This book illustrates the basic concepts of phenomenological thermodynamics and how to move from theory to practice by considering problems in the fields of thermodynamics and energy-systems analysis. Many subjects are handled from an energetics or exergetics angle: calorimeters, evaporators, condensers, flow meters, sub or supersonic nozzles, ejec
This book grew out of lectures delivered at the University of California, Berkeley, over many years. The subject is a part of asymptotics in statistics, organized around a few central ideas. The presentation proceeds from the general to the particular since this seemed the best way to emphasize the basic concepts. The reader is expected to have been exposed to statistical thinking and methodology, as expounded for instance in the book by H. Cramer [1946] or the more recent text by P. Bickel and K. Doksum [1977]. Another pos sibility, closer to the present in spirit, is Ferguson [1967]. Otherwise the reader is expected to possess some mathematical maturity, but not really a great deal of detailed mathematical knowledge. Very few mathematical objects are used; their assumed properties are simple; the results are almost always immediate consequences of the definitions. Some objects, such as vector lattices, may not have been included in the standard background of a student of statistics. For these we have provided a summary of relevant facts in the Appendix. The basic structures in the whole affair are systems that Blackwell called "experiments" and "transitions" between them. An "experiment" is a mathe matical abstraction intended to describe the basic features of an observational process if that process is contemplated in advance of its implementation. Typically, an experiment consists of a set E> of theories about what may happen in the observational process.
The lectures associated with these notes were given at the Instituto de Matematica Pura e Aplicada (IMPA) in Rio de Janeiro, during the local winter 1970. To emphasize the properties of topological algebras, the author had started out his lecture with results about topological algebras, and introduced the linear results as he went along.
This is the second edition of a coherent introduction to the subject of asymptotic statistics as it has developed over the past 50 years. It differs from the first edition in that it is now more 'reader friendly' and also includes a new chapter on Gaussian and Poisson experiments, reflecting their growing role in the field. Most of the subsequent chapters have been entirely rewritten and the nonparametrics of Chapter 7 have been amplified. The volume is not intended to replace monographs on specialized subjects, but will help to place them in a coherent perspective. It thus represents a link between traditional material - such as maximum likelihood, and Wald's Theory of Statistical Decision Functions -- together with comparison and distances for experiments. Much of the material has been taught in a second year graduate course at Berkeley for 30 years.
This book presents a comprehensive treatment of necessary conditions for general optimization problems. The presentation is carried out in the context of a general theory for extremal problems in a topological vector space setting. Following a brief summary of the required background, generalized Lagrange multiplier rules are derived for optimization problems with equality and generalized "inequality" constraints. The treatment stresses the importance of the choice of the underlying set over which the optimization is to be performed, the delicate balance between differentiability-continuity requirements on the constraint functionals, and the manner in which the underlying set is approximated by a convex set. The generalized multiplier rules are used to derive abstract maximum principles for classes of optimization problems defined in terms of operator equations in a Banach space. It is shown that special cases include the usual maximum principles for general optimal control problems described in terms of diverse systems such as ordinary differential equations, functional differential equations, Volterra integral equations, and difference equations. Careful distinction is made throughout the analysis between "local" and "global" maximum principles. Originally published in 1977. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
An inquiry carried out by three economists (Boyer-Xambeu, Ghislain Deleplace, and Lucien Gillard) into the historical origins of modern monetary systems. These origins can be traced back to sixteenth- century Europe, where, for the first time, central money issued by princes and bank money issued by exchange bankers intersected. The result was a system that functioned on an international scale and covered all of western Europe. Translated from the French by Azizeh Azodi, with a foreword to the American edition by Charles P. Kindleberger. Annotation copyright by Book News, Inc., Portland, OR
A major intellectual biography of Toqueville that restores democracy in America to its essential context Many American readers like to regard Alexis de Tocqueville as an honorary American and democrat—as the young French aristocrat who came to early America and, enthralled by what he saw, proceeded to write an American book explaining democratic America to itself. Yet, as Lucien Jaume argues in this acclaimed intellectual biography, Democracy in America is best understood as a French book, written primarily for the French, and overwhelmingly concerned with France. "America," Jaume says, "was merely a pretext for studying modern society and the woes of France." For Tocqueville, in short, America was a mirror for France, a way for Tocqueville to write indirectly about his own society, to engage French thinkers and debates, and to come to terms with France's aristocratic legacy. By taking seriously the idea that Tocqueville's French context is essential for understanding Democracy in America, Jaume provides a powerful and surprising new interpretation of Tocqueville's book as well as a fresh intellectual and psychological portrait of the author. Situating Tocqueville in the context of the crisis of authority in postrevolutionary France, Jaume shows that Tocqueville was an ambivalent promoter of democracy, a man who tried to reconcile himself to the coming wave, but who was also nostalgic for the aristocratic world in which he was rooted—and who believed that it would be necessary to preserve aristocratic values in order to protect liberty under democracy. Indeed, Jaume argues that one of Tocqueville's most important and original ideas was to recognize that democracy posed the threat of a new and hidden form of despotism.
This book illustrates the basic concepts of phenomenological thermodynamics and how to move from theory to practice by considering problems in the fields of thermodynamics and energy-systems analysis. Many subjects are handled from an energetics or exergetics angle: calorimeters, evaporators, condensers, flow meters, sub or supersonic nozzles, ejectors, compressors, pumps, turbines, combustion processes, heaters, smoke stacks, cooling towers, motors, turbo-reactors, heat pumps, air conditioning, thermo-electrical generators, energy storage, and more.
The present volume represents the Proceedings of an International Research Seminar organized in 1963 by the Statistical Laboratory, Uni versity of California, Berkeley, on the occasion of a remarkable triple anniversary: the 250th anniversary of jACOB BERNOULLI's "Ars Conjectandi", the 200th anniversary of THOMAS BAYES' "Essay towards solving a problem in doctrine of chance", and the!50th anniversary of the PIERRE-SIMON DE LAPLACE's "Essai philosophique sur les probabilites". Financial assistance of the National Science Foundation, without which the Seminar could not have been held, is gratefully acknowledged. The publication of Ars Conjectandi, in 1713, was a milestone in the history of probability theory. Here, for the first time, appeared a careful description of the now well-known combinatorial methods which give solutions of many problems on simple games of chance. Also, Ars Conjectandi contains the Bernoulli numbers, theorems relating to the duration of games, and to the ruin of gamblers and, above all, the state ment and proof of the famous Bernoulli weak law of large numbers. Even though the original Latin edition of Ars Conjectandi was followed by several in modern languages, currently the book is not easily accessible. Apparently the last re-publication, in German, occurred in 1899, in two issues, No. 107 and No. 108, of the series "Ostwald's Klassi ker der exakten Wissenschaften", Wilhelm Engelman, Leipzig. The two books are difficult to locate
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