Cut locus
The cut locus is a mathematical structure defined for a closed set in a space as the closure of the set of all points that have two or more distinct shortest paths in from to . (Wikipedia).
The cut locus is a mathematical structure defined for a closed set in a space as the closure of the set of all points that have two or more distinct shortest paths in from to . (Wikipedia).
How to find Locus in a Plane. We go through how to find these sets of points in a number of examples in this free math video tutorial by Mario's Math Tutoring. 0:23 What is a Locus 0:32 Example 1 Find the Locus of Points that are 3 Inches From a Circle of Radius 5 Inches in a Plane. 2:23
From playlist Locus
Locus and Definition of a Circle and Sphere
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From playlist Geometry
The green locus has two approximately straight parts perpendicular to each other. STEP files of this video: https://www.mediafire.com/file/i2vx8anw88xc7a2/D4Bar5STEP.zip/file Inventor files of this video: http://www.mediafire.com/download/o8o24g6x4jbi69x/D4Bar5Inv.zip
From playlist Mechanisms
From playlist Geometry TikToks
How to find the locus of points in space. We go through some examples in 3 dimensions in this free math video tutorial by Mario's Math Tutoring. 0:30 What are Loci 0:40 How to Describe a Locus of Points and Find the Pattern 0:58 Example 1 Locus of Points that are 3 inches from a Sphere o
From playlist Locus
Sachchidanand Prasad: Morse-Bott Flows and Cut Locus of Submanifolds
Sachchidanand Prasad, Indian Institute of Science Education and Research Kolkata Title: Morse-Bott Flows and Cut Locus of Submanifolds We will recall the notion of cut locus of closed submanifolds in a complete Riemannian manifold. Using Morse-Bott flows, it can be seen that the complement
From playlist 39th Annual Geometric Topology Workshop (Online), June 6-8, 2022
Stephan Mescher (3/10/22): Geodesic complexity of Riemannian manifolds
Geodesic complexity is motivated by Farber’s notion of topological complexity of a space, which gives a topological description of the motion planning problem in robotics. Motivated by this, D. Recio-Mitter recently introduced geodesic complexity as an isometry invariant of geodesic spaces
From playlist Topological Complexity Seminar
Danny Calegari: Big Mapping Class Groups - lecture 5
Part I - Theory : In the "theory" part of this mini-course, we will present recent objects and phenomena related to the study of big mapping class groups. In particular, we will define two faithful actions of some big mapping class groups. The first is an action by isometries on a Gromov-h
From playlist Topology
Locus of a Parabola (1 of 3: Defining features)
More resources available at www.misterwootube.com
From playlist Further Work with Functions (related content)
Richard Thomas - Vafa-Witten Invariants of Projective Surfaces 4/5
This course has 4 sections split over 5 lectures. The first section will be the longest, and hopefully useful for the other courses. 1. Sheaves, moduli and virtual cycles 2. Vafa-Witten invariants: stable and semistable cases 3. Techniques for calculation --- virtual degeneracy loci, c
From playlist 2021 IHES Summer School - Enumerative Geometry, Physics and Representation Theory
Landau-Ginzburg - Seminar 1 - Introduction
This seminar series is about the bicategory of Landau-Ginzburg models LG, hypersurface singularities and matrix factorisations. In this first lecture Dan Murfet gives a high level overview of the seminar, singularities and the 1-morphisms of LG. The main example is how to think about permu
From playlist Metauni
Visualizing a lymphocyte genome editor: watching RAG recombinase locate antibody genes in B cells
Dr. Geoffrey Lovely, NIA 2020 Stanford.Berkeley.UCSF Next Generation Faculty Symposium
From playlist 2020 Stanford.Berkeley.UCSF Next Generation Faculty Symposium
Enrique Macias-Virgo (5/27/21): Homotopic distance and Generalized motion planning
Lusternik-Schnirelmann category and topological complexity are particular cases of a more general notion, that we call homotopic distance between two maps. As a consequence, several properties of those invariants can be proved in a unified way and new results arise. For instance, we prove
From playlist Topological Complexity Seminar
Geometry Crash Course - Misc Concepts 1
Covers: - Locus - Rhombus - Kite - Planes - Euler's Formula
From playlist Geometry Crash Course
CCSS How to label collinear and coplanar points
👉 Learn how to label 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 point is labeled using a capital letter. A line can be labeled usi
From playlist Labeling Point Lines and Planes From a Figure
Alexandra Skripchenko: Real-normalised differential with a single order 2 pole
CONFERENCE Recording during the thematic meeting : "Combinatorics, Dynamics and Geometry on Moduli Spaces" the September 22, 2022 at the Centre International de Rencontres Mathématiques (Marseille, France) Filmmaker: Guillaume Hennenfent Find this video and other talks given by worldwid
From playlist Algebraic and Complex Geometry
Introduction to the terms locus, focus, directrix, line of symmetry, vertex, maximum and minimum
From playlist Geometry
Locus: A Surprising Definition of a Familiar Shape
More resources available at www.misterwootube.com
From playlist Further Work with Functions (related content)
Holly Krieger: A case of the dynamical André-Oort conjecture
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 Dynamical Systems and Ordinary Differential Equations
Introduction to Locus (2 of 3: Perpendicular Bisectors)
More resources available at www.misterwootube.com
From playlist Further Work with Functions (related content)