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Ergodic Theory, Analysis, and Efficient Simulation of Dynamical Systems
Presenting very recent results in a major research area, this book is addressed to experts and non-experts in the mathematical community alike. The applied issues range from crystallization and dendrite growth to quantum chaos, conveying their significance far into the neighboring disciplines of science.
Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology
Leading experts introduce this classical subject with exciting new applications in theoretical physics.
Spectrum and Dynamics
This volume contains a collection of papers presented at the workshop on Spectrum and Dynamics held at the CRM in April 2008. In recent years. many new exciting connections have been established between the spectral theory of elliptic operators and the theory of dynamical systems. A number of articles in the proceedings highlight these discoveries. The volume features a diversity of topics. Such as quantum chaos, spectral geometry. Semiclassical analysis, number theory and ergodic theory. Apart from the research papers aimed at the experts, this book includes several survey articles accessible to a broad math ematical audience.
From weather observations to atmospheric and climate sciences in Switzerland
In 2016 the Swiss Society for Meteorology (Schweizerische Gesellschaft für Meteorologie, SGM) celebrates its 100th anniversary. Compared to other meteorological societies it is not among the oldest ones. Nevertheless, meteorology has gone through such a remarkable evolution in the past 100 years that it is worthwhile to take a look back and recapitulate the developments of both science and SGM – and to reveal their interaction. The idea of this book is to give an overview of what has happened in the field of atmospheric sciences in Switzerland since the first systematic long-term meteorological observations until today.
Differential Equations and Dynamical Systems
This book features papers presented during a special session on dynamical systems, mathematical physics, and partial differential equations. Research articles are devoted to broad complex systems and models such as qualitative theory of dynamical systems, theory of games, circle diffeomorphisms, piecewise smooth circle maps, nonlinear parabolic systems, quadtratic dynamical systems, billiards, and intermittent maps. Focusing on a variety of topics from dynamical properties to stochastic properties of dynamical systems, this volume includes discussion on discrete-numerical tracking, conjugation between two critical circle maps, invariance principles, and the central limit theorem. Application...
Drug Discovery and Evaluation
This book is a landmark in the continuously changing world of drugs. It is essential reading for scientists and managers in the pharmaceutical industry who are involved in drug finding, drug development and decision making in the development process.
Ruptured Abdominal Aortic Aneurysm
This manual is designed to serve as the standard for the management of patients with ruptured abdominal aortic aneurysm (AAA) by means of modern techniques. All aspects are covered, from pathogenesis, clinical presentation, and diagnosis through to initial management, operative strategies, postoperative complications, outcomes and quality of life issues. The book is based on the experience gained at a leading U.S. institution (Harborview Medical Center, University of Washington) that treats up to 40 patients with ruptured AAA annually and is highly respected for its expertise in this medical emergency. The team at Harborview Medical Center has recently shown that the implementation of a structured protocol for the management of ruptured AAA, with emphasis on an “endovascular-first” strategy, dramatically reduces mortality and complications. This has led to a sea change in the way in which patients are managed. There is an increasing hunger for information on these codified protocols and Ruptured Abdominal Aortic Aneurysm: The Definitive Manual will be invaluable for both surgeons and critical care physicians.
Dynamical, Spectral, and Arithmetic Zeta Functions
The original zeta function was studied by Riemann as part of his investigation of the distribution of prime numbers. Other sorts of zeta functions were defined for number-theoretic purposes, such as the study of primes in arithmetic progressions. This led to the development of $L$-functions, which now have several guises. It eventually became clear that the basic construction used for number-theoretic zeta functions can also be used in other settings, such as dynamics, geometry, and spectral theory, with remarkable results. This volume grew out of the special session on dynamical, spectral, and arithmetic zeta functions held at the annual meeting of the American Mathematical Society in San A...
