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The Linear Algebra a Beginning Graduate Student Ought to Know
Linear algebra is a living, active branch of mathematics which is central to almost all other areas of mathematics, both pure and applied, as well as to computer science, to the physical, biological, and social sciences, and to engineering. It encompasses an extensive corpus of theoretical results as well as a large and rapidly-growing body of computational techniques. Unfortunately, in the past decade, the content of linear algebra courses required to complete an undergraduate degree in mathematics has been depleted to the extent that they fail to provide a sufficient theoretical or computational background. Students are not only less able to formulate or even follow mathematical proofs, th...
Semirings and their Applications
There is no branch of mathematics, however abstract, which may not some day be applied to phenomena of the real world. - Nikolai Ivanovich Lobatchevsky This book is an extensively-revised and expanded version of "The Theory of Semirings, with Applicationsin Mathematics and Theoretical Computer Science" [Golan, 1992], first published by Longman. When that book went out of print, it became clear - in light of the significant advances in semiring theory over the past years and its new important applications in such areas as idempotent analysis and the theory of discrete-event dynamical systems - that a second edition incorporating minor changes would not be sufficient and that a major revision ...
Decomposition and Dimension in Module Categories
This book examines the notions of dimension and decomposition for module categories. It discusses some basic properties of quasidecomposition functions and the complete lattice of all quasidecomposition functions taking values in a fixed given lattice.
Semirings and Affine Equations over Them
Semiring theory stands with a foot in each of two mathematical domains. The first being abstract algebra and the other the fields of applied mathematics such as optimization theory, the theory of discrete-event dynamical systems, automata theory, and formal language theory, as well as from the allied areas of theoretical computer science and theoretical physics. Most important applications of semiring theory in these areas turn out to revolve around the problem of finding the equalizer of a pair of affine maps between two semimodules. In this volume, we chart the state of the art on solving this problem, and present many specific cases of applications. This book is essentially the third part...
Laws of Men and Laws of Nature
Tal Golan charts the use of expert testimony in British and American courtrooms from the 18th century to the present day. He assesses the standing of the expert witness, which has in recent years declined amid courtroom drama and media jeering.
Maximum and Minimum Principles
This book provides a unified account of the theory required to establish upper and lower bounds.
Dependence Logic
Dependence is a common phenomenon, wherever one looks: ecological systems, astronomy, human history, stock markets - but what is the logic of dependence? This book is the first to carry out a systematic logical study of this important concept, giving on the way a precise mathematical treatment of Hintikka's independence friendly logic. Dependence logic adds the concept of dependence to first order logic. Here the syntax and semantics of dependence logic are studied, dependence logic is given an alternative game theoretic semantics, and results about its complexity are proven. This is a graduate textbook suitable for a special course in logic in mathematics, philosophy and computer science departments, and contains over 200 exercises, many of which have a full solution at the end of the book. It is also accessible to readers, with a basic knowledge of logic, interested in new phenomena in logic.
Power Algebras over Semirings
This research monograph investigates sets of the form RA where R is a semiring, and A is a set with a certain structure. Such constructs generalise fuzzy and toll algebraic structures, which in recent years have shown themselves of importance in engineering and computer science, as well as in new mathematical disciplines like idempotent analysis. This volume puts much of the ad hoc work of the past decade on a firm mathematical foundation by creating a unified approach which has important implications in such diverse areas as formal language theory, discrete dynamical systems, models of optimal control, and many others. This book also seeks to address the fundamental question posed by Höhle...
Israel Is Real
There are many books about Israel, but none like this. From Rich Cohen, the author of the acclaimed Tough Jews, The Avengers, and Sweet and Low, comes a new approach to a story we thought we knew. Breaking through the heated polemics and intractable politics, Israel Is Real is a fresh voice, a tale of people and ideas, of the background of present-day Israel. Cohen relates Israel's story as that of a place long ago destroyed and transformed into an idea . . . and which, sixty years ago, was retransformed into a place, and therefore into something that can once again be destroyed. From the medieval false prophets, to the nineteenth-century Zionists, and on to present-day figures like Ariel Sharon, Cohen tells the stories of the people obsessed with this fine line between place and idea, creation and destruction. He reclaims from obscurity a multitude of figures marginalised by history, but whose lives are key to any real understanding of Israel.
Aggregation Functions
A rigorous and self-contained exposition of aggregation functions and their properties.
