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    Space-Time Structure (Cambridge Science Classics) (Paperback) By (author) Erwin Schrodinger

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    DescriptionIn response to repeated requests this classic book on space-time structure by Professor Erwin Schrodinger is now available in the Cambridge Science Classics series. First published in 1950, and reprinted in 1954 and 1960, this lucid and profound exposition of Einstein's 1915 theory of gravitation still provides valuable reading for students and research workers in the field.


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    Title
    Space-Time Structure
    Authors and contributors
    By (author) Erwin Schrodinger
    Physical properties
    Format: Paperback
    Number of pages: 128
    Width: 138 mm
    Height: 210 mm
    Thickness: 14 mm
    Weight: 181 g
    Language
    English
    ISBN
    ISBN 13: 9780521315203
    ISBN 10: 0521315204
    Classifications

    B&T Book Type: NF
    BIC E4L: SCI
    B&T Modifier: Region of Publication: 03
    Ingram Subject Code: SE
    Libri: I-SE
    B&T General Subject: 710
    Nielsen BookScan Product Class 3: S7.4
    B&T Approval Code: A53203000
    B&T Modifier: Academic Level: 02
    LC subject heading:
    BISAC V2.8: SCI051000
    B&T Merchandise Category: UP
    DC19: 531.14
    LC subject heading:
    Warengruppen-Systematik des deutschen Buchhandels: 26470
    BISAC V2.8: SCI061000
    BIC subject category V2: PHR
    DC22: 530.11, 530.1/1
    BISAC V2.8: SCI040000
    LC subject heading:
    LC classification: QC173.59.S65 S37 1985
    Thema V1.0: PHR
    Edition statement
    Reprint
    Publisher
    CAMBRIDGE UNIVERSITY PRESS
    Imprint name
    CAMBRIDGE UNIVERSITY PRESS
    Publication date
    12 December 2002
    Publication City/Country
    Cambridge
    Table of contents
    Introduction; Part I. The Unconnected Manifold: 1. Invariance; 2. Integrals; Part II. Affinely Connected Manifold: 3. Invariant derivatives; 4. Some relations between ordinary and invariant derivatives; 5. The notion of parallel transfer; 6. The curvature tensor; 7. The geodesics of an affine connexion; 8. The general geometrical hypothesis about gravitation; Part III. Metrically Connected Manifold: 9. Metrical affinities; 10. The meaning of the metric according to the special theory of relativity; 11. Conservation laws and variational principles; 12. Generalizations of Einstein's theory.