The University of Edinburgh is a charitable body, registered in Scotland, with registration number SC005336, VAT Registration Number GB 592 9507 00, and is acknowledged by the UK authorities as a “Recognised body” which has been granted degree awarding powers.

Any views expressed within media held on this service are those of the contributors, should not be taken as approved or endorsed by the University, and do not necessarily reflect the views of the University in respect of any particular issue.