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  1. Journal of Mathematical Fluid Mechanics
  2. Journal of Mathematical Fluid Mechanics : Volume 18
  3. Journal of Mathematical Fluid Mechanics : Volume 18, Issue 2, June 2016
  4. New Theory of Flight
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Journal of Mathematical Fluid Mechanics : Volume 19
Journal of Mathematical Fluid Mechanics : Volume 18
Journal of Mathematical Fluid Mechanics : Volume 18, Issue 4, December 2016
Journal of Mathematical Fluid Mechanics : Volume 18, Issue 3, September 2016
Journal of Mathematical Fluid Mechanics : Volume 18, Issue 2, June 2016
The Pressure in a Deep-Water Stokes Wave of Greatest Height
New Theory of Flight
From the Highly Compressible Navier–Stokes Equations to Fast Diffusion and Porous Media Equations, Existence of Global Weak Solution for the Quasi-Solutions
On the Robin-Transmission Boundary Value Problems for the Nonlinear Darcy–Forchheimer–Brinkman and Navier–Stokes Systems
On Regularity Criteria for the 2D Generalized MHD System
Global Weak Solutions to the Magnetohydrodynamic and Vlasov Equations
Global Regularity Results of the 2D Boussinesq Equations with Fractional Laplacian Dissipation
Global Existence of Strong Solutions to the Cucker–Smale–Stokes System
Existence of a Steady Flow of Stokes Fluid Past a Linear Elastic Structure Using Fictitious Domain
Journal of Mathematical Fluid Mechanics : Volume 18, Issue 1, March 2016
Journal of Mathematical Fluid Mechanics : Volume 17
Journal of Mathematical Fluid Mechanics : Volume 16
Journal of Mathematical Fluid Mechanics : Volume 15
Journal of Mathematical Fluid Mechanics : Volume 14
Journal of Mathematical Fluid Mechanics : Volume 13
Journal of Mathematical Fluid Mechanics : Volume 12
Journal of Mathematical Fluid Mechanics : Volume 11
Journal of Mathematical Fluid Mechanics : Volume 10
Journal of Mathematical Fluid Mechanics : Volume 9
Journal of Mathematical Fluid Mechanics : Volume 8
Journal of Mathematical Fluid Mechanics : Volume 7
Journal of Mathematical Fluid Mechanics : Volume 6
Journal of Mathematical Fluid Mechanics : Volume 5
Journal of Mathematical Fluid Mechanics : Volume 4
Journal of Mathematical Fluid Mechanics : Volume 3
Journal of Mathematical Fluid Mechanics : Volume 2
Journal of Mathematical Fluid Mechanics : Volume 1

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New Theory of Flight

Content Provider Springer Nature Link
Author Jansson, Johan Hoffman, Johan Johnson, Claes
Copyright Year 2015
Abstract We present a new mathematical theory explaining the fluid mechanics of subsonic flight, which is fundamentally different from the existing boundary layer-circulation theory by Prandtl–Kutta–Zhukovsky formed 100 year ago. The new theory is based on our new resolution of d’Alembert’s paradox showing that slightly viscous bluff body flow can be viewed as zero-drag/lift potential flow modified by 3d rotational slip separation arising from a specific separation instability of potential flow, into turbulent flow with nonzero drag/lift. For a wing this separation mechanism maintains the large lift of potential flow generated at the leading edge at the price of small drag, resulting in a lift to drag quotient of size 15–20 for a small propeller plane at cruising speed with Reynolds number $${Re\approx 10^{7}}$$ and a jumbojet at take-off and landing with $${Re\approx 10^{8}}$$ , which allows flight at affordable power. The new mathematical theory is supported by computed turbulent solutions of the Navier–Stokes equations with a slip boundary condition as a model of observed small skin friction of a turbulent boundary layer always arising for $${Re > 10^{6}}$$ , in close accordance with experimental observations over the entire range of angle of attacks including stall using a few millions of mesh points for a full wing-body configuration.
Ending Page 241
Page Count 23
Starting Page 219
File Format PDF
ISSN 14226928
e-ISSN 14226952
Journal Journal of Mathematical Fluid Mechanics
Issue Number 2
Volume Number 18
Language English
Publisher Springer International Publishing
Publisher Date 2015-10-23
Publisher Place Cham
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword lift theory Mathematical Methods in Physics Fluid- and Aerodynamics Stability and instability of nonparallel flows Flight d’Alembert’s paradox General aerodynamics and subsonic flows Classical Continuum Physics
Content Type Text
Resource Type Article
Subject Applied Mathematics Mathematical Physics Condensed Matter Physics Computational Mathematics
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