Titlebook: Invariant Methods in Discrete and Computational Geometry; Proceedings of the C Neil L. White Conference proceedings 1995 Springer Science+B

細(xì)胞

寬宏大量

Computational Symbolic Geometry,cs and vision, therefore we focus on points, linear spaces, spheres, displacements and matrices. The approach chosen consists in dealing with intrinsic properties, in order that we (most of the time) manipulate invariant quantities (independent of the referential frame) and we (as much as possible)

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otic-capsule

蘑菇

Computation of the Invariants of a Point Set in , , from Its Projections in , ,,nts of a set of points in projective three space from its projections in projective two space is concerned. After a brief review of some known results in computer vision for the computation from two projections, a new algorithm which allows the computation from three projections with fewer point cor

或者發(fā)神韻

,Geometric Algebra and M?bius Sphere Geometry as a Basis for Euclidean Invariant Theory,s a local description of the motion of the system relatively simple, but provides little insight into the global properties of its solution space. Geometers, on the other hand, tend to describe their systems implicitly in terms of their invariant geometric properties. This approach has the substanti

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禁止,切斷

On a Certain Complex Related to the Notion of Hyperdeterminant,emoir of Cauchy, which contained all the fundamental properties. The subsequent forty years were devoted to a further systematization of the theory, so that its importance came to be recognized by the mathematical community. A sign of that recognition was the appearance of the first complete treatis

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