Examples of using Computational geometry in English and their translations into Spanish
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Computational geometry in C 2nd ed.
The main branches of computational geometry are.
Computational Geometry: An Introduction.
Numerous methods have also been proposed in the field of computational geometry.
Computational Geometry: algorithms and applications 2nd ed.
He has also carried out important research in the field of computational geometry.
Computational geometry applies algorithms to geometrical problems.
This problem was an assignment in our Computational Geometry class, conducted by Dr.
Computational Geometry has a number of applications, including the economy.
The art gallery problem or museum problem is a well-studied visibility problem in computational geometry.
ABSTRACT---Computational geometry is concerned with the design and analysis of algorithms for geometrical problems.
The range searching problem andthe data structures that solve it are a fundamental topic of computational geometry.
The research group on Discrete, Combinatorial and Computational Geometry is formed by members of Department of Mathematics.
Typical applications of fractional cascading involve range search data structures in computational geometry.
The Computational Geometry Algorithms Library(CGAL) is a software library of computational geometry algorithms.
Applications of this recursion from graph theory to computational geometry rely on zero being even.
Ray casting is the use of ray-surface intersection tests to solve a variety of problems in computer graphics and computational geometry.
Computational geometry is a branch of computer science devoted to the study of algorithms which can be stated in terms of geometry. .
In 2004, Gil Kalai andVictor Klee edited a special issue of Discrete and Computational Geometry in his honor, the"Grünbaum Festschrift.
Adolfo Nadal, Founder and Principal of archi[o]logics, is a professional with a manifold career in architecture, education, design,and computational geometry.
Computational geometry applies algorithms to geometrical problems, while computer image analysis applies them to representations of images.
With the emergence of applications of discrete geometry to computational geometry, these two fields partially merged and became a separate field of study.
In computational geometry, the Bowyer-Watson algorithm is a method for computing the Delaunay triangulation of a finite set of points in any number of dimensions.
Overmars has publishedover 100 journal papers, largely on computational geometry, and is the co-author of several books including a widely used computational geometry text.
In computational geometry, Klee's measure problem is the problem of determining how efficiently the measure of a union of(multidimensional) rectangular ranges can be computed.
Mathematica 10 introduces a host of new areas-such as machine learning, computational geometry, geographic computation, and device connectivity-as well as deepening capabilities and coverage across the algorithmic world.
In mathematics and computational geometry, the Gabriel graph of a set S{\displaystyle S} of points in the Euclidean plane expresses one notion of proximity or nearness of those points.
The main branches of computational geometry are: Combinatorial computational geometry, also called algorithmic geometry, which deals with geometric objects as discrete entities.
Beyond computational geometry, Lakshman& Stiliadis(1998) and Buddhikot, Suri& Waldvogel(1999) apply fractional cascading in the design of data structures for fast packet filtering in internet routers.