scholarly journals Removal Operations in nD Generalized Maps for Efficient Homology Computation

Author(s):  
Guillaume Damiand ◽  
Rocio Gonzalez-Diaz ◽  
Samuel Peltier
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Author(s):  
Olga Petrenko ◽  
Mateu Sbert ◽  
Olivier Terraz ◽  
Djamchid Ghazanfarpour

Flowers belong to one of the natural phenomena that cannot be captured completely, as there is enormous variety of shapes both within and between individuals. The authors propose a procedural modeling of flowering plants using an extension of L-Systems – a model based on three-dimensional generalized maps. Conventionally, in order to build a model the user has to write the grammar, which consists of the description of 3Gmaps and all the production rules. The process of writing a grammar is usually quite laborious and tedious. In order to avoid this the authors propose new interface functionality: the inverse modeling by automatic generation of L-systems. The user describes the flower he wants to model, by assigning the properties of its organs. The algorithm uses this information as an input, which is then analyzed and coded as L-systems grammar.


2008 ◽  
Vol 31 ◽  
pp. 287-292 ◽  
Author(s):  
Guillaume Damiand ◽  
Sylvie Alayrangues
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Author(s):  
Camille Combier ◽  
Guillaume Damiand ◽  
Christine Solnon
Keyword(s):  

Author(s):  
Guillaume Damiand ◽  
Samuel Peltier ◽  
Laurent Fuchs
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Author(s):  
Mohammad Irshad Khodabocus ◽  
Noor-Ul-Hacq Sookia

Several specific types of generalized maps of a generalized topological space have been defined and investigated for various purposes from time to time in the literature of topological spaces. Our recent research in the field of a new class of generalized maps of a generalized topological space is reported herein as a starting point for more generalized classes.


Author(s):  
Daniel Canarutto

Spaces of generalised sections (also called section-distributions) are introduced, and their fundamental properties are described. Several special cases are considered, with particular attention to the case of semi-densities; when a Hermitian structure on the underlying classical bundle is given, these determine a rigged Hilbert space, which can be regarded as a basic notion in quantum geometry. The essentials of tensor products in distributional spaces, kernels and Fourier transforms are exposed.


2012 ◽  
Vol 33 (15) ◽  
pp. 2020-2028 ◽  
Author(s):  
Camille Combier ◽  
Guillaume Damiand ◽  
Christine Solnon
Keyword(s):  

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