Physics 68 Lagrangian Mechanics (1 of 25) What is Lagrangian Mechanics?
Visit http://ilectureonline.com for more math and science lectures! In this video I will explain what is, when to use, and why do we need Lagrangian mechanics. Next video in this series can be seen at: https://youtu.be/uFnTRJ2be7I
From playlist PHYSICS 68 ADVANCED MECHANICS: LAGRANGIAN MECHANICS
How To Derive The Hamiltonian From The Lagrangian Like a Normie
I made a video on how to convert from lagrangian to hamiltonian: https://www.youtube.com/watch?v=0H9T2_dMfW8&t=2s Now I actually derive the relationship! Interested in tutoring? Check out the following link: dotsontutoring.simplybook.me or email dotsontutoring.gmail.com
From playlist Math/Derivation Videos
Euler-Lagrange equation explained intuitively - Lagrangian Mechanics
Lagrangian Mechanics from Newton to Quantum Field Theory. My Patreon page is at https://www.patreon.com/EugeneK
From playlist Physics
The Beauty of Lagrangian Mechanics (SoME2 )
This video provides an introduction to the concepts in Lagrangian Mechanics, this will be the first in a series covering Lagrangian Mechanics, with the upcoming videos being more in-depth! This video is my submission for 3Blue1Brown's second summer math exhibition! Math animations made u
From playlist Summer of Math Exposition 2 videos
Scattering amplitudes and positive Grassmannian by Jaroslav Trnka
Program : School on Cluster Algebras ORGANIZERS : Ashish Gupta and Ashish K Srivastava DATE & TIME : 08 December 2018 to 22 December 2018 VENUE : Madhava Lecture Hall, ICTS Bangalore In 2000, S. Fomin and A. Zelevinsky introduced Cluster Algebras as abstractions of a combinatoro-algebra
From playlist School on Cluster Algebras 2018
Thin monodromy and Lyapunov exponents, via Hodge theory - Simion Filip
Analysis Seminar Topic: Thin monodromy and Lyapunov exponents, via Hodge theory Speaker: Simion Filip Affiliation: Harvard University Date: November 15, 2017 For more videos, please visit http://video.ias.edu
From playlist Mathematics
Iva Halacheva: Schubert calculus and self-dual puzzles
Abstract: Puzzles are combinatorial objects developed by Knutson and Tao for computing the expansion of the product of two Grassmannian Schubert classes. I will describe how selfdual puzzles give the restriction of a Grassmannian Schubert class to the symplectic Grassmannian in equivariant
From playlist Useful math
Simion Filip - Hypergeometric equations, Hodge theory, and Lyapunov exponents
Simion Filip Hypergeometric equations, Hodge theory, and Lyapunov exponents Ordinary differential equations in the complex plane is a classical topic that was related from the beginning with Hodge theory, i.e.the properties of holomorphic forms integrated over cycles on complex manifolds.
From playlist Maryland Analysis and Geometry Atelier
Rigidity and Flexibility of Schubert classes - Colleen Robles
Colleen Robles Texas A & M University; Member, School of Mathematics January 27, 2014 Consider a rational homogeneous variety X. The Schubert classes of X form a free additive basis of the integral homology of X. Given a Schubert class S in X, Borel and Haefliger asked: aside from the Schu
From playlist Mathematics
Physics 68 Lagrangian Mechanics (3 of 25) The Partial Derivative W.R.T. Position
Visit http://ilectureonline.com for more math and science lectures! In this video I will show how the partial derivative of Lagrangian equation can be use in deriving the basic equations for free-fall, simple-harmonic-motion with spring, and coulomb's law equations. Next video in this se
From playlist PHYSICS 68 ADVANCED MECHANICS: LAGRANGIAN MECHANICS
Lagrange Bicentenary - Luigi Pepe's conference
Scientific biography of Joseph Louis Lagrange Part one, Lagrange in Turin : calculus of variation and vibrating sring Part two, Lagrange in Paris : didactical works and Dean for Scientific activities at the National Institute
From playlist Bicentenaire Joseph-Louis Lagrange
Moving on from Lagrange's equation, I show you how to derive Hamilton's equation.
From playlist Physics ONE
Gerunds in the Italian Language
What the heck is a gerund? It's actually just the form of a verb in English that ends in -ING, like walking, or running. It is used constantly in speaking Italian so let's make sure we know how to do it! Script by Patrizia Farina, Professor of Italian at Western Connecticut State Universi
From playlist Italian
Joel Kamnitzer: Symplectic duality and (generalized) affine Grassmannian slices
Abstract: Under the geometric Satake equivalence, slices in the affine Grassmannian give a geometric incarnation of dominant weight spaces in representations of reductive groups. These affine Grassmannian slices are quantized by algebras known as truncated shifted Yangians. From this persp
From playlist SMRI Algebra and Geometry Online
Arithmetic models for Shimura varieties – Georgios Pappas – ICM2018
Number Theory | Algebraic and Complex Geometry Invited Lecture 3.8 | 4.11 Arithmetic models for Shimura varieties Georgios Pappas Abstract: We describe recent work on the construction of well-behaved arithmetic models for large classes of Shimura varieties and report on progress in the s
From playlist Algebraic & Complex Geometry
Robert BRYANT - Algebraically Constrained Special Holonomy Metrics...
Robert BRYANT - Algebraically Constrained Special Holonomy Metrics and Second-order Associative 3-folds There are various methods known now for constructing more-or-less explicit metrics with special holonomy; most of these rely on assumptions of symmetry and/or reduction. Another promisi
From playlist Riemannian Geometry Past, Present and Future: an homage to Marcel Berger
Lagrange Mechanik: Die geneigte Ebene
Help me create more and better content! =) https://www.patreon.com/mathable Visit my website! =) https://mathable.me/ Heute werden wir uns mit der Lagrange Mechanik befassen. Wir betrachten hierzu die geneigte Ebene und finden mit Hilfe des Lagrange Formalismus und der Euler-Lagrange-Gle
From playlist Theoretische Mechanik