A Mixed Shape Space for Fast Interpolation of Articulated Shapes
Abstract
Interpolation between compatible triangle meshes that represent different poses of some object is a fundamental operation in geometry processing. A common approach is to consider the static input shapes as points in a suitable shape space and then use simple linear interpolation in this space to find an interpolated shape. In this paper, we present a new interpolation technique that is particularly tailored for meshes that represent articulated shapes. It is up to an order of magnitude faster than state-of-the-art methods and gives very similar results. To achieve this, our approach introduces a novel space shape that takes advantage of the underlying structure of articulated shapes and distinguishes between rigid parts and non-rigid joints. This allows us to use fast vertex interpolation on the rigid parts and resort to comparatively slow edge-based interpolation only for the joints.
BibTeX
@inproceedings {10.2312:PE:VMV:VMV12:159-166,
booktitle = {Vision, Modeling and Visualization},
editor = {Michael Goesele and Thorsten Grosch and Holger Theisel and Klaus Toennies and Bernhard Preim},
title = {{A Mixed Shape Space for Fast Interpolation of Articulated Shapes}},
author = {Marras, Stefano and Cashman, Thomas J. and Hormann, Kai},
year = {2012},
publisher = {The Eurographics Association},
ISBN = {978-3-905673-95-1},
DOI = {10.2312/PE/VMV/VMV12/159-166}
}
booktitle = {Vision, Modeling and Visualization},
editor = {Michael Goesele and Thorsten Grosch and Holger Theisel and Klaus Toennies and Bernhard Preim},
title = {{A Mixed Shape Space for Fast Interpolation of Articulated Shapes}},
author = {Marras, Stefano and Cashman, Thomas J. and Hormann, Kai},
year = {2012},
publisher = {The Eurographics Association},
ISBN = {978-3-905673-95-1},
DOI = {10.2312/PE/VMV/VMV12/159-166}
}