Media Summary: Lecturer: Justin Solomon Spring, 2017 Slides and other material: Warning: Justin was learning how to use the LightBoard, so the Errata: At approximately 24:37, I say "dot product" but should have said "cross product."

Shape Analysis Lectures 21 Extra - Detailed Analysis & Overview

Lecturer: Justin Solomon Spring, 2017 Slides and other material: Warning: Justin was learning how to use the LightBoard, so the Errata: At approximately 24:37, I say "dot product" but should have said "cross product." So with that, we're going to have a little bit of a short Unfortunately, we don't have nearly enough time to work through the details of that, but maybe I'll record an

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Shape Analysis (Lectures 21, extra content): Reversible harmonic maps between discrete surfaces
Shape Analysis (Lecture 21): Surface correspondence algorithms
Shape analysis, lecture 21: Surface correspondence
Shape Analysis (Lecture 2):  Linear and variational problems
Shape Analysis (Lecture 6, extra content): First variation of surface area, mean curvature normal
Shape Analysis (Lecture 6): Second fundamental form and surface curvature
Shape Analysis (Lectures 14, extra content): A simple Laplacian on point clouds
Shape Analysis (Lecture 16): Vector fields, Lie/covariant derivatives, frame fields
Shape Analysis (Lecture 19): Optimal transport
Shape Analysis (Lectures 17, extra content): Continuous normalizing flows
Real Analysis, Lecture 21: Continuous Functions
Lecture 21 | Programming Abstractions (Stanford)
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Shape Analysis (Lectures 21, extra content): Reversible harmonic maps between discrete surfaces

Shape Analysis (Lectures 21, extra content): Reversible harmonic maps between discrete surfaces

Hello, everybody, and welcome to an

Shape Analysis (Lecture 21): Surface correspondence algorithms

Shape Analysis (Lecture 21): Surface correspondence algorithms

So if you read through the statistical

Shape analysis, lecture 21: Surface correspondence

Shape analysis, lecture 21: Surface correspondence

Lecturer: Justin Solomon Spring, 2017 Slides and other material: http://groups.csail.mit.edu/gdpgroup/6838_spring_2017.html.

Shape Analysis (Lecture 2):  Linear and variational problems

Shape Analysis (Lecture 2): Linear and variational problems

Warning: Justin was learning how to use the LightBoard, so the

Shape Analysis (Lecture 6, extra content): First variation of surface area, mean curvature normal

Shape Analysis (Lecture 6, extra content): First variation of surface area, mean curvature normal

Errata: At approximately 24:37, I say "dot product" but should have said "cross product."

Shape Analysis (Lecture 6): Second fundamental form and surface curvature

Shape Analysis (Lecture 6): Second fundamental form and surface curvature

So with that, we're going to have a little bit of a short

Shape Analysis (Lectures 14, extra content): A simple Laplacian on point clouds

Shape Analysis (Lectures 14, extra content): A simple Laplacian on point clouds

So I thought, in this

Shape Analysis (Lecture 16): Vector fields, Lie/covariant derivatives, frame fields

Shape Analysis (Lecture 16): Vector fields, Lie/covariant derivatives, frame fields

And I may record an

Shape Analysis (Lecture 19): Optimal transport

Shape Analysis (Lecture 19): Optimal transport

Unfortunately, we don't have nearly enough time to work through the details of that, but maybe I'll record an

Shape Analysis (Lectures 17, extra content): Continuous normalizing flows

Shape Analysis (Lectures 17, extra content): Continuous normalizing flows

And welcome to an

Real Analysis, Lecture 21: Continuous Functions

Real Analysis, Lecture 21: Continuous Functions

Real

Lecture 21 | Programming Abstractions (Stanford)

Lecture 21 | Programming Abstractions (Stanford)

Lecture 21

Lecture 21: The Riemann Integral of a Continuous Function

Lecture 21: The Riemann Integral of a Continuous Function

MIT 18.100A Real