How to Make Maps
How to Make Maps

Author: Peter Anthamatten

Publisher: Routledge

Published: 2020-12-27

Total Pages: 347

ISBN-13: 135165652X

DOWNLOAD EBOOK

The goal of How to Make Maps is to equip readers with the foundational knowledge of concepts they need to conceive, design, and produce maps in a legible, clear, and coherent manner, drawing from both classical and modern theory in cartography. This book is appropriate for graduate and undergraduate students who are beginning a course of study in geospatial sciences or who wish to begin producing their own maps. While the book assumes no a priori knowledge or experience with geospatial software, it may also serve GIS analysts and technicians who wish to explore the principles of cartographic design. The first part of the book explores the key decisions behind every map, with the aim of providing the reader with a solid foundation in fundamental cartography concepts. Chapters 1 through 3 review foundational mapping concepts and some of the decisions that are a part of every map. This is followed by a discussion of the guiding principles of cartographic design in Chapter 4—how to start thinking about putting a map together in an effective and legible form. Chapter 5 covers map projections, the process of converting the curved earth’s surface into a flat representation appropriate for mapping. Chapters 6 and 7 discuss the use of text and color, respectively. Chapter 8 reviews trends in modern cartography to summarize some of the ways the discipline is changing due to new forms of cartographic media that include 3D representations, animated cartography, and mobile cartography. Chapter 9 provides a literature review of the scholarship in cartography. The final component of the book shifts to applied, technical concepts important to cartographic production, covering data quality concepts and the acquisition of geospatial data sources (Chapter 10), and an overview of software applications particularly relevant to modern cartography production: GIS and graphics software (Chapter 11). Chapter 12 concludes the book with examples of real-world cartography projects, discussing the planning, data collection, and design process that lead to the final map products. This book aspires to introduce readers to the foundational concepts—both theoretical and applied—they need to start the actual work of making maps. The accompanying website offers hands-on exercises to guide readers through the production of a map—from conception through to the final version—as well as PowerPoint slides that accompany the text.

The Map Reader
The Map Reader

Author: Martin Dodge

Publisher: John Wiley & Sons

Published: 2011-05-09

Total Pages: 528

ISBN-13: 0470980079

DOWNLOAD EBOOK

WINNER OF THE CANTEMIR PRIZE 2012 awarded by the Berendel Foundation The Map Reader brings together, for the first time, classic and hard-to-find articles on mapping. This book provides a wide-ranging and coherent edited compendium of key scholarly writing about the changing nature of cartography over the last half century. The editorial selection of fifty-four theoretical and thought provoking texts demonstrates how cartography works as a powerful representational form and explores how different mapping practices have been conceptualised in particular scholarly contexts. Themes covered include paradigms, politics, people, aesthetics and technology. Original interpretative essays set the literature into intellectual context within these themes. Excerpts are drawn from leading scholars and researchers in a range of cognate fields including: Cartography, Geography, Anthropology, Architecture, Engineering, Computer Science and Graphic Design. The Map Reader provides a new unique single source reference to the essential literature in the cartographic field: more than fifty specially edited excerpts from key, classic articles and monographs critical introductions by experienced experts in the field focused coverage of key mapping practices, techniques and ideas a valuable resource suited to a broad spectrum of researchers and students working in cartography and GIScience, geography, the social sciences, media studies, and visual arts full page colour illustrations of significant maps as provocative visual ‘think-pieces’ fully indexed, clearly structured and accessible ways into a fast changing field of cartographic research

An Introduction To The Theory Of Wave Maps And Related Geometric Problems
An Introduction To The Theory Of Wave Maps And Related Geometric Problems

Author: Dan-andrei Geba

Publisher: World Scientific Publishing Company

Published: 2016-08-18

Total Pages: 496

ISBN-13: 9814713929

DOWNLOAD EBOOK

The wave maps system is one of the most beautiful and challenging nonlinear hyperbolic systems, which has captured the attention of mathematicians for more than thirty years now. In the study of its various issues, such as the well-posedness theory, the formation of singularities, and the stability of the solitons, in order to obtain optimal results, one has to use intricate tools coming not only from analysis, but also from geometry and topology. Moreover, the wave maps system is nothing other than the Euler-Lagrange system for the nonlinear sigma model, which is one of the fundamental problems in classical field theory. One of the goals of our book is to give an up-to-date and almost self-contained overview of the main regularity results proved for wave maps. Another one is to introduce, to a wide mathematical audience, physically motivated generalizations of the wave maps system (e.g., the Skyrme model), which are extremely interesting and difficult in their own right.

Introduction to Concept Mapping in Nursing
Introduction to Concept Mapping in Nursing

Author: Patricia Schmehl

Publisher: Jones & Bartlett Publishers

Published: 2014

Total Pages: 338

ISBN-13: 1449679005

DOWNLOAD EBOOK

Introduction to Concept Mapping in Nursing provides the foundation for what a concept map is and how to create a map that applies theory to practice. This excellent resource addresses how students will think about applying nursing theory as it relates to concept mapping. This book is unique because it focuses on a broad application of concept mapping, and ties concept mapping closely to critical thinking skills. Furthermore, this book will prepare nursing students to learn how to map out care plans for patients as they talk with patients.Key Features & Benefits* Demonstrates how students can think through every aspect of care by using compare and contrast tactics, critical thinking skills, and experiences a nursing student may encounter * Includes thought-provoking questions to guide the reader through the text * Provides a section on nursing theory complete with exercises and rationales that include concept maps so that students can understand how theory is applied to practice* Written for students with various learning styles, so a broad range of learning activities are included to help readers understand the material

An Introduction to the Regularity Theory for Elliptic Systems, Harmonic Maps and Minimal Graphs
An Introduction to the Regularity Theory for Elliptic Systems, Harmonic Maps and Minimal Graphs

Author: Mariano Giaquinta

Publisher: Springer Science & Business Media

Published: 2013-07-30

Total Pages: 373

ISBN-13: 8876424431

DOWNLOAD EBOOK

This volume deals with the regularity theory for elliptic systems. We may find the origin of such a theory in two of the problems posed by David Hilbert in his celebrated lecture delivered during the International Congress of Mathematicians in 1900 in Paris: 19th problem: Are the solutions to regular problems in the Calculus of Variations always necessarily analytic? 20th problem: does any variational problem have a solution, provided that certain assumptions regarding the given boundary conditions are satisfied, and provided that the notion of a solution is suitably extended? During the last century these two problems have generated a great deal of work, usually referred to as regularity theory, which makes this topic quite relevant in many fields and still very active for research. However, the purpose of this volume, addressed mainly to students, is much more limited. We aim to illustrate only some of the basic ideas and techniques introduced in this context, confining ourselves to important but simple situations and refraining from completeness. In fact some relevant topics are omitted. Topics include: harmonic functions, direct methods, Hilbert space methods and Sobolev spaces, energy estimates, Schauder and L^p-theory both with and without potential theory, including the Calderon-Zygmund theorem, Harnack's and De Giorgi-Moser-Nash theorems in the scalar case and partial regularity theorems in the vector valued case; energy minimizing harmonic maps and minimal graphs in codimension 1 and greater than 1. In this second deeply revised edition we also included the regularity of 2-dimensional weakly harmonic maps, the partial regularity of stationary harmonic maps, and their connections with the case p=1 of the L^p theory, including the celebrated results of Wente and of Coifman-Lions-Meyer-Semmes.

Introduction to Queueing Theory
Introduction to Queueing Theory

Author: Robert B. Cooper

Publisher:

Published: 1972

Total Pages: 277

ISBN-13:

DOWNLOAD EBOOK

The book is not intended to be characterized as either 'theoretical' or 'applied'. The emphasis of the book is on understanding the interplay of mathematical and heuristic reasoning that underlies queueing theory and its applications, with the following two objectives: 1) To give the student sufficient understanding of the theory so that he will be able to apply it in the practice of operations research, and 2) To give the student the background required to read the literature and embark on research.

Introduction to Homotopy Theory
Introduction to Homotopy Theory

Author: Paul Selick

Publisher: American Mathematical Soc.

Published: 2008

Total Pages: 220

ISBN-13: 9780821844366

DOWNLOAD EBOOK

Offers a summary for students and non-specialists who are interested in learning the basics of algebraic topology. This book covers fibrations and cofibrations, Hurewicz and cellular approximation theorems, topics in classical homotopy theory, simplicial sets, fiber bundles, Hopf algebras, and generalized homology and cohomology operations.

Introduction to Modern Number Theory
Introduction to Modern Number Theory

Author: Yu. I. Manin

Publisher: Springer Science & Business Media

Published: 2006-03-30

Total Pages: 519

ISBN-13: 3540276920

DOWNLOAD EBOOK

This edition has been called ‘startlingly up-to-date’, and in this corrected second printing you can be sure that it’s even more contemporaneous. It surveys from a unified point of view both the modern state and the trends of continuing development in various branches of number theory. Illuminated by elementary problems, the central ideas of modern theories are laid bare. Some topics covered include non-Abelian generalizations of class field theory, recursive computability and Diophantine equations, zeta- and L-functions. This substantially revised and expanded new edition contains several new sections, such as Wiles' proof of Fermat's Last Theorem, and relevant techniques coming from a synthesis of various theories.

Introduction to Model Theory
Introduction to Model Theory

Author: Philipp Rothmaler

Publisher: CRC Press

Published: 2018-12-07

Total Pages: 324

ISBN-13: 0429668503

DOWNLOAD EBOOK

Model theory investigates mathematical structures by means of formal languages. So-called first-order languages have proved particularly useful in this respect. This text introduces the model theory of first-order logic, avoiding syntactical issues not too relevant to model theory. In this spirit, the compactness theorem is proved via the algebraically useful ultrsproduct technique (rather than via the completeness theorem of first-order logic). This leads fairly quickly to algebraic applications, like Malcev's local theorems of group theory and, after a little more preparation, to Hilbert's Nullstellensatz of field theory. Steinitz dimension theory for field extensions is obtained as a special case of a much more general model-theoretic treatment of strongly minimal theories. There is a final chapter on the models of the first-order theory of the integers as an abelian group. Both these topics appear here for the first time in a textbook at the introductory level, and are used to give hints to further reading and to recent developments in the field, such as stability (or classification) theory.