3D segmentation and boundary completion using subjective surface method

Name: 3D segmentation and boundary completion using subjective surface method
Brand: Grin Publishing
SKU: 9783668256101
Price: 86.99 RON
Availability: InStock

Autor: Lina Gundelwein

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Editura: Grin Publishing

Disponibilitate: În depozitul extern

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Bachelor Thesis from the year 2015 in the subject Mathematics - Applied Mathematics, grade: 1,0, Fri...

Informații despre carte

Autor

Lina Gundelwein

Limbă

engleză

Legare

Carte - Carte broșată

Publicat

2017

Pagini

EAN

9783668256101

ISBN

3668256101

Enbook ID

15720663

Editura

Grin Publishing

Greutate

Dimensiuni

148 x 210 x 4

Descriere completă

Bachelor Thesis from the year 2015 in the subject Mathematics - Applied Mathematics, grade: 1,0, Friedrich-Alexander University Erlangen-Nuremberg (Angewandte Mathematik III), language: English, abstract: Segmentation is used to locate boundaries of an object in a given image. Finding those boundaries is important e.g. for visualizing three dimensional objects and measuring their surface or volume. Ideally, the boundaries coincide with the edges seen in the image. However, due to noise, partly missing information or in case of subjective contours the edges can be irregular and discontinuous. The human brain is able to perform visual completion that is to say it can in many cases complete those interrupted boundaries by filling in the missing gaps. Simple segmentation methods fail to do so, whereas the subjective surface method succeeds by sharpening the surface around the edges and connecting segmented boundaries across the gaps. Michael Fried is using finite elements with the subjective surface method resulting in an algorithm that detects interrupted boundaries as well as subjective contours in 2D. As an extension of Michael Fried's work, the algorithm presented in this thesis is able to complete missing boundary segments in 3D, smooth out the contours and perform modal completion.

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3D segmentation and boundary completion using subjective surface method

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