'Vortex lines' diaporamas de présentation

Symmetric, 2-D Squall Line

Symmetric, 2-D Squall Line. Tropical Squall Lines: (Zipser, 1977). Severe Mid-Latitude Squall Lines: (Newton, 1963). Frontal Squall Lines: (Carbone, 1982). Basic Equations: 2D Squall Line. ?. *Also, no vortex tilting or stretching. --.

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Flux pinning in general

Flux pinning in general. Adrian Crisan School of Metallurgy and Materials, University of Birmingham, UK a nd National Institute of Materials Physics, Bucharest, Romania. CONTENTS. Introduction: type I vs. type II Vortices Pinning Bulk Pinning Force Density Pinning Potential.

1.42k views • 31 slides

Vortex Line Ordering in the Driven 3-D Vortex Glass

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An introduction to superfluidity

Relaxation, Turbulence, and Non-Equilibrium Dynamics of Matter Fields - RETUNE 2012 - Heidelberg, June 2012. An introduction to superfluidity. and. quantum turbulence. Joe Vinen. School of Physics and Astronomy, University of Birmingham. Superfluids.

358 views • 20 slides

The structure and evolution of vortex lines in supercell thunderstorms

The structure and evolution of vortex lines in supercell thunderstorms. Paul Markowski & Yvette Richardson Pennsylvania State University. Acknowledgments: D. Dowell, R. Davies-Jones, H. Murphey, H. Cai, E. Rasmussen, J. Straka, J. Trapp, R. Wakimoto. Why vortex lines?.

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VORTICITY AND VORTICITY EQUATION

VORTICITY AND VORTICITY EQUATION. Vorticity is the tendency of fluid elements to rotate. http://mathicse.epfl.ch/~foureste/. A property of vorticity:. Vorticity vector:. Just as streamlines were defined to be lines that are everywhere parallel to the velocity vector

784 views • 14 slides

VORTICITY AND VORTICITY EQUATION

VORTICITY AND VORTICITY EQUATION. Vorticity is the tendency of fluid elements to rotate. http://mathicse.epfl.ch/~foureste/. A property of vorticity:. Vorticity vector:. Just as streamlines were defined to be lines that are everywhere parallel to the velocity vector

149 views • 14 slides

KINEMATICAL STUDY OF THE FLOW AROUND SURFACE-MOUNTED OBSTACLES

KINEMATICAL STUDY OF THE FLOW AROUND SURFACE-MOUNTED OBSTACLES. a). OBSTACLE IN A STEADY, UNIFORM WIND. b). (a) Flow round a section of a tall rectangular building in a steady, uniform wind. (b) Vortices on the roof of a rectangular building.

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Tendex-Vortex visualization of curvature tensor, and Brane-world scenario

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