Titlebook: Evolution of Spontaneous Structures in Dissipative Continuous Systems; Friedrich H. Busse,Stefan C. Müller Book 1998 Springer-Verlag Berli

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Formation of Dynamical Structures in Axisymmetric Fluid Systems,y because of its relevance for the dynamics of stellar and planetary atmospheres. Convection in superimposed layers of immiscible liquids can also profitably be studied in a ring channel. Finally the problem of the instability of thermocapillary flow is investigated in axisymmetric settings.

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Analyse der Erfolgsfaktoren im E-Commerce,ilms, the polarization Frederiks transition and the subharmonic regime of electroconvection are discussed. Electroconvection experiments with smectic C and C* films are reported that show the surface charge dominated ’vortex mode’ and convection of the Carr-Helfrich type, respectively.

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Electrically Driven Instabilities in Smectic Liquid Crystal Films,ilms, the polarization Frederiks transition and the subharmonic regime of electroconvection are discussed. Electroconvection experiments with smectic C and C* films are reported that show the surface charge dominated ’vortex mode’ and convection of the Carr-Helfrich type, respectively.

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Book 1998search with ties to It has become evident that strong neighboring disciplines. a diverse of can be understood within a common mat- phenomena range matical framework which has been called nonlinear of continuous dynamics This name the close to the field of nonlinear systems. emphasizes relationship o

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Erfolgsfaktoren einer E-Commerce-Websitenuous systems. Since we are dealing with macro- or mesoscopic phenomena a deterministic description on a hydrodynamic level is usually adequate. Thus the starting point is a set of nonlinear partial differential equations (PDEs) that represents the evolution of the relevant variables of the physical

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Eignung der internen Rahmenbedingungennts. Numerous mechanisms of instability driven by shear, buoyancy or other effects can be studied in axisymmetric configurations. In this chapter a few examples are presented. The Taylor-Couette system has long been a preferred subject of nonlinear fluid dynamics and several recently discovered dyna

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