Interval of Convergence (silent)
Finding the interval of convergence for power series
From playlist 242 spring 2012 exam 3
The Difference Between Pointwise Convergence and Uniform Convergence
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys The Difference Between Pointwise Convergence and Uniform Convergence
From playlist Advanced Calculus
Find the Interval of Convergence
How to find the interval of convergence for a power series using the root test.
From playlist Convergence (Calculus)
Absolute Convergence, Conditional Convergence, and Divergence
This calculus video tutorial provides a basic introduction into absolute convergence, conditional convergence, and divergence. If the absolute value of the series convergences, then the original series will converge based on the absolute convergence test. If the absolute value of the ser
From playlist New Calculus Video Playlist
Math 131 111416 Sequences of Functions: Pointwise and Uniform Convergence
Definition of pointwise convergence. Examples, nonexamples. Pointwise convergence does not preserve continuity, differentiability, or integrability, or commute with differentiation or integration. Uniform convergence. Cauchy criterion for uniform convergence. Weierstrass M-test to imp
From playlist Course 7: (Rudin's) Principles of Mathematical Analysis
Convergent sequences are bounded
Convergent Sequences are Bounded In this video, I show that if a sequence is convergent, then it must be bounded, that is some part of it doesn't go to infinity. This is an important result that is used over and over again in analysis. Enjoy! Other examples of limits can be seen in the
From playlist Sequences
Norm Convergence of Nonconventional Ergodic Averages - Miguel Walsh
Miguel Walsh Buenos Aires March 27, 2013 Consider a group of measure preserving transformations acting on a probability space. The limiting behavior of the nonconventional ergodic averages associated with this action has been the subject of much attention since the work of Furstenberg on S
From playlist Mathematics
A new and robust approach to construct energy stable schemes for gradient flows
Jie Shen Purdue University, USA
From playlist 2018 Modeling and Simulation of Interface Dynamics in Fluids/Solids and Their Applications
Some 20+ year old problems about Banach spaces and operators on them – W. Johnson – ICM2018
Analysis and Operator Algebras Invited Lecture 8.17 Some 20+ year old problems about Banach spaces and operators on them William Johnson Abstract: In the last few years numerous 20+ year old problems in the geometry of Banach spaces were solved. Some are described herein. © Internatio
From playlist Analysis & Operator Algebras
Calculus: How Convergence Explains The Limit
The limit definition uses the idea of convergence twice (in two slightly different ways). Once the of convergence is grasped, the limit concept becomes easy, even trivial. This clip explains convergence and shows how it can be used to under the limit.
From playlist Summer of Math Exposition Youtube Videos
Pierre Portal: Perturbations of the holomorphic functional calculus: differential operators [...]
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 Analysis and its Applications
Igor Kortchemski: Condensation in random trees - Lecture 3
We study a particular family of random trees which exhibit a condensation phenomenon (identified by Jonsson & Stefánsson in 2011), meaning that a unique vertex with macroscopic degree emerges. This falls into the more general framework of studying the geometric behavior of large random dis
From playlist Probability and Statistics
Nodal domains for Maass forms - Peter Sarnak
Workshop on Representation Theory and Analysis on Locally Symmetric Spaces Topic: Nodal domains for Maass forms Speaker: Peter Sarnak Affiliation: Professor, School of Mathematics Date: March 9, 2018 For more videos, please visit http://video.ias.edu
From playlist Mathematics
Level 1 Chartered Financial Analyst (CFA ®): Conditional, unconditional and joint probabilities
Session 2, Reading 9 (Part 1): In terms of this CFA playlist, we are still in the early quantitative methods or the foundations of quantitative methods. In the previous video, I reviewed some basic statistical concepts and now I follow that up with a review of some basic or foundational pr
From playlist Level 1 Chartered Financial Analyst (CFA ®) Volume 1
Richard Rorty - Universality & Truth (1996)
00:00 Is the Topic of Truth Relevant to Democratic Politics? 05:36 Habermas on Communicative Reason 12:41 Truth and Justification 19:22 Universal Validity and Context-Transcendence 34:31 Context-Independence Without Convergence: Albrecht Wellmer 44:40 Must Pragmatists be Relativists? 56:19
From playlist Richard Rorty
Convergence in Rn. In this video, I define what it means for a sequence to converge in R^n (and more generally in metric spaces) and prove the important fact that a sequence in R^n converges if and only if each of its component converges. Enjoy this beautiful real analysis and math extrava
From playlist Topology
MAST30026 Lecture 21: Coordinates in Hilbert space (Part 2)
I completed the proof that the complex exponential functions e^{in\theta} form an orthonormal family spanning a dense subspace of the L^2 space of the circle, and then developed enough of the abstract theory of orthonormal bases to prove that every vector in that L^2 space can be written a
From playlist MAST30026 Metric and Hilbert spaces
Random Matrix Theory and Zeta Functions - Peter Sarnak
Random Matrix Theory and Zeta Functions - Peter Sarnak Peter Sarnak Institute for Advanced Study; Faculty, School of Mathematics February 4, 2014 We review some of the connections, established and expected between random matrix theory and Zeta functions. We also discuss briefly some recen
From playlist Mathematics
L26.3 Review of Steady-State Behavior
MIT RES.6-012 Introduction to Probability, Spring 2018 View the complete course: https://ocw.mit.edu/RES-6-012S18 Instructor: Patrick Jaillet License: Creative Commons BY-NC-SA More information at https://ocw.mit.edu/terms More courses at https://ocw.mit.edu
From playlist MIT RES.6-012 Introduction to Probability, Spring 2018
Infinity Paradox -- Riemann series theorem
Absolute Convergence versus Conditional Convergence
From playlist Physics