Shape Analysis Lecture 21 Surface

Media Summary: Hello, everybody, and welcome to an extra Errata: At approximately 24:37, I say "dot product" but should have said "cross product." Warning: Justin was learning how to use the LightBoard, so the

Shape Analysis Lecture 21 Surface - Detailed Analysis & Overview

Hello, everybody, and welcome to an extra Errata: At approximately 24:37, I say "dot product" but should have said "cross product." Warning: Justin was learning how to use the LightBoard, so the So for instance, now if I have a very tight bowl- Hi everyone in this video we will begin our discussion of And, very roughly, Gaussian curvature is what we use to distinguish between bowl

Slides and other materials can be found here:

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Shape analysis, lecture 21: Surface correspondence

Shape Analysis (Lecture 21): Surface correspondence algorithms

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

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

Shape Analysis (Lecture 2): Linear and variational problems

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 15): Applications of the Laplacian in graphics, vision, and learning

Shape analysis, lecture 22: Correspondence II, introduction to consistent mapping

Lecture 21: Surfaces and the Fundamental Vector Product

Shape Analysis (Lecture 7): Approximating Gaussian/mean/principal curvatures on triangle meshes

Shape analysis (spring 2019), Lecture 3: Variational derivatives, curves and arc length

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Shape analysis, lecture 21: Surface correspondence

Shape analysis, lecture 21: Surface correspondence

Lecturer

Shape Analysis (Lecture 21): Surface correspondence algorithms

Shape Analysis (Lecture 21): Surface correspondence algorithms

So if you read through the statistical

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 extra

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 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): Second fundamental form and surface curvature

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

So for instance, now if I have a very tight bowl-

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

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

Now, we just spent our last

Shape Analysis (Lecture 15): Applications of the Laplacian in graphics, vision, and learning

Shape Analysis (Lecture 15): Applications of the Laplacian in graphics, vision, and learning

Because if I take my

Shape analysis, lecture 22: Correspondence II, introduction to consistent mapping

Shape analysis, lecture 22: Correspondence II, introduction to consistent mapping

Lecturer

Lecture 21: Surfaces and the Fundamental Vector Product

Lecture 21: Surfaces and the Fundamental Vector Product

Hi everyone in this video we will begin our discussion of

Shape Analysis (Lecture 7): Approximating Gaussian/mean/principal curvatures on triangle meshes

Shape Analysis (Lecture 7): Approximating Gaussian/mean/principal curvatures on triangle meshes

And, very roughly, Gaussian curvature is what we use to distinguish between bowl

Shape analysis (spring 2019), Lecture 3: Variational derivatives, curves and arc length

Shape analysis (spring 2019), Lecture 3: Variational derivatives, curves and arc length

Slides and other materials can be found here: http://groups.csail.mit.edu/gdpgroup/6838_spring_2019.html.