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Some results on rotating fluid balls of Petrov type D

M Bradley1, D Eriksson1, G Fodor2 and I Rácz2

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The second order perturbative field equations for slowly and rigidly rotating perfect fluid balls of Petrov type D are solved numerically. It is found that all the slowly and rigidly rotating perfect fluid balls up to second order, irrespective of Petrov type, may be matched to a possibly non-asymptotically flat stationary axisymmetric vacuum exterior. A subspace of the parameter space is identified for which the solutions can be matched to an asymptotically flat exterior vacuum region. The physical properties like equations of state, shapes and speeds of sound are determined for a number of solutions.


PACS

04.25.Nx Post-Newtonian approximation; perturbation theory; related approximations

02.60.Jh Numerical differentiation and integration

04.40.Nr Einstein-Maxwell spacetimes, spacetimes with fluids, radiation or classical fields

Subjects

Computational physics

Gravitation and cosmology

Dates

Issue 1 (2007)



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