Asymptotic behaviour of solutions of a similarity equation for laminar flows in channels with porous walls

@inproceedings{Lu1992AsymptoticBO,
  title={Asymptotic behaviour of solutions of a similarity equation for laminar flows in channels with porous walls},
  author={Chunqing Lu and Alex. D. Macgillivray and S. P. Hastings},
  year={1992}
}
The boundary value problem introduced by Berman, possesses multiple solutions which display four distinct types of asymptotic behaviour as |R| → ∞, one for negative R and the remaining three for positive R. Three of the four types are considered. First, a proof of the leading behaviour up to and including the third derivative of f is given for the case R → −∞. This enables the confirmation of certain numerical conjectures 

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