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Mathematics --- Geometry
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The epoch-making work of János Bolyai is presented here, together with a supplement outlining Hungarian political and science history to help the reader to get acquainted with the miserable fate of János Bolyai and with his intellectual world. A facsimile of a copy of Bolyai's original 1831 Scientia Spatii (also known as the Appendix) is included, together with a translation. Comments and notes, and a survey of the effects of his work, complete the volume.
Geometry --- Geometry, Non-Euclidean. --- Geometry. --- Mathematics --- Euclid's Elements --- Non-Euclidean geometry --- Parallels (Geometry) --- Foundations
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Projective geometry and projective metrics
Geometry, Projective. --- Geometry, Modern. --- Modern geometry --- Sphere --- Projective geometry --- Geometry, Modern
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Linear algebra and projective geometry
Geometry --- lineaire algebra --- Geometry, Projective. --- Transformations (Mathematics) --- Algorithms --- Differential invariants --- Geometry, Differential --- Projective geometry --- Geometry, Modern
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Selected Papers of Kentaro Yano
Mathematics. --- Geometry, Differential. --- Differential geometry --- Math --- Science --- Geometry, Differential --- Mathematics
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Geometry --- Geometry. --- Mathematics --- Euclid's Elements
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International authorities from Canada, Denmark, England, Germany, Russia and South Africa focus on research on fractal geometry and the best practices in software, theoretical mathematical algorithms, and analysis. They address the rich panoply of manifold applications of fractal geometry available for study and research in science and industry: i.e., remote sensing, mapping, texture creations, pattern recognition, image compression, aeromechanical systems, cryptography and financial analysis. Economically priced, this important and authoritative reference source for research and study cites o
Geometry. --- Fractals. --- Mathematics.
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The new edition of High-Conformal Gearing continues to address the kinematics and the geometry of conformal (Novikov) gearing and high-conformal gearing. The book deals with gears that feature convex-to-concave contact of the tooth flanks of a gear and a mating pinion. Gears of this type are commonly referred to as conformal gearings. Novikov gearing is the most widely known example of conformal gearing. The helical gearing by Wildhaber, Bramley-Moore (otherwise known as the Vivkers, Bostock, and Bramley gearing, or just V.B.B.-gearing), are well-known designs of gearing that are loosely referred to as conformal gearing. The principal differences between conformal gearing as well as high-conformal gearing and Wildhaber helical gearing are outlined. It also shows that Wildhaber helical gearing from one side, and Novikov gearing from another side, are two completely different gear systems that cannot be combined into a common gear system. This book aids mechanical, automotive, and robotics engineers specializing in gear design with successfully transmitting a rotation. It also serves as a resource for graduate students taking advanced courses in gear design.- Discusses the kinematics and geometry of conformal and high-conformal gearing- Provides a specific set of conditions which need to be met when designing conformal and high-conformal gears- Outlines the principal differences between conformal, high-conformal and Wildhaber helical gearing.
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