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Cited by 643Relativity and Gravitational TheoryAdvanced Differential Geometry ResearchGeometric Analysis and Curvature Flows

General Relativity for Mathematicians

Sachs, Rainer K., Wu, Hung-Hsi·1977·Graduate Texts in Mathematics
DOI 10.1007/978-1-4612-9903-5
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  • The physical motivation for part (b) of Equation 4.1 is an electromagnetic system in the classical limit of a particle- and charge-conserving continuum fluid and a two-component system composed of the charged fluid itself with specified initial conditions plus its own electromagnetic field, both dynamically acting on one another through Maxwell's equations plus Lorentz forces.

    “The physical motivation for part (b) of (Equation4.1) was anticipated in Section3.1: an electromagnetic system in the classical limit of a particle- and charge-conserving continuum fluid and a two-component system composed of the charged fluid itself with specified initial conditions (one sub-system) plus its own electromagnetic field (the second sub-system), both dynamically acting on one another”

    From A strictly local solution to the problem of energy in general relativity (2026) · cites this paper as Sachs and Wu, 1977

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Authors
Sachs, R. K., & Wu, H.-H.
Affiliations
University of California, Berkeley (US)
ORCID
Sachs, Rainer K.
Venue
Graduate Texts in Mathematics
Publisher
Springer New York
Published
1977
ISSN
0072-5285 (ISSN-L)
DOI
10.1007/978-1-4612-9903-5
OpenAlex
W1620889972
Cited by
643
References
0
Citations by year
2026: 9 · 2025: 16 · 2024: 10 · 2023: 27 · 2022: 11 · 2021: 13 · 2020: 39 · 2019: 30 · 2018: 13 · 2017: 24 · 2016: 21 · 2015: 15 · 2014: 20 · 2013: 16 · 2012: 16
FWCI
7.02
Type
book
Language
en
Open access
closed
Licence
www.springer.com/tdm (tdm)
Locations
  • Graduate texts in mathematics (publishedVersion)
  • CERN Document Server (European Organization for Nuclear Research) (submittedVersion)
Topics
  • Physical Sciences › Physics and Astronomy › Astronomy and Astrophysics › Relativity and Gravitational Theory
  • Physical Sciences › Physics and Astronomy › Astronomy and Astrophysics › Advanced Differential Geometry Research
  • Physical Sciences › Mathematics › Applied Mathematics › Geometric Analysis and Curvature Flows
Keywords
general relativity, differential geometry, spacetime, Einstein field equations, Riemannian geometry, Lorentzian manifolds, mathematical physics

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