Category theory

Fusion category

In mathematics, a fusion category is a category that is rigid, semisimple, -linear, monoidal and has only finitely many isomorphism classes of simple objects, such that the monoidal unit is simple. If the ground field is algebraically closed, then the latter is equivalent to by Schur's lemma. (Wikipedia).

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Nuclear Fusion (Continued)

Further details of the nuclear fusion process.

From playlist Nuclear Physics

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Chemistry of Gases (37 of 40) Effusion of Gases: Basics

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain basics of the effusion of gas.

From playlist CHEMISTRY 10 THE CHEMISTRY OF GASES

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Why Nuclear Fusion is Closer Than You Think

Why nuclear fusion may be the future of energy. Visit https://brilliant.org/undecided to sign up for free. And also, the first 200 people will get 20% off their annual premium membership. Fusion energy is considered by many as the holy grail for supplying all of our clean electricity needs

From playlist The Future Of

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Fusion and Fission

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From playlist Edexecel IGCSE Physics

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From playlist Nuclear Physics

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Julia Plavnik: "Classifying small fusion categories"

Actions of Tensor Categories on C*-algebras 2021 "Classifying small fusion categories" Julia Plavnik - Indiana University, Mathematics Abstract: Classifying fusion categories is a problem that at the moment seems out of reach, since it includes the classification of finite groups and sem

From playlist Actions of Tensor Categories on C*-algebras 2021

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On the classification of fusion categories – Sonia Natale – ICM2018

Algebra Invited Lecture 2.5 On the classification of fusion categories Sonia Natale Abstract: We report, from an algebraic point of view, on some methods and results on the classification problem of fusion categories over an algebraically closed field of characteristic zero. © Interna

From playlist Algebra

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Teach Astronomy - Nuclear Fusion

http://www.teachastronomy.com/ Fusion is the combination of nuclear particles or light elements to form heavy elements. This is the transmutation of elements long dreamt of by alchemists and occurs in the universe in stars all the time. For example if two protons are forced to combine th

From playlist 13. Particle Physics and the Sun

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Eric Rowell - Classification of Modular Fusion Categories, Part 1 of 2 - IPAM at UCLA

Recorded 31 August 2021. Eric Rowell of Texas A&M University, College Station, presents "Classification of Modular Fusion Categories" at IPAM's Graduate Summer School: Mathematics of Topological Phases of Matter. This is the first of two talks that Eric presented. Abstrat: Most properties

From playlist Graduate Summer School 2021: Mathematics of Topological Phases of Matter

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André Henriques: "Various things acted on by fusion categories"

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From playlist Actions of Tensor Categories on C*-algebras 2021

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Colleen Dulaney - Modular Isotopes - IPAM at UCLA

Recorded 31 August 2021. Colleen Dulaney of Indiana University presents "Modular Isotopes" at IPAM's Graduate Summer School: Mathematics of Topological Phases of Matter. Learn more online at: http://www.ipam.ucla.edu/programs/summer-schools/graduate-summer-school-mathematics-of-topological

From playlist Graduate Summer School 2021: Mathematics of Topological Phases of Matter

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Alexei Davydov: Condensation of anyons in topological states of matter & structure theory

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From playlist SMRI Seminars

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Claudia Pinzari: "Weak quasi-Hopf algebras associated to Verlinde fusion categories"

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From playlist Actions of Tensor Categories on C*-algebras 2021

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Eric Rowell - Classification of Modular Fusion Categories, Part 2 of 2 - IPAM at UCLA

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From playlist Graduate Summer School 2021: Mathematics of Topological Phases of Matter

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David Penneys: Bicommutant categories from multifusion categories

David Penneys: Bicommutant categories from (multi)fusion categories Abstract: I'll discuss an ongoing joint project with Andre Henriques. Just as a tensor category is a categorification of a ring, and its Drinfeld center is a categorification of the center of a ring, a bicommutant categor

From playlist HIM Lectures: Trimester Program "Von Neumann Algebras"

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Bob Oliver: Local structure of finite groups and of their p completed classifying spaces

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From playlist HIM Lectures: Junior Trimester Program "Topology"

Related pages

Glossary of category theory | Weak Hopf algebra | Representation theory of finite groups | Algebraically closed field | Ground field | Schur's lemma | Monoidal category | Rigid category | Tannaka–Krein duality | Category (mathematics)