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Three-dimensional map construction.
Science (New York, N.Y.), 2010Three-dimensional maps are useful tools which have been neglected for some time. They shouldbe more commonly used, and familiarity with the techniques discussed in this article should dispel any qualms anyone might ve about needing artistic talent to nstruct them. The saving in time esulting from the use of an anamorphoser provides a further incentive.
G F, Jenks, D A, Brown
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Israel Journal of Mathematics, 1984
The author generalizes Quillen's theorems A and B [\textit{D. G. Quillen}, Lect. Notes Math. 341, 85-147 (1973; Zbl 0292.18004)] describing homotopy properties of the induced mapping Bf: B\({\mathcal C}\to B{\mathcal C}'\) where \(f: {\mathcal C}\to {\mathcal C}'\) is a functor and B is the classifying space functor to bar constructions in the category
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The author generalizes Quillen's theorems A and B [\textit{D. G. Quillen}, Lect. Notes Math. 341, 85-147 (1973; Zbl 0292.18004)] describing homotopy properties of the induced mapping Bf: B\({\mathcal C}\to B{\mathcal C}'\) where \(f: {\mathcal C}\to {\mathcal C}'\) is a functor and B is the classifying space functor to bar constructions in the category
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Construction of Quasiregular Mappings
1998Quasiregular mappings were introduced and studied by Yu. G. Reshetnyak in a series of articles that began to appear in 1966. Reshetnyak used the term “mappings with bounded distortion” and defined them by means of the so called analytic definition of quasiconformal mappings leaving out the homeomorphism requirement.
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