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1
Intro
2
Title
3
Overview
4
Harmonic Functions
5
Smooth
6
Laplace
7
Strong Maximum Principle
8
Continuous Laplacian
9
Last Year
10
Least Squares
11
Lagrange Multiplier
12
Barycentric coordinates
13
Convexity
14
Lagrange Property
15
Mean valid coordinate weights
16
Other Applications
17
Summary
18
References
19
Harmonic Mesh
20
RealTime Harmonic Mesh
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CRC Press
22
Book
Description:
Explore two useful parameterizations for procedural geometry in this 2017 GDC talk by Nicholas Vining from Gaslamp Games. Delve into harmonic functions and mean-value coordinates, discovering their applications in mesh manipulation and UV generation. Learn about smooth Laplace functions, the strong maximum principle, and continuous Laplacian. Understand least squares methods, Lagrange multipliers, and barycentric coordinates. Examine convexity, the Lagrange property, and mean valid coordinate weights. Gain insights into real-time harmonic mesh applications and additional resources for further study. Note that due to technical issues, the audio may have occasional skips, so enabling closed captions is recommended for a better viewing experience.

Math for Game Programmers - Harmonic Functions and Mean-Value

GDC
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