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The partial differential equation corresponding to the metric function in a five-dimensional flat space describing the perfect fluid distribution has been examined for generalized symmetries via a new approach. It is shown that the approach utilized here has, besides providing generalized symmetries, for some particular values of the parameters involved, yielded new metrics and Petrov type D solutions. Further, for the general case the problem is reduced to the solution of an Abel’s equation of second kind, which obviously generalizes the scope for new metrics and new Petrov type D solutions.
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Bhutani et al. (1998) studied this question.
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