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Journal Publication

Meshgrid - A Compact, Multi-scalable and Animation-Friendly Surface Representation

This publication appears in: IEEE Transactions on Circuits and Systems for Video Technology

Authors: A. Ioan Salomie, A. Munteanu, A. Gavrilescu, P. 362, P. Schelkens, R. Deklerck and J. Cornelis

Volume: 14

Issue: 7

Pages: 950-966

Publication Date: Jul. 2004


Abstract:

MESHGRID is a novel, compact, multiscalable and animation-friendly surface representation method, which has been introduced in MPEGdž [1]. The MESHGRID representation attaches a description of the "global connectivity" between the vertices on the object's surface (i.e., the 3-D connectivity wireframe) to a regular 3-D grid of points (i.e., the reference grid). MESHGRID efficiently encodes the 3-D connectivity wireframe by using a new type of 3-D extension of Freeman chain-code. MESHGRID does not explicitly store the polygons of the surface, since the 3-D connectivity wireframe has particular connectivity properties allowing for the unambiguous derivation of the triangulation. The reference grid is a smooth vector field defined on a regular discrete 3-D space. This grid is efficiently compressed by using an embedded 3-D wavelet-based multiresolution intra-band coding algorithm. MESHGRID can be efficiently exploited for QoS since it allows for three types of scalability in both view-dependent and view-independent scenarios, including: 1) resolution scalability, i.e., the adaptation of the number of transmitted vertices 2) shape precision, i.e., the adaptive reconstruction of the reference grid positions and 3) vertex position scalability, i.e., the change of the precision of known vertex positions with respect to the reference grid. Furthermore, in addition to the classical vertex-based animation, MESHGRID also supports specific animation capabilities, such as: 1) rippling effects by changing the position of the vertices relative to corresponding reference grid points and 2) reshaping on a hierarchical basis of the regular reference grid and its attached vertices.

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Prof. Dr. Ir. Adrian Munteanu

+32 (0)02 629 168

acmuntea@etrovub.be

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Prof. Dr. Ir. Peter Schelkens

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pschelke@etrovub.be

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Prof. Dr. Ir. Rudi Deklerck

+32 (0)02 629 168

rdeklerc@etrovub.be

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