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Titlebook: Discrete Differential Geometry; Alexander I. Bobenko,John M. Sullivan,Günter M. Zi Book 2008 Birkhäuser Basel 2008 Minimal surface.compute

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书目名称Discrete Differential Geometry
编辑Alexander I. Bobenko,John M. Sullivan,Günter M. Zi
视频video
概述First book on a newly emerging field of discrete differential geometry, provides an excellent way to access this new exciting area.Carefully edited collection of essays by key researchers in the field
丛书名称Oberwolfach Seminars
图书封面Titlebook: Discrete Differential Geometry;  Alexander I. Bobenko,John M. Sullivan,Günter M. Zi Book 2008 Birkhäuser Basel 2008 Minimal surface.compute
描述.Discrete differential geometry is an active mathematical terrain where differential geometry and discrete geometry meet and interact. It provides discrete equivalents of the geometric notions and methods of differential geometry, such as notions of curvature and integrability for polyhedral surfaces. Current progress in this field is to a large extent stimulated by its relevance for computer graphics and mathematical physics. This collection of essays, which documents the main lectures of the 2004 Oberwolfach Seminar on the topic, as well as a number of additional contributions by key participants, gives a lively, multi-facetted introduction to this emerging field..
出版日期Book 2008
关键词Minimal surface; computer grapics; curvature; differential geometry; discrete geometry; polyhedral surfac
版次1
doihttps://doi.org/10.1007/978-3-7643-8621-4
isbn_softcover978-3-7643-8620-7
isbn_ebook978-3-7643-8621-4Series ISSN 1661-237X Series E-ISSN 2296-5041
issn_series 1661-237X
copyrightBirkhäuser Basel 2008
The information of publication is updating

书目名称Discrete Differential Geometry影响因子(影响力)




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书目名称Discrete Differential Geometry网络公开度




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书目名称Discrete Differential Geometry被引频次学科排名




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书目名称Discrete Differential Geometry读者反馈学科排名




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On the Integrability of Infinitesimal and Finite Deformations of Polyhedral Surfacesetely encapsulated in the standard integrable discretization of a particular nonlinear σ-model subject to a constraint. The deformability of discrete Voss surfaces is thereby retrieved in a natural manner.
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The Discrete Green’s Functionholomorphic functions growing not faster than exponentially. The discrete logarithm is constructed and characterized in various ways, including an isomonodromic property. Its real part is nothing but the discrete Green’s function.
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1661-237X edited collection of essays by key researchers in the field.Discrete differential geometry is an active mathematical terrain where differential geometry and discrete geometry meet and interact. It provides discrete equivalents of the geometric notions and methods of differential geometry, such as n
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https://doi.org/10.1007/978-3-319-20979-1e minimal surfaces which satisfy the given boundary conditions are built from a combinatorial parametrization, using an orthogonal circle pattern which approximates the Gauss map and a discrete duality transformation for S-isothermic surfaces.
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The Drill Support Tooling Module Projectully characterizes a certain class of possible measures. Consequently one can characterize all possible “ sensible” measurements in the discrete setting which may form, for example, the basis for physical simulation.
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Minimal Surfaces from Circle Patterns: Boundary Value Problems, Examplese minimal surfaces which satisfy the given boundary conditions are built from a combinatorial parametrization, using an orthogonal circle pattern which approximates the Gauss map and a discrete duality transformation for S-isothermic surfaces.
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