Exact solutions for self-similar boundary-layer flows induced by permeable stretching walls

By E. Magyari, B. Keller. 2000

365 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Mechanics, Fluid Flow and Transfer Processes

View Paper: https://www.semanticscholar.org/paper/32acf7d1f9af8323373a6b795af24e3f027d7208

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

In Computational Mechanics

In Fluid Flow and Transfer Processes

Citations in the corpus

A general approach to get series solution of non-similarity boundary-layer flows (2009, background): “Without loss of generality, let us consider here the non-similarity boundary-layer flows of Newtonian fluids over a stretching flat sheet [12–22], which have important engineering applications such as polymer processing unit in a chemical plant, metal working process in metallurgy and aerodynamic ex”
Series Solutions of Unsteady Boundary‐Layer Flows over a Stretching Flat Plate (2006, background): “Currently, Nazar et al. [21] solved an unsteady boundary-layer flow due to an impulsively stretching surface in a rotating fluid by means of a transformation found by Williams and Rhyne [22] and the so-called Keller-box numerical method, and obtained a first-order perturbation approximation.”
A new branch of solutions of boundary-layer flows over an impermeable stretched plate (2005, background): “As pointed by Chaudhary et al. [10], Magyari and Keller [14], and reproduced by Liao and Pop [15], the considered problem is mathematically equivalent to the steady free convection flow over a vertical semi-infinite plate that is embedded in a fluid saturated porous medium, described by the famous C”
Falkner-Skan equation for flow past a moving wedge with suction or injection (2007, background): “[ 31 ] have reported exact similarity solutions for self-similar boundary-layer flows induced by permeable stretching walls in a quiescent fluid in the presence of suction and injection by complementing the previously known special cases with new analytical and numerical results.”
Explicit analytic solution for similarity boundary layer equations (2004, result): “The work of Crane [6] was extended by Banks [7] and more recently by Magyari and Keller [8].”