2019-04-16
**Author**: Samuel Duwe

**Publisher:** University of Arizona Press

**ISBN:** 0816539286

**Category : **Social Science

**Languages : **en

**Pages : **305

Get Book

**Book Description**
Southwestern archaeology has long been fascinated with the scale and frequency of movement in Pueblo history, from great migrations to short-term mobility. By collaborating with Pueblo communities, archaeologists are learning that movement was—and is—much more than the result of economic opportunity or a response to social conflict. Movement is one of the fundamental concepts of Pueblo thought and is essential in shaping the identities of contemporary Pueblos. The Continuous Path challenges archaeologists to take Pueblo notions of movement seriously by privileging Pueblo concepts of being and becoming in the interpretation of anthropological data. In this volume, archaeologists, anthropologists, and Native community members weave multiple perspectives together to write histories of particular Pueblo peoples. Within these histories are stories of the movements of people, materials, and ideas, as well as the interconnectedness of all as the Pueblo people find, leave, and return to their middle places. What results is an emphasis on historical continuities and the understanding that the same concepts of movement that guided the actions of Pueblo people in the past continue to do so into the present and the future. Movement is a never-ending and directed journey toward an ideal existence and a continuous path of becoming. This path began as the Pueblo people emerged from the underworld and sought their middle places, and it continues today at multiple levels, integrating the people, the village, and the individual.

**Author**: Samuel Duwe

**Publisher:** University of Arizona Press

**ISBN:** 0816539286

**Category : **Social Science

**Languages : **en

**Pages : **305

View

**Book Description**
Southwestern archaeology has long been fascinated with the scale and frequency of movement in Pueblo history, from great migrations to short-term mobility. By collaborating with Pueblo communities, archaeologists are learning that movement was—and is—much more than the result of economic opportunity or a response to social conflict. Movement is one of the fundamental concepts of Pueblo thought and is essential in shaping the identities of contemporary Pueblos. The Continuous Path challenges archaeologists to take Pueblo notions of movement seriously by privileging Pueblo concepts of being and becoming in the interpretation of anthropological data. In this volume, archaeologists, anthropologists, and Native community members weave multiple perspectives together to write histories of particular Pueblo peoples. Within these histories are stories of the movements of people, materials, and ideas, as well as the interconnectedness of all as the Pueblo people find, leave, and return to their middle places. What results is an emphasis on historical continuities and the understanding that the same concepts of movement that guided the actions of Pueblo people in the past continue to do so into the present and the future. Movement is a never-ending and directed journey toward an ideal existence and a continuous path of becoming. This path began as the Pueblo people emerged from the underworld and sought their middle places, and it continues today at multiple levels, integrating the people, the village, and the individual.

**Author**: Ross G. Pinsky

**Publisher:** Springer

**ISBN:** 3319079654

**Category : **Mathematics

**Languages : **en

**Pages : **154

View

**Book Description**
The primary intent of the book is to introduce an array of beautiful problems in a variety of subjects quickly, pithily and completely rigorously to graduate students and advanced undergraduates. The book takes a number of specific problems and solves them, the needed tools developed along the way in the context of the particular problems. It treats a melange of topics from combinatorial probability theory, number theory, random graph theory and combinatorics. The problems in this book involve the asymptotic analysis of a discrete construct, as some natural parameter of the system tends to infinity. Besides bridging discrete mathematics and mathematical analysis, the book makes a modest attempt at bridging disciplines. The problems were selected with an eye toward accessibility to a wide audience, including advanced undergraduate students. The book could be used for a seminar course in which students present the lectures.

**Author**:

**Publisher:** DIANE Publishing

**ISBN:** 1457826429

**Category : **
**Languages : **en

**Pages : **
View

**Book Description**

**Author**: John L. Bell

**Publisher:** Springer Nature

**ISBN:** 3030187071

**Category : **Mathematics

**Languages : **en

**Pages : **313

View

**Book Description**
This book explores and articulates the concepts of the continuous and the infinitesimal from two points of view: the philosophical and the mathematical. The first section covers the history of these ideas in philosophy. Chapter one, entitled ‘The continuous and the discrete in Ancient Greece, the Orient and the European Middle Ages,’ reviews the work of Plato, Aristotle, Epicurus, and other Ancient Greeks; the elements of early Chinese, Indian and Islamic thought; and early Europeans including Henry of Harclay, Nicholas of Autrecourt, Duns Scotus, William of Ockham, Thomas Bradwardine and Nicolas Oreme. The second chapter of the book covers European thinkers of the sixteenth and seventeenth centuries: Galileo, Newton, Leibniz, Descartes, Arnauld, Fermat, and more. Chapter three, 'The age of continuity,’ discusses eighteenth century mathematicians including Euler and Carnot, and philosophers, among them Hume, Kant and Hegel. Examining the nineteenth and early twentieth centuries, the fourth chapter describes the reduction of the continuous to the discrete, citing the contributions of Bolzano, Cauchy and Reimann. Part one of the book concludes with a chapter on divergent conceptions of the continuum, with the work of nineteenth and early twentieth century philosophers and mathematicians, including Veronese, Poincaré, Brouwer, and Weyl. Part two of this book covers contemporary mathematics, discussing topology and manifolds, categories, and functors, Grothendieck topologies, sheaves, and elementary topoi. Among the theories presented in detail are non-standard analysis, constructive and intuitionist analysis, and smooth infinitesimal analysis/synthetic differential geometry. No other book so thoroughly covers the history and development of the concepts of the continuous and the infinitesimal.

**Author**: John Lane Bell

**Publisher:** Polimetrica s.a.s.

**ISBN:** 8876990151

**Category : **Mathematics

**Languages : **en

**Pages : **354

View

**Book Description**

**Author**: Antonio B. Nassar

**Publisher:** Springer

**ISBN:** 3319536532

**Category : **Science

**Languages : **en

**Pages : **241

View

**Book Description**
This book shows how Bohmian mechanics overcomes the need for a measurement postulate involving wave function collapse. The measuring process plays a very important role in quantum mechanics. It has been widely analyzed within the Copenhagen approach through the Born and von Neumann postulates, with later extension due to Lüders. In contrast, much less effort has been invested in the measurement theory within the Bohmian mechanics framework. The continuous measurement (sharp and fuzzy, or strong and weak) problem is considered here in this framework. The authors begin by generalizing the so-called Mensky approach, which is based on restricted path integral through quantum corridors. The measuring system is then considered to be an open quantum system following a stochastic Schrödinger equation. Quantum stochastic trajectories (in the Bohmian sense) and their role in basic quantum processes are discussed in detail. The decoherence process is thereby described in terms of classical trajectories issuing from the violation of the noncrossing rule of quantum trajectories.

**Author**: Gregory Dudek

**Publisher:** Cambridge University Press

**ISBN:** 0521692121

**Category : **Computers

**Languages : **en

**Pages : **407

View

**Book Description**
This textbook for advanced undergraduates and graduate students emphasizes computation and algorithms for a range of strategies for locomotion, sensing, and reasoning. It concentrates on wheeled and legged mobile robots but discusses a variety of other propulsion systems. This second edition presents advances in robotics and intelligent machines over the last ten years and includes additional mathematical background and an extensive list of sample problems.

**Author**: Michael Meyer

**Publisher:** CRC Press

**ISBN:** 1420035592

**Category : **Mathematics

**Languages : **en

**Pages : **336

View

**Book Description**
The prolonged boom in the US and European stock markets has led to increased interest in the mathematics of security markets, most notably in the theory of stochastic integration. This text gives a rigorous development of the theory of stochastic integration as it applies to the valuation of derivative securities. It includes all the tools necessary for readers to understand how the stochastic integral is constructed with respect to a general continuous martingale. The author develops the stochastic calculus from first principles, but at a relaxed pace that includes proofs that are detailed, but streamlined to applications to finance. The treatment requires minimal prerequisites-a basic knowledge of measure theoretic probability and Hilbert space theory-and devotes an entire chapter to application in finances, including the Black Scholes market, pricing contingent claims, the general market model, pricing of random payoffs, and interest rate derivatives. Continuous Stochastic Calculus with Application to Finance is your first opportunity to explore stochastic integration at a reasonable and practical mathematical level. It offers a treatment well balanced between aesthetic appeal, degree of generality, depth, and ease of reading.

**Author**: G. Gandolfo

**Publisher:** Springer Science & Business Media

**ISBN:** 9401115427

**Category : **Business & Economics

**Languages : **en

**Pages : **267

View

**Book Description**
Continuous-time econometrics is no longer an esoteric subject although most still regard it as such, so much so that it is hardly mentioned in standard textbooks on econometrics. Thanks to the work done in the last 20 years, both the theoretical and the applied side are by now well developed. Methods of estimation have been theoretically elaborated and practically implemented through computer programs. Continuous-time macroeconometric models for different countries have been constructed, estimated and used. Being myself involved in these developments, it was with great pleasure that I accepted the invitation to organize a session on continuous-time econometrics in the context of the International Symposium on Economic Modelling (jointly organized by the University of Urbino and the book series International Studies in Economic Modelling, and co-sponsored by the Consiglio Nazionale delle Ricerche). The reaction of 'continuists' from all over the world was so enthusiastic that I was able to arrange two sessions, one on the theory and the other on the applications. The symposium was held in Urbino on 23-25 July 1990. The papers presented in Urbino have been revised in the light of the discussion at the symposium and the referees' comments. Hence, what is published here should become another standard reference in the field of continuous-time econometrics.

**Author**: Daniel Revuz

**Publisher:** Springer Science & Business Media

**ISBN:** 3662217260

**Category : **Mathematics

**Languages : **en

**Pages : **536

View

**Book Description**
This book focuses on the probabilistic theory ofBrownian motion. This is a good topic to center a discussion around because Brownian motion is in the intersec tioll of many fundamental classes of processes. It is a continuous martingale, a Gaussian process, a Markov process or more specifically a process with in dependent increments; it can actually be defined, up to simple transformations, as the real-valued, centered process with independent increments and continuous paths. It is therefore no surprise that a vast array of techniques may be success fully applied to its study and we, consequently, chose to organize the book in the following way. After a first chapter where Brownian motion is introduced, each of the following ones is devoted to a new technique or notion and to some of its applications to Brownian motion. Among these techniques, two are of para mount importance: stochastic calculus, the use ofwhich pervades the whole book and the powerful excursion theory, both of which are introduced in a self contained fashion and with a minimum of apparatus. They have made much easier the proofs of many results found in the epoch-making book of Itö and McKean: Diffusion Processes and their Sampie Paths, Springer (1965).