A quasi-solution approach to Blasius similarity equation with general boundary conditions

Abstract

A recently developed method \cite{Costinetal}, \cite{Dubrovin}, and \cite{BlasiusCT} is used to find an analytic approximate solution with rigorous error bounds to the classical Blasius similarity equation with general boundary conditions. This provides detailed proofs for the results reported in \cite{Kim}.

References in corpus (2)

• Proof of the Dubrovin conjecture and analysis of the tritronquée solutions of $P_I$
• Analytical approximation of Blasius' similarity solution with rigorous error bounds