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Review
. 2014;17(1):5.
doi: 10.12942/lrr-2014-5. Epub 2014 Jun 23.

On the History of Unified Field Theories. Part II. (ca. 1930-ca. 1965)

Hubert F M Goenner  1
Affiliations
Review

On the History of Unified Field Theories. Part II. (ca. 1930-ca. 1965)

Hubert F M Goenner. Living Rev Relativ. 2014.

Abstract

The present review intends to provide an overall picture of the research concerning classical unified field theory, worldwide, in the decades between the mid-1930 and mid-1960. Main themes are the conceptual and methodical development of the field, the interaction among the scientists working in it, their opinions and interpretations. Next to the most prominent players, A. Einstein and E. Schrödinger, V. Hlavatý and the French groups around A. Lichnerowicz, M.-A. Tonnelat, and Y. Thiry are presented. It is shown that they have given contributions of comparable importance. The review also includes a few sections on the fringes of the central topic like Born-Infeld electromagnetic theory or scalar-tensor theory. Some comments on the structure and organization of research-groups are also made.

Keywords: Differential geometry; History of science; Unified field theory.

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References

    1. Abe S, Ikeda M. On groups of motions in space-time with a non-symmetric fundamental tensor gμν. I. Tensor, New Ser. 1960;10:26–33.
    1. Abrol ML, Mishra RS. On the field equations of Bonnor’s unified theory. Tensor, New Ser. 1958;8:14–20.
    1. Alfsen E. Schéma lagrangien de la théorie de l’électron de Flint. C. R. Hebd. Seanc. Acad. Sci. 1951;232:699–701.
    1. Antonelli PL. Handbook of Finsler Geometry, Vols. 1 and 2. Boston: Kluwer; 2003.
    1. Arnowitt RL. Phenomenological Approach to a Unified Field Theory. Phys. Rev. 1957;105:735–742. doi: 10.1103/PhysRev.105.735. - DOI

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