Alexandrov's uniqueness theorem

Existence & Uniqueness Theorem, Ex1.5

Existence & Uniqueness Theorem for differential equations. Subscribe for more math for fun videos 👉 https://bit.ly/3o2fMNo For more calculus & differential equation tutorials, check out @justcalculus 👉 https://www.youtube.com/justcalculus To learn how to solve different types of d

From playlist Differential Equations: Existence & Uniqueness Theorem (Nagle Sect1.2)

Existence & Uniqueness Theorem, Ex2

Existence & Uniqueness Theorem for differential equations. For more calculus & differential equation tutorials, check out @justcalculus 👉 https://www.youtube.com/justcalculus To learn how to solve different types of differential equations: Check out the differential equation playlist:

From playlist Differential Equations: Existence & Uniqueness Theorem (Nagle Sect1.2)

Uniqueness Theorems in Electrostatics | Laplace and Poisson Equation

We present two uniqueness theorems of #electrostatics, which help you find the electric potential and electric field! More details can be found in Griffiths’ book "Introduction to Electrodynamics“. 00:00 Introduction 00:19 First Theorem 01:48 Second Theorem Follow us on Instagram: htt

From playlist Electrodynamics, Electricity & Magnetism

ODE existence and uniqueness theorem

In this video, I prove the famous Picard-Lindelöf theorem, which states that, if f is Lipschitz, then the ODE y’ = f(y) with a given initial condition always has a unique solution (at least in the local sense). The proof involves some neat analysis; more precisely we use the Banach fixed p

From playlist Real Analysis

Existence and Uniqueness of y'=f(x,y) with y(x_0)=y_0: Picard's Theorem (1.2.2)

This video explains how to use Picard's theorem determine the existence and uniqueness of an initial value problem. https://mathispower4u.com

From playlist Differential Equations: Complete Set of Course Videos

Class 17: D-Forms

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This class introduces the pita form and Alexandrov-Pogorelov Theorem. D-forms are discussed with a construction exercise, followed

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Lecture 17: Alexandrov's Theorem

MIT 6.849 Geometric Folding Algorithms: Linkages, Origami, Polyhedra, Fall 2012 View the complete course: http://ocw.mit.edu/6-849F12 Instructor: Erik Demaine This lecture addresses the mathematical approaches for solving the decision problem for folding polyhedra. A proof of Alexandrov's

From playlist MIT 6.849 Geometric Folding Algorithms, Fall 2012

Andreï Kolmogorov: un grand mathématicien au coeur d'un siècle tourmenté

Conférence grand public au CIRM Luminy Andreï Kolmogorov est un mathématicien russe (1903-1987) qui a apporté des contributions frappantes en théorie des probabilités, théorie ergodique, turbulence, mécanique classique, logique mathématique, topologie, théorie algorithmique de l'informati

From playlist OUTREACH - GRAND PUBLIC

Ex: Existence and Uniqueness of y'=f(x,y) with y(x_0)=y_0: Picard's Theorem (1.2.102-103)

This video explains how to use Picard's theorem determine the existence and uniqueness of an initial value problem. https://mathispower4u.com

From playlist Differential Equations: Complete Set of Course Videos

Find Values Excluded to Guarantee Existence and Uniqueness of Solution to a IVP - y'=f(t,y)

This video explains how to the values of a differential equation must be excluded to guarantee a unique solution exists. dy/dt=f(t,y) http://mathispower4u.com

From playlist Linear First Order Differential Equations: Interval of Validity (Existence and Uniqueness)

Amaury Pouly

A (truly) universal polynomial differential equation Lee A. Rubel proved in 1981 that there exists a universal fourth-order algebraic differential equation P(y,y',y'',y''')=0 (1) and provided an explicit example. It is universal in the sense that for any continuous function f from R to

From playlist DART X

Colloquium MathAlp 2016 - Michel Ledoux

Isopérimétrie dans les espaces métriques mesurés Le problème isopérimétrique (à volume donné, minimiser la mesure de bord, et déterminer les ensembles extrémaux), remonte aux temps les plus anciens. Tout à la fois, il peut se formuler de façon générale dans un espace métrique mesuré, et d

From playlist Colloquiums MathAlp

Ramon van Handel: The mysterious extremals of the Alexandrov-Fenchel inequality

The Alexandrov-Fenchel inequality is a far-reaching generalization of the classical isoperimetric inequality to arbitrary mixed volumes. It is one of the central results in convex geometry, and has deep connections with other areas of mathematics. The characterization of its extremal bodie

From playlist Trimester Seminar Series on the Interplay between High-Dimensional Geometry and Probability

Video2-10, existence and uniqueness Theorem of nonlinear equation. Elementary Differential Equations

Elementary Differential Equations, Video2-10, existence and uniqueness Theorem of nonlinear equations. Slides are here: https://drive.google.com/file/d/1d9lPxdODxROphf76e7QJH4_fIJXXrDrx/view?usp=sharing Course playlist: https://www.youtube.com/playlist?list=PLbxFfU5GKZz0GbSSFMjZQyZtCq-0ol_

From playlist Elementary Differential Equations

Isoperimetry and boundaries with almost constant mean curvature - Francesco Maggi

Variational Methods in Geometry Seminar Topic: Isoperimetry and boundaries with almost constant mean curvature Speaker: Francesco Maggi Affiliation: The University of Texas at Austin; Member, School of Mathematics Date: February 12, 2019 For more video please visit http://video.ias.edu

From playlist Variational Methods in Geometry

A topological view on the Monge-Ampere equation without convexity assumptions - Jonas Hirsch

Workshop on the h-principle and beyond Topic: A topological view on the Monge-Ampere equation without convexity assumptions Speaker: Jonas Hirsch Affiliation: University of Leipzig Date: November 4, 2021

From playlist Mathematics

Jürgen Jost (5/13/22): Geometry and Topology of Data

We link the basic concept of topological data analysis, intersection patterns of distance balls, with geometric concepts. The key notion is hyperconvexity, and we also explore some variants. Hyperconvexity in turn leads us to a new concept of generalized curvature for metric spaces. Curvat

From playlist Bridging Applied and Quantitative Topology 2022

Singularity and comparison theorems for metrics with positive scalar curvature - Chao Li

Variational Methods in Geometry Seminar Topic: Singularity and comparison theorems for metrics with positive scalar curvature Speaker: Chao Li Affiliation: Stanford University; Visitor, School of Mathematics Date: October 9, 2018 For more video please visit http://video.ias.edu

From playlist Variational Methods in Geometry

Sinh-Gordon equation and application to the geometry of CMC surfaces - Laurent Hauswirth

Workshop on Mean Curvature and Regularity Topic: Sinh-Gordon equation and application to the geometry of CMC surfaces. Speaker: Laurent Hauswirth Affiliation: Université de Marne-la-Vallée Date: November 7, 2018 For more video please visit http://video.ias.edu

From playlist Workshop on Mean Curvature and Regularity

Existence & Uniqueness Theorem, Ex1

Existence & Uniqueness Theorem, Ex1 Subscribe for more math for fun videos 👉 https://bit.ly/3o2fMNo For more calculus & differential equation tutorials, check out @justcalculus 👉 https://www.youtube.com/justcalculus To learn how to solve different types of differential equations: Ch

From playlist Differential Equations: Existence & Uniqueness Theorem (Nagle Sect1.2)