This book challenges the widely accepted notion that globalization encourages economic convergence--and, by extension, cultural homogenization--across national borders. A systematic comparison of organizational change in Argentina, South Korea, and Spain since 1950 finds that global competition forces countries to exploit their distinctive strengths, resulting in unique development trajectories. Analyzing the social, political, and economic conditions underpinning the rise of various organizational forms, Guillén shows that business groups, small enterprises, and foreign multinationals play different economic roles depending on a country's path to development. Business groups thrive when there is foreign-trade and investment protectionism and are best suited to undertake large-scale, capital-intensive activities such as automobile assembly and construction. Their growth and diversification come at the expense of smaller firms and foreign multinationals. In contrast, small and medium enterprises are best fitted to compete in knowledge-intensive activities such as component manufacturing and branded consumer goods. They prosper in the absence of restrictions on export-oriented multinationals. The book ends on an optimistic note by presenting evidence that it is possible--though not easy--for countries to break through the glass ceiling separating poor from rich. It concludes that globalization encourages economic diversity and that democracy is the form of government best suited to deal with globalization's contingencies. Against those who contend that the transition to markets must come before the transition to ballots, Guillén argues that democratization can and should precede economic modernization. This is applied economic sociology at its best--broad, topical, full of interesting political implications, and critical of the conventional wisdom.

Version 5.0. A first course in rigorous mathematical analysis. Covers the real number system, sequences and series, continuous functions, the derivative, the Riemann integral, sequences of functions, and metric spaces. Originally developed to teach Math 444 at University of Illinois at Urbana-Champaign and later enhanced for Math 521 at University of Wisconsin-Madison and Math 4143 at Oklahoma State University. The first volume is either a stand-alone one-semester course or the first semester of a year-long course together with the second volume. It can be used anywhere from a semester early introduction to analysis for undergraduates (especially chapters 1-5) to a year-long course for advanced undergraduates and masters-level students. See http://www.jirka.org/ra/ Table of Contents (of this volume I): Introduction 1. Real Numbers 2. Sequences and Series 3. Continuous Functions 4. The Derivative 5. The Riemann Integral 6. Sequences of Functions 7. Metric Spaces This first volume contains what used to be the entire book "Basic Analysis" before edition 5, that is chapters 1-7. Second volume contains chapters on multidimensional differential and integral calculus and further topics on approximation of functions.

CK-12 Foundation's Single Variable Calculus FlexBook introduces high school students to the topics covered in the Calculus AB course. Topics include: Limits, Derivatives, and Integration.

Calculus is designed for the typical two- or three-semester general calculus course, incorporating innovative features to enhance student learning. The book guides students through the core concepts of calculus and helps them understand how those concepts apply to their lives and the world around them. Due to the comprehensive nature of the material, we are offering the book in three volumes for flexibility and efficiency. Volume 3 covers parametric equations and polar coordinates, vectors, functions of several variables, multiple integration, and second-order differential equations.

An influential policy thinker and "muse of the Asian Century" ("Foreign Policy") illuminates the contours of our new global civilization, and shows why power must shift to reflect the new reality.

A Washington Post Notable Nonfiction Book for 2011 With the British Industrial Revolution, part of the world's population started to experience extraordinary economic growth—leading to enormous gaps in wealth and living standards between the industrialized West and the rest of the world. This pattern of divergence reversed after World War II, and now we are midway through a century of high and accelerating growth in the developing world and a new convergence with the advanced countries—a trend that is set to reshape the world. Michael Spence, winner of the Nobel Prize in Economic Sciences, explains what happened to cause this dramatic shift in the prospects of the five billion people who live in developing countries. The growth rates are extraordinary, and continuing them presents unprecedented challenges in governance, international coordination, and ecological sustainability. The implications for those living in the advanced countries are great but little understood. Spence clearly and boldly describes what's at stake for all of us as he looks ahead to how the global economy will develop over the next fifty years. The Next Convergence is certain to spark a heated debate how best to move forward in the post-crisis period and reset the balance between national and international economic interests, and short-term fixes and long-term sustainability.

Mathematical analysis is fundamental to the undergraduate curriculum not only because it is the stepping stone for the study of advanced analysis, but also because of its applications to other branches of mathematics, physics, and engineering at both the undergraduate and graduate levels. This self-contained textbook consists of eleven chapters, which are further divided into sections and subsections. Each section includes a careful selection of special topics covered that will serve to illustrate the scope and power of various methods in real analysis. The exposition is developed with thorough explanations, motivating examples, exercises, and illustrations conveying geometric intuition in a pleasant and informal style to help readers grasp difficult concepts. Foundations of Mathematical Analysis is intended for undergraduate students and beginning graduate students interested in a fundamental introduction to the subject. It may be used in the classroom or as a self-study guide without any required prerequisites.

This book, part of the CSIR NET (JRF) Mathematical Science series, provides a comprehensive exploration of Probability Convergence and Limit Theorems, essential for various mathematics competitive exams. The curriculum is meticulously designed to equip students with a solid understanding of key concepts and their applications. Chapter 1 delves into the modes of convergence, detailing almost sure convergence, convergence in probability, convergence in distribution, and convergence in mean square. These foundational concepts are critical for grasping more complex theories. In Chapter 2, we explore the Laws of Large Numbers, distinguishing between the weak and strong laws, which form the backbone of statistical inference. Chapter 3 focuses on the Central Limit Theorem, elucidating its significance for independent and identically distributed random variables, along with its applications and implications in statistical practice. Chapter 4 introduces Markov Chains, covering topics such as state space classification, n-step transition probabilities, and the analysis of stationary distributions and limiting behavior. Finally, Chapter 5 discusses Poisson and birth-death processes, highlighting their role in stochastic modeling and real-world applications. This book aims to foster a deep understanding of these critical concepts, ensuring that students are well-prepared for their exams and future studies in probability theory and statistics.