When do fractional differential equations have maximal solutions?
When do fractional differential equations have maximal solutions? This video discusses this question in the following way. Firstly, a comparison theorem is formulated that involves fractional differential inequalities. Secondly, a sequence of approximative problems involving polynomials
From playlist Research in Mathematics
Ex: Division Using Partial Quotient - Two Digit Divided by One Digit (No Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
Ex: Division Using Partial Quotient - 4 Digit Divided by 2 Digit (With Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
Ex: Division Using Partial Quotient - 3 Digit Divided by 2 Digit (With Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
Ex: Division Using Partial Quotient - Four Digit Divided by One Digit (No Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
Applications of analysis to fractional differential equations
I show how to apply theorems from analysis to fractional differential equations. The ideas feature the Arzela-Ascoli theorem and Weierstrass' approximation theorem, leading to a new approach for solvability of certain fractional differential equations. When do fractional differential equ
From playlist Mathematical analysis and applications
Ex: Division Using Partial Quotient - Two Digit Divided by One Digit (With Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
M. Sokics lecture was held within the framework of the Hausdorff Trimester Program Universality and Homogeneity during the workshop on Homogeneous Structures (31.10.2013)
From playlist HIM Lectures: Trimester Program "Universality and Homogeneity"
Ex: Division Using Partial Quotient - Four Digit Divided by One Digit (With Remainder)
This video explains how to perform division using partial quotients. http://mathispower4u.com
From playlist Multiplying and Dividing Whole Numbers
Visual Group Theory, Lecture 7.3: Ring homomorphisms
Visual Group Theory, Lecture 7.3: Ring homomorphisms A ring homomorphism is a structure preserving map between rings, which means that f(x+y)=f(x)+f(y) and f(xy)=f(x)f(y) both must hold. The kernel is always a two-sided ideal. There are four isomorphism theorems for rings, which are compl
From playlist Visual Group Theory
What does the quotient mean when dividing polynomials
👉 Learn how to divide polynomials by binomial divisors using the long division algorithm. A binomial is an algebraic expression having two terms. Before dividing a polynomial, it is usually important to arrange the divisor in the descending order of powers of the variable(s). To divide a p
From playlist Divide Polynomials using Long Division with linear binomial divisor
RNT2.1. Maximal Ideals and Fields
Ring Theory: We now consider special types of rings. In this part, we define maximal ideals and explore their relation to fields. In addition, we note three ways to construct fields.
From playlist Abstract Algebra
Proof: Prime Ideal iff R/P is Integral Domain; Maximal iff R/M is Field
A very useful theorem in ring theory is the theorem that an ideal P is prime if and only if the quotient R/P is an integral domain (ID). Similarly, an ideal M is maximal if and only if R/M is a field. In this video, we prove both of these statements! Ring & Module Theory playlist: https:/
From playlist Ring & Module Theory
Abstract Algebra | Maximal and prime ideals.
We prove some classic results involving maximal and prime ideals. Specifically we prove the an ideal P is prime iff R/P is an integral domain. Further, we prove that an ideal M is maximal iff R/M is a field. http://www.michael-penn.net https://www.researchgate.net/profile/Michael_Penn5 ht
From playlist Abstract Algebra
Parahoric Subgroups and Supercuspidal Representations of p-Adic groups - Dick Gross
Dick Gross Harvard University December 9, 2010 This is a report on some joint work with Mark Reeder and Jiu-Kang Yu. I will review the theory of parahoric subgroups and consider the induced representation of a one-dimensional character of the pro-unipotent radical. A surprising fact is th
From playlist Mathematics
Talk by Emile Takahiro Okada (University of Oxford, UK)
The Wavefront Set of Spherical Arthur Representations
From playlist Seminars: Representation Theory and Number Theory
Pseudo-reductive groups by Brian Conrad
PROGRAM ZARISKI-DENSE SUBGROUPS AND NUMBER-THEORETIC TECHNIQUES IN LIE GROUPS AND GEOMETRY (ONLINE) ORGANIZERS: Gopal Prasad, Andrei Rapinchuk, B. Sury and Aleksy Tralle DATE: 30 July 2020 VENUE: Online Unfortunately, the program was cancelled due to the COVID-19 situation but it will
From playlist Zariski-dense Subgroups and Number-theoretic Techniques in Lie Groups and Geometry (Online)
Synthetically dividing with a fraction
👉 Learn how to divide polynomials by binomial divisors using the long division algorithm. A binomial is an algebraic expression having two terms. Before dividing a polynomial, it is usually important to arrange the divisor in the descending order of powers of the variable(s). To divide a p
From playlist Divide Polynomials using Long Division with linear binomial divisor
Gilles Pisier: The lifting property for C*-algebras
Talk by Gilles Pisier in Global Noncommutative Geometry Seminar (Americas) on January 14, 2022 in https://globalncgseminar.org/talks/the-lifting-property-for-c-algebras/
From playlist Global Noncommutative Geometry Seminar (Americas)