3 edition of **Self-similar compressible free vortices** found in the catalog.

Self-similar compressible free vortices

- 138 Want to read
- 3 Currently reading

Published
**1998**
by Joint Institute for Aeronautics and Acoustics, National Aeronautics and Space Administration, Ames Research Center, Joint Institute for Aeronautics and Acoustics, Stanford University, National Technical Information Service, distributor in [Stanford, Calif.], [Springfield, Va
.

Written in English

- Vorticity.,
- Vortices.,
- Incompressible flow.,
- Perturbation.,
- Numerical analysis.,
- Lie groups.,
- Two dimensional flow.,
- Axisymmetric flow.,
- Prandtl number.,
- Free flow.,
- Navier-Stokes equation.,
- Mathematical models.

**Edition Notes**

Other titles | Self similar compressible free vortices. |

Statement | Karl von Ellenrieder. |

Series | JIAA TR -- 121., [NASA contractor report] -- NASA/CR-208351., NASA contractor report -- NASA CR-208351. |

Contributions | Joint Institute for Aeronautics and Acoustics. |

The Physical Object | |
---|---|

Format | Microform |

Pagination | 1 v. |

ID Numbers | |

Open Library | OL18133565M |

Eddy Structure Identification in Free Turbulent Shear Flows Selected Papers from the IUTAM Symposium entitled: “Eddy Structures Identification in Free Turbulent Shear Flows” Poitiers, France, 12–14 October Editors: Bonnet, J.P., Glauser, M.N. (Eds.) Free Preview. ample, in blu -body wakes. It will be demonstrated that by using a hollow vortex model of the vortices signi cant mathematical progress can be made in the weakly compressible case. Mathematically, a non-linear free boundary problem must be solved and, in the two-dimensional setting, we show that there is.

Quasi-steady and unsteady Goertler vortices on concave wall: experiment and theory. Pages Finite dimensional models for perturbed self-similar turbulent flows. Pages Advances in Turbulence XI Book Subtitle Proceedings of the 11th EUROMECH European Turbulence Conference, June , , Porto, Portugal. Kolmogorov Spectra of Turbulence I by V. E. Zakharov, , available at Book Depository with free delivery worldwide.

Barotropic, Inviscid, Compressible Flows: Vortex Lines Frozen Into adopt a solution to the equations of ﬂuid dynamics in which vortex-free ﬂuid slips freely past By inserting these self-similar vx and vy into the xcomponent of the force-balance equa-File Size: 1MB. Implies self-similar growth. L~y • Mechanism 1: continuous growth of hairpins in an aging packet • Mechanism 2: discontinuous growth by hairpin merger • δ-scale motions- ‘large scale motions’, L~ δ(‘Bulges’ in BL’s) •Super δ-scale motions- ‘very large-scale motions’, L>> δ 0 0 50

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Get this from a library. Self-similar compressible free vortices. [Karl Von Ellenrieder; Joint Institute for Aeronautics and Acoustics.].

Full text of "Self-Similar Compressible Free Vortices" See other formats JOINT INSTITUTE FOR AERONAUTICS AND ACOUSTICS NASA/CR./^^^ National Aeronautics and Space Administration Ames Research Center JIAATR Stanford University?/ '"3 y ' *tf- SELF-SIMILAR COMPRESSIBLE FREE VORTICES Karl von EUenrieder Department of Aeronautics and.

A new analytical solution for self-similar compressible vortices is derived in this paper. Based on the previous incompressible formulation of intense vortices, we derived a theoretical model that includes density and temperature variations.

The governing equations Cited by: Recently, Yuen found a kind of vortical and self-similar flows of the 2D compressible Euler equations [18].

It is noticed that the existing exact solutions of the Self-similar compressible free vortices book function u mentioned Author: Manwai Yuen. In this paper, we present rotational and self-similar solutions for the compressible Euler equations in R3R3 using the separation method.

These solutions partly complement Yuen’s irrotational Author: Manwai Yuen. Self-similar, slightly compressible, free vortices JOURNAL OF FLUID MECHANICS von Ellenrieder, K. D., Cantwell, B. ; View details for Web of Science ID Elliptic curves and three-dimensional flow patterns NONLINEAR DYNAMICS Cantwell, B.

; 22 (1): Vortex Basics and Fractals from the Subatomic to the Super Galactic The images from this page will be updated when I get a chance. Or you can buy my book in pdf which has all of the images and the links for every page.

Send me an email [email protected] if you would like a copy of this. Direct numerical simulation of a spatially developing supersonic mixing layer with a convective Mach number of is conducted. The present work focuses on the structural evolution and the turbulent statistics, and both instantaneous and time-averaged data are utilized to obtain further insight into the dynamical behaviors of the by: 4.

between any pair of vortices initially (Batchelor ). But as explored for n = 3 in Aref (, ), Novikov and Sedov (), and Kimura (), for self-similar motion and some additional conditions for intensities of vortices, the three vortices can collide in the center of vorticity in ﬁnite time.

In the present paper the dynamics of the coupling process of compressible vortex pairs is analyzed by means of extensive numerical simulations. The objective of the study is to determine the effects of the initial vortex spatial structure and of the compressibility. Different vortex structures have been considered and their influence on the vorticity dynamics has been by: Kimura (), three vortices that are in a self-similar motion, under some additional conditions for circulation and the initial positions of the vortices, can be collided in the center of the vorticity in ﬁnite time.

Here it will be numerically demonstrated that such a collapse is possible for any n > 3. 3 Self-Similar Motion of n Vortices. @article{osti_, title = {Self-organization of vortex-length distribution in quantum turbulence: An approach based on the Barabasi-Albert model}, author = {Mitani, Akira and Tsubota, Makoto}, abstractNote = {The energy spectrum of decaying quantum turbulence at T=0 obeys Kolmogorov's law.

In addition to this, recent studies revealed that the vortex-length distribution (VLD), meaning the. In this article, we give a survey of works (mostly for the last ten years) devoted to statements and solutions of parabolic problems modelling physical processes in solids having a discontinuity on the boundary at the initial instant of time.

For one-dimensional processes, the notion of generalized vortex diffusion is introduced, which is characterized by rather general kinematics of the Cited by: 2. Brian J. Cantwell – PUBLICATIONS, February 1, Archive papers B. Self-similar, slightly compressible, free vortices. of Fluid Mechanics, CANTWELL, B.

Elliptic curves and three-dimensional flow patterns The book is pages plus a CD containing symmetry analysis software developed by the author. The vortices are temporarily self-similar if their next rotation period is proportional to their last one.

Otherwise there would be a special, distinguished time scale, a contradiction of self-similarity. Figure 2 illustrates the evolution of the rotation period of temporally self-similar turbulence. The line must be straight and. must be a. Mathematics has always played a key role for researches in fluid mechanics.

The purpose of this handbook is to give an overview of items that are key to handling problems in fluid mechanics. Since the field of fluid mechanics is huge, it is almost impossible to cover many topics. In this handbook. Physically, incompressible flow is characterized by an elliptic behaviour of the pressure waves, whereby the speed in a truly incompressible flow is infinite, which imposes stringent requirements on computational algorithms for satisfying incompressibility.

Inherently, the major difference between an incompressible and compressible Navier. The book is devoted to using of parallel multiprocessor computer systems for numerical simulation of the problems which can be described by the equations of continuum mechanics. Parallel algorithms and software, the problems of meta-computing are discussed in details, some results of high performance simulation of modern gas dynamic problems.

Since the field of fluid mechanics is huge, it is almost impossible to cover many topics. In this handbook, we focus on mathematical analysis on viscous Newtonian fluid. The first part is devoted to mathematical analysis on incompressible fluids while part 2 is devoted to compressible fluids.

Reviews "With its elegant presentation and comprehensive treatment of the subject, Physics of Continuous Matter does a fantastic job of illustrating how the physics of the classical world around us is profound, beautiful, and often counterintuitive." —Sujit S. Datta, Pure and Applied Geophysics, () "I completely agree with the reviewer of the first edition that this book provides an.

The aim of these notes is to present in a comprehensive and relatively self-contained way some recent developments in the mathematical analysis of two-dimensional viscous flows. We consider the incompressible Navier-Stokes equations in the whole plane $\mathbb{R}$ 2, and assume that the initial vorticity is a finite by: 4.

Increasing our resolution by one step (recall Chapter 11) we see that the quanta of space are really just vortices in superspace. The collection of those vortices make up the medium we call space, or the 3D vacuum. These vortices are made up of sub-quanta, and they move through the sub-quanta medium.

Q4: You’re depicting quanta as spheres.This is a graduate text on turbulent flows, an important topic in fluid dynamics. It is up-to-date, comprehensive, designed for teaching, and is based on a course taught by the author at Cornell University for a number of years.

The book consists of two parts followed by a number of : Stephen B. Pope.