Bounding volume

A. Song - What is the (essential) minimal volume? 4

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

Volume and Capacity (Converting between units of volume)

More resources available at www.misterwootube.com

From playlist Applications of Measurement

Introduction to Volume

This video introduces volume and shows how to determine the volume of a cube and rectangular solid. http://mathispower4u.com

From playlist Volume and Surface Area (Geometry)

A. Song - What is the (essential) minimal volume? 3

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

Introduction to Volume

This video provides a basic introduction to volume.

From playlist Volume and Surface Area (Geometry)

Calculus 1: Max-Min Problems (19 of 30) Maximum Volume of a Closed Box

Visit http://ilectureonline.com for more math and science lectures! In this video I will find the dimensions, s=? and h=?, of a closed box of maximum volume with a square bottom and minimum material of 10 square meter. Next video in this series can be seen at: https://youtu.be/o_jMBzFuL

From playlist CALCULUS 1 CH 8 MAX MIN PROBLEMS

A. Song - What is the (essential) minimal volume? 4 (version temporaire)

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

A. Song - What is the (essential) minimal volume? 2 (version temporaire)

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

Volume between 3+y-x^2 and unit disk

From playlist Double integrals

A. Song - On the essential minimal volume of Einstein 4-manifolds (version temporaire)

Given a positive epsilon, a closed Einstein 4-manifold admits a natural thick-thin decomposition. I will explain how, for any delta, one can modify the Einstein metric to a bounded sectional curvature metric so that the thick part has volume linearly bounded by the Euler characteristic and

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

A. Song - On the essential minimal volume of Einstein 4-manifolds

Given a positive epsilon, a closed Einstein 4-manifold admits a natural thick-thin decomposition. I will explain how, for any delta, one can modify the Einstein metric to a bounded sectional curvature metric so that the thick part has volume linearly bounded by the Euler characteristic and

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

A. Song - What is the (essential) minimal volume? 1 (version temporaire)

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

A. Song - What is the (essential) minimal volume? 1

I will discuss the notion of minimal volume and some of its variants. The minimal volume of a manifold is defined as the infimum of the volume over all metrics with sectional curvature between -1 and 1. Such an invariant is closely related to "collapsing theory", a far reaching set of resu

From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics

The 5 Hardest Bounds Exam Style Questions | Grade 9 Series | GCSE Math Tutor

A video revising the techniques and strategies for looking at difficult bounds calculations (Higher Only). This video is part of the Bounds module in GCSE maths, see my other videos below to continue with the series. These are the calculators that I recommend 💎 Casio fx-83GTX Scientifi

From playlist GCSE Maths Videos

Stéphane Sabourau (4/1/22): Macroscopic scalar curvature and local collapsing

After introducing the notion of macroscopic scalar curvature, we will present the following result. Consider a Riemannian metric on a closed manifold admitting a hyperbolic metric. Suppose its macroscopic scalar curvature is greater or equal to the one of the hyperbolic metric. Then its vo

From playlist Vietoris-Rips Seminar

A refined upper bound for the volume...Jones polynomial - Anastasiia Tsvietkova

Anastasiia Tsvietkova, UC Davis October 8, 2015 http://www.math.ias.edu/wgso3m/agenda 2015-2016 Monday, October 5, 2015 - 08:00 to Friday, October 9, 2015 - 12:00 This workshop is part of the topical program "Geometric Structures on 3-Manifolds" which will take place during the 2015-2016

From playlist Workshop on Geometric Structures on 3-Manifolds

Asymptotic invariants of locally symmetric spaces – Tsachik Gelander – ICM2018

Lie Theory and Generalizations Invited Lecture 7.4 Asymptotic invariants of locally symmetric spaces Tsachik Gelander Abstract: The complexity of a locally symmetric space M is controlled by its volume. This phenomena can be measured by studying the growth of topological, geometric, alge

From playlist Lie Theory and Generalizations

Didac Martinez-Granado: Volume Bounds for a Random Canonical Lift Complement

Didac Martinez-Granado, University of California, Davis Title: Volume Bounds for a Random Canonical Lift Complement Given a filling closed geodesic on a hyperbolic surface, one can consider its canonical lift in the projective tangent bundle. Drilling this knot, one obtains a hyperbolic 3-

From playlist 39th Annual Geometric Topology Workshop (Online), June 6-8, 2022

Dimensions Chapter 2

Chapter 2 of the Dimensions series. See http://www.dimensions-math.org for more information. Press the 'CC' button for subtitles.

From playlist Dimensions