Titlebook: Shape Analysis and Structuring; Leila Floriani,Michela Spagnuolo Book 2008 Springer-Verlag Berlin Heidelberg 2008 Computational geometry.S

Fissure

Topological Representations of Vector Fields, we discuss how to extract and use them as visualization tools for complex flow phenomena. We do so both for static and dynamic fields. Finally, we introduce further applications of topological methods for compressing, simplifying, comparing, and constructing vector fields.

Brocas-Area

MEAN

Multiresolution Analysis,es, including compression, Level-Of-Details (LOD) display, progressive transmission and LOD editing..This survey chapter attempts to provide an overview of the recent results on the topic of multiresolution, with special focus on the work of researchers who are participating in the AIM@SHAPE European Networks of Excellence.

bisphosphonate

ACME

1612-3786 of topics related to preserving and enhancing shape information at a geometric level, and to effectively capturing the structure of a shape by identifying relevant shape components and their mutual relationships. .978-3-642-06989-5978-3-540-33265-7Series ISSN 1612-3786 Series E-ISSN 2197-666X

Incommensurate

1612-3786 en developed in the literature for processing different aspects of the geometry of shapes, for representing and manipulating a shape at different levels of detail, and for describing a shape at a structural level as a concise, part-based, or iconic model. Such techniques are used in many different c

蛛絲

Glossy

CORD

卷發(fā)

Subdivision Surfaces and Applications,ssible way to structure geometry. Moreover, a first . structure can be given by a set of meaningful geometric constraints that the shape has to preserve, often due to the specific application context. How subdivision surfaces can cope with constraint-based modelling is treated in the chapter with a special attention to applications.