An introduction to subtraction, the terms and concepts involved, and subtraction as the opposite of addition. Some example problems are carefully worked and explained. From the Prealgebra course by Derek Owens. This course is available online at http://www.LucidEducation.com.
From playlist Prealgebra Chapter 1 (Complete chapter)
Prealgebra Lecture 4.4: How to Add and Subtract Fractions. Finding LCD.
https://www.patreon.com/ProfessorLeonard Prealgebra Lecture 4.4: How to Add and Subtract Fractions. Finding LCD.
From playlist Prealgebra (Full Length Videos)
Prealgebra Lecture 1.3: Addition and Subtraction of whole numbers. Perimeter.
https://www.patreon.com/ProfessorLeonard Prealgebra Lecture 1.3: Addition and Subtraction of whole numbers. Perimeter.
From playlist Prealgebra (Full Length Videos)
Prealgebra Lecture 4.3: How to Multiply and Divide Fractions
https://www.patreon.com/ProfessorLeonard Prealgebra Lecture 4.3: Multiplying and Dividing Fractions
From playlist Prealgebra (Full Length Videos)
Prealgebra Lecture 1.6 Part 1: Division of Whole Numbers
From playlist Prealgebra Playlist 1
Xin Li: Cartan subalgebras in C*-algebras
This talk is about the notion of Cartan subalgebras introduced by Renault, based on work of Kumjian. We explain how Cartan algebras build a bridge between dynamical systems and operator algebras, and why this notion might be interesting for the structure theory of C*-algebras as well. The
From playlist HIM Lectures: Trimester Program "Non-commutative Geometry and its Applications"
Prealgebra Lecture 2.6: An Introduction to Solving Basic Equations
https://www.patreon.com/ProfessorLeonard Prealgebra Lecture 2.6: An Introduction to Solving Basic Equations
From playlist Prealgebra (Full Length Videos)
Prealgebra Lecture 4.1 Part 1: Introduction to Fractions
From playlist Prealgebra Playlist 1
"Gaussian Free Field in beta ensembles and random surfaces" - Alexei Borodin
Alexei Borodin MIT November 4, 2013 For more videos, check out http://www.video.ias.edu
From playlist Mathematics
Beauville's splitting principle for Chow rings of projective hyperkaehler manifolds - Lie Fu
Lie Fu Member, School of Mathematics November 4, 2014 Being the natural generalization of K3 surfaces, hyperkaehler varieties, also known as irreducible holomorphic symplectic varieties, are one of the building blocks of smooth projective varieties with trivial canonical bundle. One of th
From playlist Mathematics
Prealgebra Lecture 4.2 Part 2: Prime Factorization and Simplification of Fractions
From playlist Prealgebra Playlist 1
Cohomological representations of real reductive groups by Arvind Nair
PROGRAM : ALGEBRAIC AND ANALYTIC ASPECTS OF AUTOMORPHIC FORMS ORGANIZERS : Anilatmaja Aryasomayajula, Venketasubramanian C G, Jurg Kramer, Dipendra Prasad, Anandavardhanan U. K. and Anna von Pippich DATE & TIME : 25 February 2019 to 07 March 2019 VENUE : Madhava Lecture Hall, ICTS Banga
From playlist Algebraic and Analytic Aspects of Automorphic Forms 2019
Laurent Manivel - The Satake correspondence in quantum cohomology
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group with the intersection cohomologies of the Schubert varieties in the ane Grassmannian of the Langlands dual group. In the very special case where the Schubert varieties are smooth, one gets an i
From playlist École d’été 2011 - Modules de courbes et théorie de Gromov-Witten
Ben Webster: Gelfand-Tsetlin theory and Coulomb branches
Abstract: The algebra U(gln) contains a famous and beautiful commutative subalgebra, called the Gelfand-Tsetlin subalgebra. One problem which has attracted great attention over the recent decades is to classify the simple modules on which this subalgebra acts locally finitely (the Gelfand-
From playlist Algebra
A Hecke action on the principal block of a semisimple algebraic group - Simon Riche
Workshop on Representation Theory and Geometry Topic: A Hecke action on the principal block of a semisimple algebraic group Speaker: Simon Riche Affiliation: Université Paris 6; Member, School of Mathematics Date: April 01, 2021 For more video please visit http://video.ias.edu
From playlist Mathematics
Ana Balibanu: The partial compactification of the universal centralizer
Abstract: Let G be a semisimple algebraic group of adjoint type. The universal centralizer is the family of centralizers in G of regular elements in Lie(G), parametrized by their conjugacy classes. It has a natural symplectic structure, obtained by Hamiltonian reduction from the cotangent
From playlist Algebra
https://www.math.ias.edu/files/media/agenda.pdf More videos on http://video.ias.edu
From playlist Mathematics
Prealgebra 1.3b - Words that Indicate Subtraction
Word problems involving subtractions, and how to recognize when subtraction is the appropriate operation to use. From the Prealgebra course by Derek Owens. This course is available online at http://www.LucidEducation.com.
From playlist Prealgebra Chapter 1 (Complete chapter)
Prealgebra Lecture 1.6 Part 3: Division of Whole Numbers
From playlist Prealgebra Playlist 1
Representations of Galois algebras – Vyacheslav Futorny – ICM2018
Lie Theory and Generalizations Invited Lecture 7.3 Representations of Galois algebras Vyacheslav Futorny Abstract: Galois algebras allow an effective study of their representations based on the invariant skew group structure. We will survey their theory including recent results on Gelfan
From playlist Lie Theory and Generalizations