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Titlebook: Geometric Algebra with Applications in Science and Engineering; Eduardo Bayro Corrochano,Garret Sobczyk Book 2001 Birkh?user Boston 2001 A

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書(shū)目名稱(chēng)Geometric Algebra with Applications in Science and Engineering
編輯Eduardo Bayro Corrochano,Garret Sobczyk
視頻videohttp://file.papertrans.cn/384/383442/383442.mp4
圖書(shū)封面Titlebook: Geometric Algebra with Applications in Science and Engineering;  Eduardo Bayro Corrochano,Garret Sobczyk Book 2001 Birkh?user Boston 2001 A
描述The goal of this book is to present a unified mathematical treatment of diverse problems in mathematics, physics, computer science, and engineer- ing using geometric algebra. Geometric algebra was invented by William Kingdon Clifford in 1878 as a unification and generalization of the works of Grassmann and Hamilton, which came more than a quarter of a century before. Whereas the algebras of Clifford and Grassmann are well known in advanced mathematics and physics, they have never made an impact in elementary textbooks where the vector algebra of Gibbs-Heaviside still predominates. The approach to Clifford algebra adopted in most of the ar- ticles here was pioneered in the 1960s by David Hestenes. Later, together with Garret Sobczyk, he developed it into a unified language for math- ematics and physics. Sobczyk first learned about the power of geometric algebra in classes in electrodynamics and relativity taught by Hestenes at Arizona State University from 1966 to 1967. He still vividly remembers a feeling of disbelief that the fundamental geometric product of vectors could have been left out of his undergraduate mathematics education. Geometric algebra provides a rich, general math
出版日期Book 2001
關(guān)鍵詞Algebra; Applied Math; Engineering; Physics; Potential; Signal; computer science; computer vision; filtering
版次1
doihttps://doi.org/10.1007/978-1-4612-0159-5
isbn_softcover978-1-4612-6639-6
isbn_ebook978-1-4612-0159-5
copyrightBirkh?user Boston 2001
The information of publication is updating

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Universal Geometric Algebratical community has been puzzled by exactly how these works fit into the main stream of mathematics. Certainly the importance of these works in the mathematics at the end of the 20th Century has been recognized, but there has been no general agreement about where and how the methods should be utiliz
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Realizations of the Conformal Grouptained discipline was not developed until the work “Traite des propriés projectives des figure” of the French mathematician Poncelet (1788-1867), published in 1822. The extrordinary generality and simplicity of projective geometry led the English mathematician Cayley to exclaim: “Projective Geometry
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Geometric Reasoning With Geometric Algebrac ideas [11]. Recent research has shown that this formalism may be effectively used in algebraic approaches for automated geometric reasoning [., ., ., ., .]. Starting with an introduction to Clifford algebra for n-dimensional Euclidean geometry, this chapter is mainly concerned with the automatic p
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The Geometry Algebra of Computer Vision algebra is a well-founded and elegant language for expressing and implementing those aspects of linear algebra and projective geometry that are useful for computer vision. Since geometric algebra offers both geometric insight and algebraic computational power, it is useful for tasks such as the com
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發(fā)表于 2025-3-22 17:56:20 | 只看該作者
Using Geometric Algebra for Optical Motion CaptureIn order to achieve this reconstruction it is necessary to know how the cameras are placed relative to each other, the internal characteristics of each camera and the matching points in each image. The goal is to carry out this process as automatically as possible. In this paper we will outline a se
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The Clifford Algebra and the Optimization of Robot Design trajectory of a robot is specified as a set of homogeneous transforms that define key frames for a desired end-effector trajectory. These key frames are converted to double quaternions and interpolated by generalizing well known techniques for Bezier interpolation of quaternions. The result is an e
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