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SINGULARITIES AT REAL POINTS OF H-SPACE

Abstract:
In the presence of gravitational radiation, there are ordinarily no shear-free slices of null infinity. A four-complex-dimensional set of shear-free slices of complexified null infinity do exist. They comprise the manifold ℋ space. In general, there are no preferred real subspaces of ℋ space associated with slices of real null infinity. However, for radiation fields possessing a twist-free axial symmetry, a two-parameter family of shear-free slices of real null infinity exist and therefore pick out a preferred two-dimensional real subspace of ℋ space. In this paper, we study the geometry of these 2-spaces for the particular case of quadrupole radiation fields for which determination of the shear-free slices reduces to the standard problem of determining orbits of a particle moving in a potential. Our principal interest is the investigation of possible singularities caused by sufficiently intense radiation fields. We find that such singularities do occur for radiation fields having the characteristic power c5/G. © 1980 Plenum Publishing Corporation.
Publication status:
Published

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Publisher copy:
10.1007/BF00756466

Authors


Publisher:
Kluwer Academic Publishers-Plenum Publishers
Journal:
GENERAL RELATIVITY AND GRAVITATION More from this journal
Volume:
12
Issue:
2
Pages:
99-108
Publication date:
1980-01-01
DOI:
EISSN:
1572-9532
ISSN:
0001-7701


Language:
English
Pubs id:
pubs:3082
UUID:
uuid:f18864e3-9c2b-4bd0-8ab3-3c0af34d482e
Local pid:
pubs:3082
Source identifiers:
3082
Deposit date:
2012-12-19
ARK identifier:

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