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11
Explain the idea of Laplace Reconstruction / Laplace Editing!
The global shape of a mesh is encoded in its positions
.
The local shape of a mesh is encoded in its Laplace vectors
.
Given all Laplace vectors
of a mesh, we can reconstruct a global shape
from the local shape:
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We need to fix one intial vertex position
and solve for the remaining variables
.
We can also use this as an editing metaphor by letting the user prescribe desired positions
for certain vertices
. Incorporating this into the minimization formula gives

Additionally, we need to allow rotations of the detail vectors:
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The local shape of a mesh is encoded in its Laplace vectors

Given all Laplace vectors
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We need to fix one intial vertex position


We can also use this as an editing metaphor by letting the user prescribe desired positions



Additionally, we need to allow rotations of the detail vectors:

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Flashcard info:
Author: janisborn
Main topic: Informatik
Topic: Computergrafik
School / Univ.: RWTH Aachen
City: Aachen
Published: 18.05.2022