@article{Karpenko:2006:S3F,
optpostscript = {},
number = {3},
month = jul,
author = {Olga A. Karpenko and John F. Hughes},
optkey = {},
optannote = {},
localfile = {papers/Karpenko.2006.S3F.pdf},
optkeywords = {},
doi = {http://doi.acm.org/10.1145/1141911.1141928},
optciteseer = {},
journal = SIGGRAPH2006,
opturl = {},
volume = {25},
optwww = {},
title = {{SmoothSketch}: {3D} {F}ree-{F}orm {S}hapes from {C}omplex
{S}ketches},
abstract = {We introduce SmoothSketch---a system for inferring plausible 3D
free-form shapes from visible-contour sketches. In our system, a
user's sketch need not be a simple closed curve as in Igarashi's
Teddy [1999], but may have cusps and T-junctions, i.e., endpoints
of hidden parts of the contour. We follow a process suggested by
Williams [1994] for inferring a smooth solid shape from its
visible contours: completion of hidden contours, topological shape
reconstruction, and smoothly embedding the shape via relaxation.
Our main contribution is a practical method to go from a contour
drawing to a fairly smooth surface with that drawing as its
visible contour. In doing so, we make several technical
contributions: extending Williams' and Mumford's work [Mumford
1994] on figural completion of hidden contours containing
T-junctions to contours containing cusps as well, characterizing a
class of visible-contour drawings for which inflation can be
proved possible, finding a topological embedding of the
combinatorial surface that Williams creates from the figural
completion, and creating a fairly smooth solid shape by smoothing
the topological embedding using a mass-spring system.We handle
many kinds of drawings (including objects with holes), and the
generated shapes are plausible interpretations of the sketches.
The method can be incorporated into any sketch-based free-form
modeling interface like Teddy.},
pages = {589--598},
year = {2006},
}
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