Preprint Article Version 3 This version is not peer-reviewed

Streamline's Shape Theory

Version 1 : Received: 4 April 2019 / Approved: 5 April 2019 / Online: 5 April 2019 (15:28:58 CEST)
Version 2 : Received: 15 April 2019 / Approved: 16 April 2019 / Online: 16 April 2019 (11:10:45 CEST)
Version 3 : Received: 10 May 2019 / Approved: 14 May 2019 / Online: 14 May 2019 (10:30:29 CEST)

How to cite: George, Y. Streamline's Shape Theory. Preprints 2019, 2019040067 (doi: 10.20944/preprints201904.0067.v3). George, Y. Streamline's Shape Theory. Preprints 2019, 2019040067 (doi: 10.20944/preprints201904.0067.v3).

Abstract

This article attempts to formulate a mathematical model for a potential explanation regarding the unavoidable impact of a rigid body's peculiar shape on the seamless flow over it. The solid body completely immersed in a Newtonian fluid and respectively has a relative open circuit flow on it will typically experience various observable phenomena like flow separation, flow transition, down-wash, stalling at the higher angle of attack, stalling velocity and how cambered airfoil can typically generate lift at a zero incidence angle. This article respectively represents an understanding of the laminar flow over a rigid body's external surface with due respect to its distinctive shape and size. This working paper formulates a more realistic and simplified mathematical model for open circuit laminar flow over a body, based on the historical data of aerodynamics and theoretical mechanics. This is intended to properly estimate forces on the continuous surface of the body in a laminar flow, to properly explain, understand and predict mentioned phenomena. Most of all the mechanism of streamline formation and its deformation with due regards to flow, shape and size of the body in an open-circuit laminar are formulated mathematically to enhance better design theory which can reduce experimentation while designing a streamlined body.

Subject Areas

General fluid mechanics ; Mathematical Model ; Streamline ;Flow–structure interactions ; Topological fluid dynamics

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