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Newhouse is the first full-scale biography of the turbulent life and business career of Samuel I. Newhouse, Jr., who could arguably be described as the most powerful private citizen in America. Controlling a fortune estimated to be in excess of thirteen billion dollars, Si and his brother Donald are richer than the Queen of England, or Bill Gates, or Ross Perot, or any of the Kennedys, Rockefellers, or Hearsts. But Newhouse is not primarily about the accumulation of money by a family that two generations ago was literally impoverished. Rather, it is a book about power.
An acclaimed biographer takes on one of the world's most elusive media moguls in Citizen Newhouse. The harvest of four years and over 400 interviews, Carol Felsenthal's book is an unauthorized investigative biography that paints a tough yet even-handed portrait. Here is the father, Sam Newhouse, who developed a formula for creating newspaper monopolies in small metropolitan markets and turned it into a huge family fortune. And the sons: Si in the magazine business, with his crown jewels, The New Yorker, Vanity Fair, and Vogue, and Donald, who runs the family's newspaper and cable television companies. Focusing on Si's life and career, Citizen Newhouse takes the measure of one of America's mo...
In this delightful book, the author and a group of her talented students, show how to use simple stitches, techniques and water-soluble fabric to bring grasses, trees and flowers to life in a wealth of delightful landscapes.
Robust chaos is defined by the absence of periodic windows and coexisting attractors in some neighborhoods in the parameter space of a dynamical system. This unique book explores the definition, sources, and roles of robust chaos. The book is written in a reasonably self-contained manner and aims to provide students and researchers with the necessary understanding of the subject. Most of the known results, experiments, and conjectures about chaos in general and about robust chaos in particular are collected here in a pedagogical form. Many examples of dynamical systems, ranging from purely mathematical to natural and social processes displaying robust chaos, are discussed in detail. At the end of each chapter is a set of exercises and open problems (more than 260 in the whole book) intended to reinforce the ideas and provide additional experiences for both readers and researchers in nonlinear science in general, and chaos theory in particular./a
What is Dynamics about? In broad terms, the goal of Dynamics is to describe the long term evolution of systems for which an "infinitesimal" evolution rule is known. Examples and applications arise from all branches of science and technology, like physics, chemistry, economics, ecology, communications, biology, computer science, or meteorology, to mention just a few. These systems have in common the fact that each possible state may be described by a finite (or infinite) number of observable quantities, like position, velocity, temperature, concentration, population density, and the like. Thus, m the space of states (phase space) is a subset M of an Euclidean space M . Usually, there are some constraints between these quantities: for instance, for ideal gases pressure times volume must be proportional to temperature. Then the space M is often a manifold, an n-dimensional surface for some n
This introduction to applied nonlinear dynamics and chaos places emphasis on teaching the techniques and ideas that will enable students to take specific dynamical systems and obtain some quantitative information about their behavior. The new edition has been updated and extended throughout, and contains a detailed glossary of terms. From the reviews: "Will serve as one of the most eminent introductions to the geometric theory of dynamical systems." --Monatshefte für Mathematik