Differential Equations | Convolution: Definition and Examples
We give a definition as well as a few examples of the convolution of two functions. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/
From playlist Differential Equations
Concavity and Parametric Equations Example
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Concavity and Parametric Equations Example. We find the open t-intervals on which the graph of the parametric equations is concave upward and concave downward.
From playlist Calculus
What is the complex conjugate?
What is the complex conjugate of a complex number? Free ebook http://bookboon.com/en/introduction-to-complex-numbers-ebook
From playlist Intro to Complex Numbers
Calculus 2: Complex Numbers & Functions (8 of 28) Conjugate Rules 1 and 2
Visit http://ilectureonline.com for more math and science lectures! In this video I will explain and show numerically that the sum and product of the conjugate are the sums and products of its conjugates, rules 1 and 2. Next video in the series can be seen at: https://youtu.be/QsalK_U5Lm
From playlist CALCULUS 2 CH 11 COMPLEX NUMBERS
Convolution Theorem: Fourier Transforms
Free ebook https://bookboon.com/en/partial-differential-equations-ebook Statement and proof of the convolution theorem for Fourier transforms. Such ideas are very important in the solution of partial differential equations.
From playlist Partial differential equations
http://www.freemathvideos.com Definitions are very important to your understanding of why and how we use mathematical processes. Without understanding what a process or certain terms mean it is very hard to understand how or why to do something. That is why I want to spend some time expl
From playlist Learn Multiplying/Dividing Rational Expressions #Rational
Conjugate of products is product of conjugates
For all complex numbers, why is the conjugate of two products equal to the product of their conjugates? Basic example is discussed. Free ebook http://bookboon.com/en/introduction-to-complex-numbers-ebook
From playlist Intro to Complex Numbers
Calculus 1 Lecture 3.1: Increasing/Decreasing and Concavity of Functions
Calculus 1 Lecture 3.1: Discussion of Increasing and Decreasing Intervals. Discussion of Concavity of functions.
From playlist Calculus 1 (Full Length Videos)
From playlist O'Reilly Video Course Promos
Matthias Aschenbrenner: The algebra and model theory of transseries
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 Jean-Morlet Chair - Hauser/Rond
DjangoCon US 2016 - Building JSON APIS With Django / Pinax by Brian Rosner
Building JSON APIS With Django / Pinax by Brian Rosner Javascript is a language we simply cannot ignore. It isn't just Javascript too. Objective-C, Swift and Java are all languages we are finding we need to work with to meet client expectations about a web app. The role Django (and Pytho
From playlist DjangoCon US 2016
From the Fukaya category to curve counts via Hodge theory - Nicholas Sheridan
Nicholas Sheridan Veblen Research Instructor, School of Mathematics September 26, 2014 More videos on http://video.ias.edu
From playlist Mathematics
Proof of the Convolution Theorem
Proof of the Convolution Theorem, The Laplace Transform of a convolution is the product of the Laplace Transforms, changing order of the double integral, proving the convolution theorem, www.blackpenredpen.com
From playlist Convolution & Laplace Transform (Nagle Sect7.7)
Geometric structures and representations of discrete groups – Fanny Kassel – ICM2018
Topology Invited Lecture 6.10 Geometric structures and representations of discrete groups Fanny Kassel Abstract: We describe recent links between two topics: geometric structures on manifolds in the sense of Ehresmann and Thurston, and dynamics “at infinity” for representations of discre
From playlist Topology
Arnaud Mayeux: Point de vue de Berkovich sur l’immeuble et filtrations
L’immeuble réduit de Bruhat-Tits de G (réductif connexe) se plonge dans l’analytifié $G^{an}$. Cela est dû à Berkovich et Rémy-Thuillier-Werner. Nous expliquerons cela puis nous expliquerons que l’on peut définir naturellement dans ce cadre des filtrations analytiques dont les points ratio
From playlist Lie Theory and Generalizations
Approximation fine pour les points rationnels sur les (...) - Wittenberg - Workshop 1 - CEB T2 2019
Olivier Wittenberg (Université Paris-Sud) / 23.05.2019 Approximation fine pour les points rationnels sur les corps de fonctions (Travail en commun avec Olivier Benoist.) La notion d’approximation faible joue un rôle central dans l’étude des points rationnels des variétés rationnellement
From playlist 2019 - T2 - Reinventing rational points
Bourbaki - 07/11/15 - 1/4 - Sylvain MAILLOT
Conjecture de Hilbert-Smith en dimension 3, d’après J. Pardon La conjecture de Hilbert-Smith en dimension n affirme que, si G est un groupe topologique localement compact qui admet une injection continue dans le groupe d’homéomorphismes d’une variété connexe de dimension n, alors G est u
From playlist Bourbaki - 07 novembre 2015
A. Lytchak - Convex subsets in generic manifolds (version temporaire)
In the talk I would like to discuss some statements and questions about convex subsets and convex hulls in generic Riemannian manifolds of dimension at least 3. The statements, obtained jointly with Anton Petrunin, are elementary but somewhat surprising for the Euclidean intuition. For
From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics
11_6_1 Contours and Tangents to Contours Part 1
A contour is simply the intersection of the curve of a function and a plane or hyperplane at a specific level. The gradient of the original function is a vector perpendicular to the tangent of the contour at a point on the contour.
From playlist Advanced Calculus / Multivariable Calculus
Guillaume Fertin : Le problème Graph Motif - Partie 2
Résumé : Le problème Graph Motif est défini comme suit : étant donné un graphe sommet colorié G=(V,E) et un multi-ensemble M de couleurs, déterminer s'il existe une occurrence de M dans G, c'est-à-dire un sous ensemble V' de V tel que (1) le multi-ensemble des couleurs de V' correspond à M
From playlist Mathematics in Science & Technology