Introduction To Vortex Filaments In Equilibrium


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Introduction to Vortex Filaments in Equilibrium


Introduction to Vortex Filaments in Equilibrium

Author: Timothy D. Andersen

language: en

Publisher: Springer

Release Date: 2014-10-09


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This book presents fundamental concepts and seminal results to the study of vortex filaments in equilibrium. It also presents new discoveries in quasi-2D vortex structures with applications to geophysical fluid dynamics and magnetohydrodynamics in plasmas. It fills a gap in the vortex statistics literature by simplifying the mathematical introduction to this complex topic, covering numerical methods, and exploring a wide range of applications with numerous examples. The authors have produced an introduction that is clear and easy to read, leading the reader step-by-step into this topical area. Alongside the theoretical concepts and mathematical formulations, interesting applications are discussed. This combination makes the text useful for students and researchers in mathematics and physics.

旋度与湍流(天元基金影印系列丛书)


旋度与湍流(天元基金影印系列丛书)

Author: 肖兰

language: en

Publisher: 清华大学出版社有限公司

Release Date: 2005


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Vorticity and Turbulence


Vorticity and Turbulence

Author: Alexandre J. Chorin

language: en

Publisher: Springer Science & Business Media

Release Date: 2013-12-01


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This book provides an introduction to the theory of turbulence in fluids based on the representation of the flow by means of its vorticity field. It has long been understood that, at least in the case of incompressible flow, the vorticity representation is natural and physically transparent, yet the development of a theory of turbulence in this representation has been slow. The pioneering work of Onsager and of Joyce and Montgomery on the statistical mechanics of two-dimensional vortex systems has only recently been put on a firm mathematical footing, and the three-dimensional theory remains in parts speculative and even controversial. The first three chapters of the book contain a reasonably standard intro duction to homogeneous turbulence (the simplest case); a quick review of fluid mechanics is followed by a summary of the appropriate Fourier theory (more detailed than is customary in fluid mechanics) and by a summary of Kolmogorov's theory of the inertial range, slanted so as to dovetail with later vortex-based arguments. The possibility that the inertial spectrum is an equilibrium spectrum is raised.