Hans Stephani
University of Jena
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Publication
Featured researches published by Hans Stephani.
General Relativity and Gravitation | 1978
Hans Stephani
The connection between symmetric and skew-symmetric Killing tensors is studied. Some theorems on skew-symmetric Killing tensors are generalized, and it is shown that in all type-D vacuum metrics admitting a symmetric Killing tensor, this Killing tensor can be given in terms of a skew-symmetric Killing tensor.
Classical and Quantum Gravity | 1996
Hans Stephani; Thomas Wolf
In general relativity, the motion of expanding shear-free perfect fluids is governed by the ordinary differential equation , where F is an arbitrary function from which the equation of state can be computed. A complete symmetry analysis of this differential equation is given; its solutions are classified according to this scheme, and in particular the relation to Wymans Painleve analysis is clarified.
General Relativity and Gravitation | 2003
Hans Stephani
An intuitive definition of standing gravitational waves is proposed. Some main classes of exact vacuum solutions are searched for standing gravitational waves, in most cases with a negative result. Only some Einstein–Rosen waves meet the conditions.
Classical and Quantum Gravity | 1993
Hans Stephani
The field equations are linearized and solved. Some comments are made on the implications of the unavoidable occurrence of singularities in these solutions.
General Relativity and Gravitation | 1983
Hans Stephani
AbstractEinsteins field equations are reduced to two real differential equations for one complex potential
General Relativity and Gravitation | 1982
Hans Stephani
Classical and Quantum Gravity | 1989
Hans Stephani; R Grosso
\phi (\zeta , \bar \zeta , u)
Classical and Quantum Gravity | 1985
Hans Stephani; E Herlt
Classical and Quantum Gravity | 1987
Hans Stephani
. The known classes of vacuum solutions are invariantly characterized in terms of this potential, and a new representation of the Kerr-Schild class of solutions is given.
Classical and Quantum Gravity | 1984
E Herlt; Hans Stephani
Metrics of the formds2=dx2+dy2−dt2+N2dz2 are considered and found to contain rotating dust solutions as well as pure radiation fields.