Abstract Algebra | Normal Subgroups
We give the definition of a normal subgroup and give some examples. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/
From playlist Abstract Algebra
Group Theory: The Simple Group of Order 168 - Part 2
We show that there are no nontrivial normal subgroups in SL(3,Z/2). Techniques include Jordan canonical forms and companion matrices.
From playlist *** The Good Stuff ***
Before we carry on with our coset journey, we need to discover when the left- and right cosets are equal to each other. The obvious situation is when our group is Abelian. The other situation is when the subgroup is a normal subgroup. In this video I show you what a normal subgroup is a
From playlist Abstract algebra
Difference Between Normalizer, Centralizer, and Stabilizer
An easy way to remember what is the normalizer and centralizer of a subgroup, and what is the stabilizer of an element under a group action. For people learning abstract algebra! Group Theory playlist: https://youtube.com/playlist?list=PLug5ZIRrShJHDvvls4OtoBHi6cNnTZ6a6 Subscribe to see
From playlist Group Theory
Lie Groups and Lie Algebras: Lesson 43 Group Theory Review #2 (improved video quality)
Lie Groups and Lie Algebras: Lesson 43 Group Theory Review #2 In this lecture we examine a great way of becoming familiar with the smaller groups: the subgroup lattice. We use this to remind ourselves about normal subgroups, cyclic subgroups, and the center of a group. Errata!: The norma
From playlist Lie Groups and Lie Algebras
The Normal Distribution (1 of 3: Introductory definition)
More resources available at www.misterwootube.com
From playlist The Normal Distribution
Direct Product of Normal Subgroups is Normal Proof
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Direct Product of Normal Subgroups is Normal Proof. In this video we prove that if A is a normal subgroup of G and B is a normal subgroup of H, then A x B is a normal subgroup of G x H.
From playlist Abstract Algebra
Group Theory: The Simple Group of Order 168 - Part 1
We present two realizations of the simple group of order 168. In part 1, we count the number of matrices in PSL(2,Z/7) and SL(3,Z/2).
From playlist *** The Good Stuff ***
In this tutorial we define a subgroup and prove two theorem that help us identify a subgroup. These proofs are simple to understand. There are also two examples of subgroups.
From playlist Abstract algebra
Approximations of groups, subquotients of infinite direct products and equations... - Lev Glebsky
Stability and Testability Topic: Approximations of groups, subquotients of infinite direct products and equations over groups Speaker: Lev Glebsky Affiliation: Universidad Autónoma de San Luis Potosí Date: November 25 2020 For more video please visit http://video.ias.edu Glebsky-2020-11-
From playlist Stability and Testability
Amos Nevo: Representation theory, effective ergodic theorems, and applications - Lecture 2
Find this video and other talks given by worldwide mathematicians on CIRM's Audiovisual Mathematics Library: http://library.cirm-math.fr. And discover all its functionalities: - Chapter markers and keywords to watch the parts of your choice in the video - Videos enriched with abstracts, b
From playlist Dynamical Systems and Ordinary Differential Equations
Stable and NIP regularity in groups - G. Conant - Workshop 1 - CEB T1 2018
Gabriel Conant (Notre Dame) / 01.02.2018 We use local stability theory to prove a group version of Szemer´edi regularity for stable subsets of finite groups. Toward generalizing this result to the NIP setting, we consider definable set systems of finite VC-dimension in pseudofinite groups
From playlist 2018 - T1 - Model Theory, Combinatorics and Valued fields
Sven Raum: Operator algebras of locally compact groups acting on trees
Sven Raum: Operator algebras of locally compact groups acting on trees Abstract: I will present my work on C*-simplicity of locally compact groups, focusing on its relevance for studying locally compact groups acting on trees. First, I will summarising results that I could obtain in 2015
From playlist HIM Lectures: Trimester Program "Von Neumann Algebras"
Associativity testing - Ben Green
Computer Science/Discrete Mathematics Seminar I Topic: Associativity testing Speaker: Ben Green Affiliation: University of Oxford Date: November 09, 2020 For more video please visit http://video.ias.edu Green-2020-11-09
From playlist Mathematics
Blocks and Defect Groups of SLn - Nate Harman
SL2 Seminar Topic: Blocks and Defect Groups of SLn Speaker: Nate Harman Affiliation: Member, School of Mathematics Date: November 10, 2020 For more video please visit http://video.ias.edu
From playlist Mathematics
Bachir Bekka - On characters of infinite groups
Let G be a countable infinite group. Unless G is virtually abelian, a description of the unitary dual of G (that is, the equivalence classes of irreducible unitary representations of G) is hopeless, as a consequence of theorems of Glimm and Thoma. A sensible substitute for the unitary dual
From playlist Groupes, géométrie et analyse : conférence en l'honneur des 60 ans d'Alain Valette
From order to chaos - Pisa, April, 11 - 2018
Centro di Ricerca Matematica Ennio De Giorgi http://crm.sns.it/event/419/ FROM ORDER TO CHAOS - Pisa 2018 Funded by the European Research Council (ERC) under the European Union's Horizon 2020 research and innovation programme (grant agreement N°647133) and partially supported by GNAMPA-I
From playlist Centro di Ricerca Matematica Ennio De Giorgi
Abstract Algebra | The notion of a subgroup.
We present the definition of a subgroup and give some examples. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/
From playlist Abstract Algebra
Uri Bader - 2/4 Algebraic Representations of Ergodic Actions
Ergodic Theory is a powerful tool in the study of linear groups. When trying to crystallize its role, emerges the theory of AREAs, that is Algebraic Representations of Ergodic Actions, which provides a categorical framework for various previously studied concepts and methods. Roughly, this
From playlist Uri Bader - Algebraic Representations of Ergodic Actions