Titlebook: Affine Maps, Euclidean Motions and Quadrics; Agustí Reventós Tarrida Textbook 2011 Springer-Verlag London Limited 2011 affine geometry.bil

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Palgrave Studies in African Leadershipn between affine maps and study all the equivalence classes that appear. In low dimensions the problem is not too hard and is solved explicitly in this chapter. The idea is that the classification of affinities is given by the classification of endomorphisms plus a geometrical property: the invarian

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Maria Csutora,Sandor Kerekes,Andrea Tabipler. We also introduce a natural equivalence relation among Euclidean motions, similar to that for affine maps, and we characterize each equivalence class by a sequence of numbers (the coefficients of a polynomial and a .)..We associate a vector, the ., to each Euclidean motion .. This vector, and

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Corporate Sustainability in Practiceonto the other. From this point of view there are infinitely many quadrics (conics) in the plane, since ellipses, parabolas or hyperbolas of different size are respectively different to each other. Nevertheless, we give the classification in dimensions two and three and find lists of real numbers wh

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978-0-85729-709-9Springer-Verlag London Limited 2011

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