Distributions cohérentes de primitives pour le rendu expressif de scènes animées et le rendu en demi-tons
This thesis deals with graphic primitives distributions in two
different domains: expressive rendering and printing system. To
distribute is to position objects into a space. We focus on two
dimensional space distributions. Moreover, a distribution follow an
importance function describing the density of objects locally wanted
for each point of the considered space. The quality of the
distribution is judged by the observation of the position of the
object, using spectral analysis for instance.
In the field of expressive rendering, we focus on distribution for
animated stroke-based rendering. Stroke-based rendering is used to
obtain images that mimic some natural medias like painting. In our
approach, we obtain the animation by moving the stroke from one frame
to the other. When we do that, we need to follow an input motion, a
given importance function and to correctly represent the targeted
style. We call temporal coherence the trade-off made between this
three conflicting constraints. We propose a complete system for
animated stroke-based rendering with several distribution algorithms
following the input motion and the importance function, and also with
control of the rendering style.
For printing system, we propose a distribution method for dot of ink. The method produces perceptually pleasant distribution while staying sufficiently efficient to be implemented in printers available nowadays.
Images and movies
See also
Archive contenant la presentation, avec les
videos (196 Mo), les vidéos sont au format XVID, il vous faut
les codecs correspondant (sur le
site d'xvid
ou dans un pack
de codecs).
La présentation seule est disponible ici (30 Mo)
La présentation seule est disponible ici (30 Mo)
BibTex references
@PhdThesis\{Van08,
author = "Vanderhaeghe, David",
title = "Distributions coh\'erentes de primitives pour le rendu expressif de sc\`enes anim\'ees et le rendu en demi-tons",
school = "Universit\'e Joseph Fourier - Grenoble 1",
month = "nov",
year = "2008",
url = "http://artis.imag.fr/Publications/2008/Van08"
}
![Vanderhaeghe08PresentationThese.pdf [18.8Mo]](/Publications/images/pdf.png)