Fixed point (mathematics)

What is a fixed point?

In this video, I prove a very neat result about fixed points and give some cool applications. This is a must-see for calculus lovers, enjoy! Old Fixed Point Video: https://youtu.be/zEe5J3X6ISE Banach Fixed Point Theorem: https://youtu.be/9jL8iHw0ans Continuity Playlist: https://www.youtu

From playlist Calculus

Fixed and Periodic Points | Nathan Dalaklis

Fixed Points and Periodic points are two mathematical objects that come up all over the place in Dynamical systems, Differential equations, and surprisingly in Topology as well. In these videos, I introduce the concepts of fixed points and periodic points and gradually build to a proof of

From playlist The New CHALKboard

Stationary Points

From playlist l. Differential Calculus

What are opposite rays

👉 Learn essential definitions of points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A plane contains infinite number of lines. A ray is a li

From playlist Points Lines and Planes

What are opposite rays

👉 Learn essential definitions of points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A plane contains infinite number of lines. A ray is a li

From playlist Points Lines and Planes

What are opposite Rays

👉 Learn essential definitions of points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A plane contains infinite number of lines. A ray is a li

From playlist Points Lines and Planes

What is a point a line and a plane

👉 Learn essential definitions of points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A plane contains infinite number of lines. A ray is a li

From playlist Points Lines and Planes

Locus: A Surprising Definition of a Familiar Shape

More resources available at www.misterwootube.com

From playlist Further Work with Functions (related content)

What is a point

👉 Learn essential definitions of points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A plane contains infinite number of lines. A ray is a li

From playlist Points Lines and Planes

8ECM Hirzebruch Lecture: Martin Hairer

From playlist 8ECM Public Lectures

Proving Brouwer's Fixed Point Theorem | Infinite Series

Viewers like you help make PBS (Thank you 😃) . Support your local PBS Member Station here: https://to.pbs.org/donateinfi There is a proof for Brouwer's Fixed Point Theorem that uses a bridge - or portal - between geometry and algebra. Tweet at us! @pbsinfinite Facebook: facebook.com/pbs

From playlist An Infinite Playlist

The Geometry of Democracy

What is the best way to design a voting system? Governments and other institutions have been experimenting for decades with all sorts of different systems, "ranked choice" being a trendy system recently. In the 1950's, mathematician and economist Kenneth Arrow laid out a very mild set of c

From playlist Summer of Math Exposition Youtube Videos

Giuseppe De Nittis : Topological nature of the Fu-Kane-Mele invariants

Abstract: Condensed matter electronic systems endowed with odd time-reversal symmetry (TRS) (a.k.a. class AII topological insulators) show topologically protected phases which are described by an invariant known as Fu-Kane-Mele index. The construction of this in- variant, in its original f

From playlist Mathematical Physics

On the structure of quantum Markov semigroups - F. Fagnola - PRACQSYS 2018 - CEB T2 2018

Franco Fagnola (Department of Mathematics, Politecnico di Milano, Italy) / 06.07.2018 On the structure of quantum Markov semigroups We discuss the relationships between the decoherence-free subalgebra and the structure of the fixed point subalgebra of a quantum Markov semigroup on B(h) w

From playlist 2018 - T2 - Measurement and Control of Quantum Systems: Theory and Experiments

Katrin Tent: Sharply 2-transitive groups

Katrin Tent: Sharply 2-transitive groups Abstract Finite sharply 2-transitive groups were classified by Zassenhaus in the 1930s and were shown to have regular abelian normal subgroups. While there were partial results in the infinite setting the question whether the same holds for infini

From playlist Talks of Mathematics Münster's reseachers

Lec 5 - Phys 237: Gravitational Waves with Kip Thorne

Watch the rest of the lectures on http://www.cosmolearning.com/courses/overview-of-gravitational-wave-science-400/ Redistributed with permission. This video is taken from a 2002 Caltech on-line course on "Gravitational Waves", organized and designed by Kip S. Thorne, Mihai Bondarescu and

From playlist Caltech: Gravitational Waves with Kip Thorne - CosmoLearning.com Physics

Fixed points in digital topology

A talk given by Chris Staecker at King Mongkut's University of Technology Thonburi, Bangkok, Thailand, on October 11 2019. This is the second in a series of 3 talks given at KMUTT. Includes an introduction to graph-theoretical ("Rosenfeld style") digital topology, and some basic results a

From playlist Research & conference talks

Fima Klebaner

From playlist Contributed talks One World Symposium 2020

Xiao-Gang Wen: "Exactly soluble tensor network model in 2+1D with U(1) symmetry & quantize Hall ..."

Tensor Methods and Emerging Applications to the Physical and Data Sciences 2021 Workshop II: Tensor Network States and Applications "Exactly soluble tensor network model in 2+1D with U(1) symmetry and quantize Hall conductance" Xiao-Gang Wen - Massachusetts Institute of Technology Abstra

From playlist Tensor Methods and Emerging Applications to the Physical and Data Sciences 2021

Calculus lesson 15 - Locating stationary points on a curve

In this lesson we talk about how to locate stationary points on a curve, by differentiating the equation of the curve and making the derivative equal to zero, then solving for x. For more practice questions, answers and other learning support materials, visit www.magicmonktutorials.com

From playlist Maths B / Methods Course, Grade 11/12, High School, Queensland, Australia.