By A. J. Q. Alkemade, F. T. M. Nieuwstadt, E. Van Groesen (auth.), F. T. M. Nieuwstadt (eds.)
The ecu Turbulence meetings were prepared below the auspices of the ecu Mechanics Committee (Euromech) to supply a discussion board for dialogue and alternate of modern and new ends up in the sphere of turbulence. the 1st convention was once geared up in Lyon in 1986 with 152 contributors. the second one and 3rd meetings have been held in Berlin (1988) and Stockholm (1990) with one hundred sixty five and 172 contributors respectively. The fourth used to be prepared in Delft from 30 June to three July 1992 by way of the J.M. Burgers Centre. there have been 214 contributors from 22 international locations. This progressively turning out to be variety of individuals demonstrates either the luck and want for this kind of convention. the most subject matters of the Fourth ecu Turbulence convention have been: Dynamical structures and Transition; Statistical Physics and Turbulence; Experiments and Novel Experimental innovations; debris and Bubbles in Turbulence; Simulation equipment; Coherent buildings; Turbulence Modelling and Compressibility results. additionally a different consultation was once hung on the topic of CeBular Automata. all the periods was once brought with a survey lecture. the teachers have been: W. Eckhaus, AJ. Libchaber, L. Katgerman, F. Durst, M. Lesieur, B. Legras, D.G. Dritschel and P. Bradshaw. The contributions of the individuals have been subdivided into oral and poster displays. as well as the conventional application, a few Speciai curiosity teams of Ercoftac (European study group on move, Turbulence and Combustion) awarded their learn actions within the type of a poster.
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Additional info for Advances in Turbulence IV: Proceedings of the fourth European Turbulence Conference 30th June – 3rd July 1992
37 Travelling, Non-Periodic Patterns in Nonlinear Stability Problems A. A. O. 010, 3508 TA Utrecht, the Netherlands Abstract. In this short note we present results on the existence of several classes of travelling, nonperiodic solutions of the complex Ginzburg-Landau equation. First we give a very short introduction to the G-L equation and show its importance in nonlinear stability theory. We then study the G-L equation with complex coefficients and establish the existence of a 2-parameter family of quasi-periodic solutions and two different types of one-parameter families ofheteroclinic orbits; all members of these families travel with a well-defined wave-speed.
Inspection of instantaneous flow fields during the transition process suggests that the strong exponential growth of these modes coincides with the rollup of high-shear layers and breakdown of extended organized structures (Sandham 1990, private communication). The growth rates of the odd modes compare well to the related growth rates of broken symmetry found in other transitional flows (Sandham & Kleiser 1991). To check the adequacy of the numerical resolution energy spectra were computed. 6 for an early transitional time and for the turbulent stage.
J. 146, 65-113. : 1988, On wavy instabilities of the Taylor-vortex flow between corotating cylinders. 1. lS8, 585-598. : 1990, Three-dimensional finite-amplitude solutions in plane Couette flow: bifurcation from infinity. J. 217. 519-527. : 1991, Twist vortices and their instabilities in the Taylor-Couette system. 1. 226, 549-564. : 1976, Stability of Rayleigh-Benard convection rolls and bimodal flow at moderate Prandtl number. Dyn. Atmospk. Oceans 1, 33-49. Whitehead. : 1978, Observations of convection at Rayleigh numbers up to 760000 in a fluid with large Prandtl number.
Advances in Turbulence IV: Proceedings of the fourth European Turbulence Conference 30th June – 3rd July 1992 by A. J. Q. Alkemade, F. T. M. Nieuwstadt, E. Van Groesen (auth.), F. T. M. Nieuwstadt (eds.)