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On Hydrodynamic Limits of the Vlasov–Navier–Stokes System
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Fluids Under Pressure
This contributed volume is based on talks given at the August 2016 summer school “Fluids Under Pressure,” held in Prague as part of the “Prague-Sum” series. Written by experts in their respective fields, chapters explore the complex role that pressure plays in physics, mathematical modeling, and fluid flow analysis. Specific topics covered include: Oceanic and atmospheric dynamics Incompressible flows Viscous compressible flows Well-posedness of the Navier-Stokes equations Weak solutions to the Navier-Stokes equations Fluids Under Pressure will be a valuable resource for graduate students and researchers studying fluid flow dynamics.
The Cauchy Problem in Kinetic Theory
Studies the basic equations of kinetic theory in all of space, and contains up-to-date, state-of-the-art treatments of initial-value problems for the major kinetic equations. This is the only existing book to treat Boltzmann-type problems and Vlasov-type problems together. Although describing very different phenomena, these equations share the same streaming term.
China's Ethnic Minorities and Globalisation
China's fifty-five officially recognised ethnic minorities form about 8% of the Chinese population, with over 100 million people, and occupy over 60% of China's territory. They are very diverse, and the degree of modernisation among them varies greatly. This book examines the current state of China's ethnic minorities at a time when ethnic affairs and globalisation are key forces affecting the contemporary world. It considers the fields of policy, economy, society and international relations, including the impact of globalisation and outside influences.
Notes and Queries on China and Japan
Reprint of the original, first published in 1869.
海外 의 韓國獨立運動史料
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Tools and Problems in Partial Differential Equations
This textbook offers a unique learning-by-doing introduction to the modern theory of partial differential equations. Through 65 fully solved problems, the book offers readers a fast but in-depth introduction to the field, covering advanced topics in microlocal analysis, including pseudo- and para-differential calculus, and the key classical equations, such as the Laplace, Schrödinger or Navier-Stokes equations. Essentially self-contained, the book begins with problems on the necessary tools from functional analysis, distributions, and the theory of functional spaces, and in each chapter the problems are preceded by a summary of the relevant results of the theory. Informed by the authors' extensive research experience and years of teaching, this book is for graduate students and researchers who wish to gain real working knowledge of the subject.
