The Emden-Fowler equation of index n is studied utilising the techniques of Lie and Painlev analysis. For general n information about the integrability of this equation is obtained. The link between these two types of analyses is explored. The special cases of n = -3, 2 are also examined. As a result of the Painlev analysis new second-order equations possessing the Painlev property are found.
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Govinder et al. (2007) studied this question.
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