I. Spaces Defined by Linear Groups II. Geometric Objects in En III. Identifications of Quantities in En After Introducing a Sub-Group of Ga IV. Geometric Objects in Xn V. Geometry of Manifolds Which Have a Given Displacement VI. Physical Objects and Their Dimensions VII. Applications to the Theory of Elasticity VIII. Classical Dynamics IX. Relativity X. Dirac's Matrix Calculus
Specificaties
Auteur
J.A. Schouten
Uitgever
Dover
Jaar
1989 (orig. 1959)
Druk
2
Aantal pagina's
277
Taal
Engels
Doos
H032-0002
Betalingen & retouren
Betaalmethoden
Overboeking
Stuur bericht
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Translated form the third German edition by E.R. Hedrick and C.A. NoblePart 1. The Simplest Geometric ManifoldsI. Line-Segment Area Volume as Relative MagnitudesII. The Grassmann Determinant Principle for the PlaneIII. The Grassmann Principle for SpaceIV. Classification of the Elementary Configurations of Space According to their Behavior under Transformation of Rectangular CoordinatesV. Derivative ManifoldsPart 2. Geometric TransformationsI. Affine TransformationsII. Projective TransformationsI...
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