The effort to understand personal relationships has traditionally focused on the individual characteristics of participants. "Personal Relationships and Personal Networks "takes this analysis a step further, focusing on research linking participants' feelings and actions within a given personal relationship to the larger social context surrounding it. Author Malcolm R. Parks expands on the idea that the initiation, development, maintenance, and dissolution of relationships are inextricably connected to each participant's social network-a perspective that allows for a better appreciation of our connection to the world, and a greater understanding our significant power as social actors.
This book offers a new way to consider basic notions about how relationships form, such as how particular people meet, and how relationships are started. Among many findings, the volume demonstrates that individuals in relationships feel closer and generally more connected when they also have a greater amount of contact with the members of each other's personal networks and when they believe that network members support their relationship. Additional topics discussed include how this social context model is applicable to different types of relationships; how participants interact with network members; how social networks are involved in the deterioration of personal relationships; and what drives change in relationships.
Students, researchers, and professionals in a wide variety of disciplines such as communication, psychology, sociology, anthropology, family studies, clinical psychology, public health nursing, education, and social work will find this book useful, as willanyone seeking to better understand their own personal relationships.

The effort to understand personal relationships has traditionally focused on the individual characteristics of participants. "Personal Relationships and Personal Networks "takes this analysis a step further, focusing on research linking participants' feelings and actions within a given personal relationship to the larger social context surrounding it. Author Malcolm R. Parks expands on the idea that the initiation, development, maintenance, and dissolution of relationships are inextricably connected to each participant's social network-a perspective that allows for a better appreciation of our connection to the world, and a greater understanding our significant power as social actors.
This book offers a new way to consider basic notions about how relationships form, such as how particular people meet, and how relationships are started. Among many findings, the volume demonstrates that individuals in relationships feel closer and generally more connected when they also have a greater amount of contact with the members of each other's personal networks and when they believe that network members support their relationship. Additional topics discussed include how this social context model is applicable to different types of relationships; how participants interact with network members; how social networks are involved in the deterioration of personal relationships; and what drives change in relationships.
Students, researchers, and professionals in a wide variety of disciplines such as communication, psychology, sociology, anthropology, family studies, clinical psychology, public health nursing, education, and social work will find this book useful, as willanyone seeking to better understand their own personal relationships.

Since the first edition was published in 1983, this highly-regarded introductory textbook has been used by many generations of students worldwide. It is specifically tailored to the requirements of first or second year geology undergraduates.The third edition has been extensively revised and updated to include many new sections and over 50 new or redrawn illustrations. There are now over 220 illustrations, many incorporating a second colour to highlight essential features. The format has been changed to enhance the visual attractiveness of the book.The tripartite organization of the first and second editions has been modified by combining the purely descriptive or factual aspects of fault and fold structure in the earlier chapters with a simple treatment of mechanisms, leaving the more geometrically complex treatment until after the relevant sections on stress and strain, as before. Some subjects are introduced for the first time, e.g. inversion and orogen collapse, and others have been extensively modified, e.g. the chapter on gravity controlled structures now emphasises modern work on salt tectonics. The last third of the book is devoted to the wider context of geological structures and how they relate to plate tectonics. The final two chapters have been considerably expanded and give examples of various types of geological structures in their plate tectonic settings in both modern and ancient orogenic belts.

The implicit function theorem is part ofthe bedrock of mathematical analysis and geometry. Finding its genesis in eighteenth century studies of real analytic functions and mechanics, the implicit and inverse function theorems have now blossomed into powerful tools in the theories of partial differential equations, differential geometry, and geometric analysis.

There are many different forms of the implicit function theorem, including (i) the classical formulation for"Ck"functions, (ii) formulations in other function spaces, (iii) formulations for non-smooth function, and (iv) formulations for functions with degenerate Jacobian. Particularly powerful implicit function theorems, such as the Nash Moser theorem, have been developed for specific applications (e.g., the imbedding of Riemannian manifolds). All of these topics, and many more, are treated in the present uncorrected reprint of this classicmonograph.

Originally published in 2002, "The Implicit Function Theorem"is an accessible and thorough treatment of implicit and inverse function theorems and their applications. It will be of interest to mathematicians, graduate/advanced undergraduate students, and to those who apply mathematics. The book unifies disparate ideas that have played an important role in modern mathematics. It serves to document and placein context a substantial body of mathematical ideas. "

The analysis of Euclidean space is well-developed. The classical Lie groups that act naturally on Euclidean space-the rotations, dilations, and trans lations-have both shaped and guided this development. In particular, the Fourier transform and the theory of translation invariant operators (convolution transforms) have played a central role in this analysis. Much modern work in analysis takes place on a domain in space. In this context the tools, perforce, must be different. No longer can we expect there to be symmetries. Correspondingly, there is no longer any natural way to apply the Fourier transform. Pseudodifferential operators and Fourier integral operators can playa role in solving some of the problems, but other problems require new, more geometric, ideas. At a more basic level, the analysis of a smoothly bounded domain in space requires a great deal of preliminary spadework. Tubular neighbor hoods, the second fundamental form, the notion of "positive reach", and the implicit function theorem are just some of the tools that need to be invoked regularly to set up this analysis. The normal and tangent bundles become part of the language of classical analysis when that analysis is done on a domain. Many of the ideas in partial differential equations-such as Egorov's canonical transformation theorem-become rather natural when viewed in geometric language. Many of the questions that are natural to an analyst-such as extension theorems for various classes of functions-are most naturally formulated using ideas from geometry.

The subject of real analytic functions is one of the oldest in modern mathematics and is the wellspring of the theory of analysis, both real and complex. To date, there is no comprehensive book on the subject, yet the tools of the theory are widely used by mathematicians today. Key topics in the theory of real analytic functions that are covered in this text and are rather difficult to pry out of the literature include: the real analytic implicit function theorem, resolution of singularities, the FBI transform, semi-analytic sets, Faa di Bruno's formula and its applications, zero sets of real analytic functions, Lojaciewicz's theorem, Puiseaux's theorem. New to this second edition are such topics as: * A more revised and comprehensive treatment of the Faa di Bruno formula * An alternative treatment of the implicit function theorem * Topologies on the space of real analytic functions * The Weierstrass Preparation Theorem This well organized and clearly written advanced textbook introduces students to real analytic functions of one or more real variables in a systematic fashion. The first part focuses on elementary properties and classical topics and the second part is devoted to more difficult topics. Many historical remarks, examples, references and an excellent index should encourage student and researcher alike to further study this valuable and exciting theory.

Those well-intending workers, especially theorists, who have viewed hungrily the mixed valence problem, but have not yet made the bold leap, might be comforted to learn that the Rochester conference left the virginal state of that problem essentially intact. That is not to say that the event was prosaic. Indeed, the conferees exhibited a level of effervescence appropriate to the freshness and challenge of the problem at hand. If the meeting failed to solve major questions, it at least established several guidelines. One is that future experimental efforts, at least on a short time scale, might be spent most profitably on those substances which exhibit consistent, and hence probably intrinsic, behavior from laboratory to laboratory. A recurring message, not always subtle, to the.theorists was that piecemeal approaches to the mixed valence problem, characteristic of much of the work to date, are of limited usefulness. For at the core of the problem one has a melange of boot-strapping interac tions which must be sorted out and dealt with properly. Para phrasing Phil Anderson (see Epilogue), the mixed valence problem is in the same category of problems which are failing to be done in field theory these days."

Geoffrey R. Dolby, PhD One of the principal characteristics of a scientific theory is that it be falsifiable. It must contain predictions about the real world which can be put to experimental test. Another very important characteristic of a good theory is that it should take full cognisance of the literature of the discipline in which it is embedded, and that it should be able to explain, at least as well as its competitors, those experimental results which workers in the discipline accept without dispute. Readers of John Parks' book will be left in no doubt that his theory of the feed ing and growth of animals meets both of the above criteria. The author's knowl edge of the literature of animal science and the seriousness of his attempt to incor porate the results of much previous work into the framework of the present theory result in a rich and imaginative integration of diverse material concerned with the growth and feeding of animals through time, a theory which is made more precise through the judicious use of mathematics. The presentation is such that the key concepts are introduced gradually and readers not accustomed to a mathematical treatment will find that they can appreciate the ideas without undue trauma. The key concepts are clearly illustrated by means of a generous set of figures. The crux of the theory comprises three differential Eqs. (7. 1-7."

This textbook introduces geometric measure theory through the notion of currents. Currents, continuous linear functionals on spaces of differential forms, are a natural language in which to formulate types of extremal problems arising in geometry, and can be used to study generalized versions of the Plateau problem and related questions in geometric analysis. Motivating key ideas with examples and figures, this book is a comprehensive introduction ideal for both self-study and for use in the classroom. The exposition demands minimal background, is self-contained and accessible, and thus is ideal for both graduate students and researchers.

Key topics in the theory of real analytic functions are covered in this text,and are rather difficult to pry out of the mathematics literature.; This expanded and updated 2nd ed. will be published out of Boston in Birkhauser Adavaned Texts series.; Many historical remarks, examples, references and an excellent index should encourage the reader study this valuable and exciting theory.; Superior advanced textbook or monograph for a graduate course or seminars on real analytic functions.; New to the second edition a revised and comprehensive treatment of the Faa de Bruno formula, topologies on the space of real analytic functions,; alternative characterizations of real analytic functions, surjectivity of partial differential operators, And the Weierstrass preparation theorem.

The analysis of Euclidean space is well-developed. The classical Lie groups that act naturally on Euclidean space-the rotations, dilations, and trans lations-have both shaped and guided this development. In particular, the Fourier transform and the theory of translation invariant operators (convolution transforms) have played a central role in this analysis. Much modern work in analysis takes place on a domain in space. In this context the tools, perforce, must be different. No longer can we expect there to be symmetries. Correspondingly, there is no longer any natural way to apply the Fourier transform. Pseudodifferential operators and Fourier integral operators can playa role in solving some of the problems, but other problems require new, more geometric, ideas. At a more basic level, the analysis of a smoothly bounded domain in space requires a great deal of preliminary spadework. Tubular neighbor hoods, the second fundamental form, the notion of "positive reach," and the implicit function theorem are just some of the tools that need to be invoked regularly to set up this analysis. The normal and tangent bundles become part of the language of classical analysis when that analysis is done on a domain. Many of the ideas in partial differential equations-such as Egorov's canonical transformation theorem-become rather natural when viewed in geometric language. Many of the questions that are natural to an analyst-such as extension theorems for various classes of functions-are most naturally formulated using ideas from geometry."

Since the first edition was published in 1983, this highly-regarded introductory textbook has been used by many generations of students worldwide. It is specifically tailored to the requirements of first or second year geology undergraduates. The third edition has been extensively revised and updated to include many new sections and over 50 new or redrawn illustrations. There are now over 220 illustrations, many incorporating a second colour to highlight essential features. The format has been changed to enhance the visual attractiveness of the book. The tripartite organization of the first and second editions has been modified by combining the purely descriptive or factual aspects of fault and fold structure in the earlier chapters with a simple treatment of mechanisms, leaving the more geometrically complex treatment until after the relevant sections on stress and strain, as before. Some subjects are introduced for the first time, e.g. inversion and orogen collapse, and others have been extensively modified, e.g. the chapter on gravity controlled structures now emphasises modern work on salt tectonics. The last third of the book is devoted to the wider context of geological structures and how they relate to plate tectonics. The final two chapters have been considerably expanded and give examples of various types of geological structures in their plate tectonic settings in both modern and ancient orogenic belts.

Comprehensive, up-to-date coverage of reinforced concrete slabs-from leading authorities in the field.

Offering an essential background for a thorough understanding of building code requirements and design procedures for slabs, Reinforced Concrete Slabs, Second Edition provides a full treatment of today's approaches to reinforced concrete slab analysis and design.

Now brought up to date with a wealth of new material on computer optimization, the equivalent frame method, lateral load analysis, and other current topics, the new edition of this classic text begins with a general discussion of slab analysis and design, followed by an exploration of key methods (equivalent frame, direct design, and strip methods) and theories (elastic, lower bound, and yield line theories). Later chapters discuss other important issues, including shear strength, serviceability, membrane action, and fire resistance.

Comprehensive and accessible, Reinforced Concrete Slabs, Second Edition appeals to a broad range of readers-from senior and graduate students in civil and architectural engineering to practicing structural engineers, architects, contractors, construction engineers, and consultants.

Sets out basic theory for the behavior of reinforced concrete structural elements and structures in considerable depth. Emphasizes behavior at the ultimate load, and, in particular, aspects of the seismic design of reinforced concrete structures. Based on American practice, but also examines European practice.

2018 Dwight L. Smith (ABC-CLIO) Award from the Western History Association A Fur Trader on the Upper Missouri offers the first annotated scholarly edition of Jean-Baptiste Truteau's journal of his voyage on the Missouri River in the central and northern Plains from 1794 to 1796 and of his description of the upper Missouri. This fully modern and magisterial edition of this essential journal surpasses all previous editions in assisting scholars and general readers in understanding Truteau's travels and encounters with the numerous Native peoples of the region, including the Arikaras, Cheyennes, Lakotas-Dakotas-Nakotas, Omahas, and Pawnees. Truteau's writings constitute the very foundation to our understanding of the late eighteenth-century fur trade in the region immediately preceding the expedition of Meriwether Lewis and William Clark commissioned by President Thomas Jefferson in 1803. An unparalleled primary source for its descriptions of Native American tribal customs, beliefs, rituals, material culture, and physical appearances, A Fur Trader on the Upper Missouri will be a classic among scholars, students, and general readers alike. Along with this new translation by Mildred Mott Wedel, Raymond J. DeMallie, and Robert Vezina, which includes facing French-English pages, the editors shed new light on Truteau's description of the upper Missouri and acknowledge his journal as the foremost account of Native peoples and the fur trade during the eighteenth century. Vezina's essay on the language used and his glossary of voyageur French also provide unique insight into the language of an educated French Canadian fur trader.

Mathematics is a poem. It is a lucid, sensual, precise exposition of beautiful ideas directed to specific goals. It is worthwhile to have as broad a cross-section of mankind as possible be conversant with what goes on in mathematics. Just as everyone knows that the Internet is a powerful and important tool for communication, so everyone should know that the Poincare conjecture gives us important information about the shape of our universe. Just as every responsible citizen realizes that the mass-production automobile was pioneered by Henry Ford, so everyone should know that the P/NP problem has implications for security and data manipulation that will affect everyone. This book endeavors to tell the story of the modern impact of mathematics, of its trials and triumphs and insights, in language that can be appreciated by a broad audience. It endeavors to show what mathematics means for our lives, how it impacts all of us, and what new thoughts it should cause us to entertain. It introduces new vistas of mathematical ideas and shares the excitement of new ideas freshly minted. It discusses the significance and impact of these ideas, and gives them meaning that will travel well and cause people to reconsider their place in the universe. Mathematics is one of mankind's oldest disciplines. Along with philosophy, it has shaped the very modus of human thought. And it continues to do so. To be unaware of modern mathematics is to miss out on a large slice of life. It is to be left out of essential modern developments. We want to address this point, and do something about it. This is a book to make mathematics exciting for people of all interests and all walks of life. Mathematics is exhilarating, it is ennobling, it is uplifting, and it is fascinating. We want to show people this part of our world, and to get them to travel new paths.

Rather than focusing on the mechanics of operations management, Readings in Operations Management: Insights and Experiences presents students with a collection of articles and narratives that cover broadly based principles that are useful in practice and gleaned from real-world experiences. The anthology is organized into five chapters with each including a brief introduction to the topic and a selection of curated readings. The opening chapters address customers and competitors, capability assessment, and the roles of innovation and technology in operations management. Students learn how advancing technologies and/or external factors beyond a company's control can contribute to disruption and risk. The final chapter speaks to growth and globalization. A collection of supplemental case studies are included in the appendix and help students further apply the concepts addressed in the anthology to real-world practice. Designed to well prepare students for their future careers, Readings in Operations Management is ideal for courses and programs in business and operations management.

Focusing on films from Chile since 2000 and bringing together scholars from South and North America, Chilean Cinema in the Twenty-First-Century World is the first English-language book since the 1970s to explore this small, yet significant, Latin American cinema. The volume questions the concept of "national cinemas" by examining how Chilean film dialogues with trends in genre-based, political, and art-house cinema around the world, while remaining true to local identities. Contributors place current Chilean cinema in a historical context and expand the debate concerning the artistic representation of recent political and economic transformations in contemporary Chile. Chilean Cinema in the Twenty-First-Century World opens up points of comparison between Chile and the ways in which other national cinemas are negotiating their place on the world stage. The book is divided into five parts. "Mapping Theories of Chilean Cinema in the World" examines Chilean filmmakers at international film festivals, and political and affective shifts in the contemporary Chilean documentary. "On the Margins of Hollywood: Chilean Genre Flicks" explores on the emergence of Chilean horror cinema and the performance of martial arts in Chilean films. "Other Texts and Other Lands: Intermediality and Adaptation Beyond Chile(an Cinema)" covers the intermedial transfer from Chilean literature to transnational film and from music video to film. "Migrations of Gender and Genre" contrasts films depicting transgender people in Chile and beyond. "Politicized Intimacies, Transnational Affects: Debating (Post)memory and History" analyzes representations of Chile's traumatic past in contemporary documentary and approaches mourning as a politicized act in postdictatorship cultural production. Intended for scholars, students, and researchers of film and Latin American studies, Chilean Cinema in the Twenty-First-Century World evaluates an active and emergent film movement that has yet to receive sufficient attention in global cinema studies.