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Showing 12,601 through 12,625 of 28,245 results

In Foreign Lands: The Migration of Scientists for Political or Economic Reasons (Trends in the History of Science)

by Maria Teresa Borgato Christine Phili

This proceedings volume collects the stories of mathematicians and scientists who have spent and developed parts of their careers and life in countries other than those of their origin. The reasons may have been different in different periods but were often driven by political or economic circumstances: The lack of suitable employment opportunities in their home countries, adverse political systems, and wars have led to the emigration of scientists. The volume shows that these movements have played an important role in spreading scientific knowledge and have often changed the scientific landscape, tradition and future of studies and research fields.The book analyses in particular: aspects of Euler’s, Lagrange’s and Boscovich’s scientific biographies, migrations of scientists from France, Spain and Greece to Russia in the eighteenth and nineteenth centuries, and from Russia to France in the twentieth century, exiles from Italy before the Italian Risorgimento, migrations inside Europe and the escape of mathematicians from Nazi-fascist Europe, between the two World Wars, as well as the mobility of experts around the world. It includes selected contributions from the symposium In Foreign Lands: The Migration of Scientists for Political or Economic Reasons held at the Conference of the International Academy of the History of Science in Athens (September 2019).

In Memoriam Marc Yor - Séminaire de Probabilités XLVII

by Catherine Donati-Martin Antoine Lejay Alain Rouault

This volume is dedicated to the memory of Marc Yor, who passed away in 2014. The invited contributions by his collaborators and former students bear testament to the value and diversity of his work and of his research focus, which covered broad areas of probability theory. The volume also provides personal recollections about him, and an article on his essential role concerning the Doeblin documents. With contributions by P. Salminen, J-Y. Yen & M. Yor; J. Warren; T. Funaki; J. Pitman& W. Tang; J-F. Le Gall; L. Alili, P. Graczyk & T. Zak; K. Yano & Y. Yano; D. Bakry & O. Zribi; A. Aksamit, T. Choulli & M. Jeanblanc; J. Pitman; J. Obloj, P. Spoida & N. Touzi; P. Biane; J. Najnudel; P. Fitzsimmons, Y. Le Jan & J. Rosen; L. C. G. Rogers & M. Duembgen; E. Azmoodeh, G. Peccati & G. Poly, timP-L Méliot, A. Nikeghbali; P. Baldi; N. Demni, A. Rouault & M. Zani; N. O'Connell; N. Ikeda & H. Matsumoto; A. Comtet & Y. Tourigny; P. Bougerol; L. Chaumont; L. Devroye & G. Letac; D. Stroock and M. Emery.

In Pursuit of Zeta-3: The World's Most Mysterious Unsolved Math Problem

by Paul J. Nahin

An engrossing look at the history and importance of a centuries-old but still unanswered math problemFor centuries, mathematicians the world over have tried, and failed, to solve the zeta-3 problem. Math genius Leonhard Euler attempted it in the 1700s and came up short. The straightforward puzzle considers if there exists a simple symbolic formula for the following: 1+(1/2)^3+(1/3)^3+(1/4)^3+. . . . But why is this issue—the sum of the reciprocals of the positive integers cubed—so important? With In Pursuit of Zeta-3, popular math writer Paul Nahin investigates the history and significance of this mathematical conundrum.Drawing on detailed examples, historical anecdotes, and even occasionally poetry, Nahin sheds light on the richness of the nature of zeta-3. He shows its intimate connections to the Riemann hypothesis, another mathematical mystery that has stumped mathematicians for nearly two centuries. He looks at its links with Euler’s achievements and explores the modern research area of Euler sums, where zeta-3 occurs frequently. An exact solution to the zeta-3 question wouldn’t simply satisfy pure mathematical interest: it would have critical ramifications for applications in physics and engineering, such as quantum electrodynamics. Challenge problems with detailed solutions and MATLAB code are included at the end of each of the book’s sections.Detailing the trials and tribulations of mathematicians who have approached one of the field’s great unsolved riddles, In Pursuit of Zeta-3 will tantalize curious math enthusiasts everywhere.

In Pursuit of the Traveling Salesman

by William J. Cook

What is the shortest possible route for a traveling salesman seeking to visit each city on a list exactly once and return to his city of origin? It sounds simple enough, yet the traveling salesman problem is one of the most intensely studied puzzles in applied mathematics--and it has defied solution to this day. In this book, William Cook takes readers on a mathematical excursion, picking up the salesman's trail in the 1800s when Irish mathematician W. R. Hamilton first defined the problem, and venturing to the furthest limits of today's state-of-the-art attempts to solve it. Cook examines the origins and history of the salesman problem and explores its many important applications, from genome sequencing and designing computer processors to arranging music and hunting for planets. He looks at how computers stack up against the traveling salesman problem on a grand scale, and discusses how humans, unaided by computers, go about trying to solve the puzzle. Cook traces the salesman problem to the realms of neuroscience, psychology, and art, and he also challenges readers to tackle the problem themselves. The traveling salesman problem is--literally--a $1 million question. That's the prize the Clay Mathematics Institute is offering to anyone who can solve the problem or prove that it can't be done. In Pursuit of the Traveling Salesman travels to the very threshold of our understanding about the nature of complexity, and challenges you yourself to discover the solution to this captivating mathematical problem.

In Pursuit of the Unknown: 17 Equations That Changed the World

by Ian Stewart

For general readers of science and technology titles, this engaging work on the meaning and impact of mathematical equations examines seventeen of the most important equations in history and explores not only the science behind the specific formulas, but also the wide influence of these germinal ideas on modern technologies and scientific study. Covering popular equations such as the Pythagorean theorem and Relativity, as well as more obscure and advanced topics, the work provides an entertaining journey through the development of theoretical mathematics, as well as an informative look at applied science. Numerous tables, graphs, and illustrations are provided throughout. Stewart is professor emeritus of mathematics at Warwick University. Annotation ©2012 Book News, Inc. , Portland, OR (booknews. com)

In Search of Numbers

by Jackie Urbanovic Pam Hirschfeld Alan Kramer

Perform this script about a TV reporter who goes back in time to find out about the history of numbers.

In Silico Clinical Trials for Cardiovascular Disease: A Finite Element and Machine Learning Approach

by Nenad Filipović

This book covers in silico clinical trials of cardiovascular disease using a finite element and machine learning approach. Part I describes the fundamentals as well as the latest developments in the field: finite element modeling, system biology modeling for drug optimization, artificial intelligence approach for medical image processing, as well as pharmacokinetic and AI modeling. Part II provides use cases to describe how in silico clinical trials of cardiovascular disease are applied to specific cardiovascular diseases: carotid artery plaque modeling, aorta stenosis modeling, stent biodegradation modeling, surrogate AI model for left ventricle modeling, and more.This book is geared toward upper-level undergraduate and graduate students as well as for researchers in the domains of bioengineering, biomechanics, biomedical engineering and medicine.

In Situ Visualization for Computational Science (Mathematics and Visualization)

by Christoph Garth Hank Childs Janine C. Bennett

This book provides an overview of the emerging field of in situ visualization, i.e. visualizing simulation data as it is generated. In situ visualization is a processing paradigm in response to recent trends in the development of high-performance computers. It has great promise in its ability to access increased temporal resolution and leverage extensive computational power. However, the paradigm also is widely viewed as limiting when it comes to exploration-oriented use cases. Furthermore, it will require visualization systems to become increasingly complex and constrained in usage. As research efforts on in situ visualization are growing, the state of the art and best practices are rapidly maturing.Specifically, this book contains chapters that reflect state-of-the-art research results and best practices in the area of in situ visualization. Our target audience are researchers and practitioners from the areas of mathematics computational science, high-performance computing, and computer science that work on or with in situ techniques, or desire to do so in future.

In and Out of Equilibrium 3: Celebrating Vladas Sidoravicius (Progress in Probability #77)

by Charles M. Newman Maria Eulália Vares Roberto Fernández Luiz Renato Fontes

This is a volume in memory of Vladas Sidoravicius who passed away in 2019. Vladas has edited two volumes appeared in this series ("In and Out of Equilibrium") and is now honored by friends and colleagues with research papers reflecting Vladas' interests and contributions to probability theory.

In höheren Räumen: Der Weg der Geometrie in die vierte Dimension (Mathematik im Kontext)

by Klaus Volkert

Das vorliegende Buch schildert, wie sich die Geometrie in der zweiten Hälfte des 19. Jhs. allmählich von der Beschränkung der bis dato als selbstverständlich angenommenen Einzigartigkeit und Dreidimensionalität des Raumes befreite, was die Motive hierfür waren und welche Ergebnisse erzielt wurden. Unter diesen ragt ein Topos heraus: die Bestimmung der regulären Polytope im vierdimensionalen Raum. Nicht nur innermathematisch erregte die neue Geometrie Aufsehen; der Versuch, sie zur „wissenschaftlichen“ Erklärung spiritistischer Kunststücke heranzuziehen, führte bald dazu, dass die vierte Dimension in aller Munde war. Selten hat ein mathematisches Konzept eine solche Popularität erreicht wie die vierte Dimension; ein interessantes, heute fast vergessenes Kapitel zum Thema Mathematik und Öffentlichkeit wurde aufgeblättert. Dieses Buch schildert ausführlich den „Zöllner-Skandal“, ausgelöst durch die erwähnten Erklärungsversuche des Leipziger Astrophysiker Friedrich Karl Zöllner, und die Reaktionen hierauf seitens der Mathematiker, deren Strategie sich schlagwortartig als "Zurück in den Elfenbeinturm" charakterisieren lässt. Schließlich kommen die Beziehungen der vierten Dimension zu anderen Kulturgebieten wie bildende Kunst und Literatur zur Sprache. Philosophische Aspekte sind allgegenwärtig in der Geschichte der vierten Dimension.Das Buch wendet sich an alle, die sich für die Geschichte der Mathematik und deren Einbettung in eine allgemeinere Kulturgeschichte interessieren. Es setzt wenig mehr als Schulgeometrie voraus.

In the Tradition of Thurston III: Geometry and Dynamics

by Athanase Papadopoulos Ken’ichi Ohshika

William Thurston’s ideas have altered the course of twentieth century mathematics, and they continue to have a significant influence on succeeding generations of mathematicians. The purpose of the present volume and of the other volumes in the same series is to provide a collection of articles that allows the reader to learn the important aspects of Thurston’s heritage. The topics covered in this volume include Kleinian groups, holomorphic motions, earthquakes from the Anti-de Sitter point of view, the Thurston and Weil–Petersson metrics on Teichmüller space, 3-manifolds, geometric structures, dynamics on surfaces, homeomorphism groups of 2-manifolds and the theory of orbifolds.

In the Tradition of Thurston: Geometry and Topology

by Athanase Papadopoulos Ken’ichi Ohshika

This book consists of 16 surveys on Thurston's work and its later development. The authors are mathematicians who were strongly influenced by Thurston's publications and ideas. The subjects discussed include, among others, knot theory, the topology of 3-manifolds, circle packings, complex projective structures, hyperbolic geometry, Kleinian groups, foliations, mapping class groups, Teichmüller theory, anti-de Sitter geometry, and co-Minkowski geometry. The book is addressed to researchers and students who want to learn about Thurston’s wide-ranging mathematical ideas and their impact. At the same time, it is a tribute to Thurston, one of the greatest geometers of all time, whose work extended over many fields in mathematics and who had a unique way of perceiving forms and patterns, and of communicating and writing mathematics.

In-Memory Data Management: Technology and Applications

by Hasso Plattner Alexander Zeier

In the last fifty years the world has been completely transformed through the use of IT. We have now reached a new inflection point. This book presents, for the first time, how in-memory data management is changing the way businesses are run. Today, enterprise data is split into separate databases for performance reasons. Multi-core CPUs, large main memories, cloud computing and powerful mobile devices are serving as the foundation for the transition of enterprises away from this restrictive model. This book provides the technical foundation for processing combined transactional and analytical operations in the same database. In the year since we published the first edition of this book, the performance gains enabled by the use of in-memory technology in enterprise applications has truly marked an inflection point in the market. The new content in this second edition focuses on the development of these in-memory enterprise applications, showing how they leverage the capabilities of in-memory technology. The book is intended for university students, IT-professionals and IT-managers, but also for senior management who wish to create new business processes.

In-Service Fatigue Reliability of Structures (Solid Mechanics and Its Applications #251)

by Sergei V. Petinov

This book provides readers with the latest know-how and tools needed to assess the in-service strength and reliability of welded structures. It addresses the two principal mechanisms of structural material deterioration, fatigue and corrosion, which affect the in-service behavior of structures. In this regard, the primary focus is on fatigue in connection with various structural failure scenarios. Realistic and typical examples of welded structures’ design and residual life assessment are used throughout the book in order to show readers the complexity of real-world assessments. The book offers a valuable resource for master’s students in mechanical and civil engineering, and for engineers whose work involves fatigue design and in-service inspections of welded structures.

Incentive Mechanism for Mobile Crowdsensing: A Game-theoretic Approach (SpringerBriefs in Computer Science)

by Song Yang Fan Li Chuan Zhang Youqi Li

Mobile crowdsensing (MCS) is emerging as a novel sensing paradigm in the Internet of Things (IoTs) due to the proliferation of smart devices (e.g., smartphones, wearable devices) in people’s daily lives. These ubiquitous devices provide an opportunity to harness the wisdom of crowds by recruiting mobile users to collectively perform sensing tasks, which largely collect data about a wide range of human activities and the surrounding environment. However, users suffer from resource consumption such as battery, processing power, and storage, which discourages users’ participation. To ensure the participation rate, it is necessary to employ an incentive mechanism to compensate users’ costs such that users are willing to take part in crowdsensing. This book sheds light on the design of incentive mechanisms for MCS in the context of game theory. Particularly, this book presents several game-theoretic models for MCS in different scenarios. In Chapter 1, the authors present an overview of MCS and state the significance of incentive mechanism for MCS. Then, in Chapter 2, 3, 4, and 5, the authors propose a long-term incentive mechanism, a fair incentive mechanism, a collaborative incentive mechanism, and a coopetition-aware incentive mechanism for MCS, respectively. Finally, Chapter 6 summarizes this book and point out the future directions. This book is of particular interest to the readers and researchers in the field of IoT research, especially in the interdisciplinary field of network economics and IoT.

Incidence Algebras (Chapman And Hall/crc Pure And Applied Mathematics Ser.)

by Christopher J. O'Donnell Eugene Spiegel

This work covers the maximal and prime ideals of the incidence algebra, derivations and isomorphisms, radicals and additional ring-theoretic properties. Combinatorial discussions include a study of the Mobius function, reduced incidence subalgebras, and the coalgebra approach to incidence algebras.

Inclusive Mathematics Education: State-of-the-Art Research from Brazil and Germany

by Ole Skovsmose David Kollosche Renato Marcone Michel Knigge Miriam Godoy Penteado

The book provides an overview of state-of-the-art research from Brazil and Germany in the field of inclusive mathematics education. Originated from a research cooperation between two countries where inclusive education in mathematics has been a major challenge, this volume seeks to make recent research findings available to the international community of mathematics teachers and researchers. In the book, the authors cover a wide variety of special needs that learners of mathematics may have in inclusive settings. They present theoretical frameworks and methodological approaches for research and practice.

Income Distribution Dynamics of Economic Systems: An Econophysical Approach

by Marcelo Byrro Ribeiro

Econophysics has been used to study a range of economic and financial systems. This book uses the econophysical perspective to focus on the income distributive dynamics of economic systems. It focuses on the empirical characterization and dynamics of income distribution and its related quantities from the epistemological and practical perspectives of contemporary physics. Several income distribution functions are presented which fit income data and results obtained by statistical physicists on the income distribution problem. The book discusses two separate research traditions: the statistical physics approach, and the approach based on non-linear trade cycle models of macroeconomic dynamics. Several models of distributive dynamics based on the latter approach are presented, connecting the studies by physicists on distributive dynamics with the recent literature by economists on income inequality. As econophysics is such an interdisciplinary field, this book will be of interest to physicists, economists, statisticians and applied mathematicians.

Income Inequality, Redistribution and Economic Growth: Statistical Measures and Empirical Evidences (SpringerBriefs in Economics)

by Giuseppe Arbia

This book focuses on economic inequality, its measurement, and its relationship with economic growth and development. The current literature uses multiple points of view, ranging from ethical, legal, philosophical, to political and economic, to understand the nature of (in)equality. Presenting the problem objectively, this book shows how to measure the phenomenon statistically along with an international comparison of the level of income inequality and economic growth and of their complex relationship. The book also analyzes three decades of theoretical and empirical evidence to understand this phenomenon and discusses a number of political measures to reduce economic disparities while stimulating economic growth.

Income Modeling and Balancing

by Thomas Kämpke Franz Josef Radermacher

This book presents a rigorous treatment of the mathematical instruments available for dealing with income distributions, in particular Lorenz curves and related methods. The methods examined allow us to analyze, compare and modify such distributions from an economic and social perspective. Though balanced income distributions are key to peaceful coexistence within and between nations, it is often difficult to identify the right kind of balance needed, because there is an interesting interaction with innovation and economic growth. The issue of justice, as discussed in Thomas Piketty's bestseller "Capital in the Twenty-First Century" or in the important book "The Price of Inequality" by Nobel laureate Joseph Stiglitz, is also touched on. Further, there is a close connection to the issue of democracy in the context of globalization. One highlight of the book is its rigorous treatment of the so-called Atkinson theorem and some extensions, which help to explain under which type of societal utility functions nations tend to operate either in the direction of more balance or less balance. Finally, there are some completely new insights into changing the balance pattern of societies and the kind of coalitions between richer and poorer parts of society to organize political support in democracies in either case. Oxford University's Sir Tony Atkinson, well known for his so-called Atkinson theorem, writes in his foreword to the book: "[The authors] contribute directly to t he recent debates that are going on in politics. [. . . ] with this book the foundation of arguments concerning a proper balance in income distribution in the sense of identifying an 'efficient inequality range' has got an additional push from mathematics, which I appreciate very much. "

Incomplete Categorical Data Design: Non-Randomized Response Techniques for Sensitive Questions in Surveys

by Man-Lai Tang Guo-Liang Tian

Respondents to survey questions involving sensitive information, such as sexual behavior, illegal drug usage, tax evasion, and income, may refuse to answer the questions or provide untruthful answers to protect their privacy. This creates a challenge in drawing valid inferences from potentially inaccurate data. Addressing this difficulty, non-rando

Incompleteness for Higher-Order Arithmetic: An Example Based on Harrington’s Principle (SpringerBriefs in Mathematics)

by Yong Cheng

Gödel's true-but-unprovable sentence from the first incompleteness theorem is purely logical in nature, i.e. not mathematically natural or interesting. An interesting problem is to find mathematically natural and interesting statements that are similarly unprovable. A lot of research has since been done in this direction, most notably by Harvey Friedman. A lot of examples of concrete incompleteness with real mathematical content have been found to date. This brief contributes to Harvey Friedman's research program on concrete incompleteness for higher-order arithmetic and gives a specific example of concrete mathematical theorems which is expressible in second-order arithmetic but the minimal system in higher-order arithmetic to prove it is fourth-order arithmetic.This book first examines the following foundational question: are all theorems in classic mathematics expressible in second-order arithmetic provable in second-order arithmetic? The author gives a counterexample for this question and isolates this counterexample from the Martin-Harrington Theorem in set theory. It shows that the statement “Harrington's principle implies zero sharp" is not provable in second-order arithmetic. This book further examines what is the minimal system in higher-order arithmetic to prove the theorem “Harrington's principle implies zero sharp" and shows that it is neither provable in second-order arithmetic or third-order arithmetic, but provable in fourth-order arithmetic. The book also examines the large cardinal strength of Harrington's principle and its strengthening over second-order arithmetic and third-order arithmetic.

Incredible Baseball Stats: The Coolest, Strangest Stats and Facts in Baseball History

by Kevin Reavy Ryan Spaeder

As America's pastime since the mid-1800s, baseball offers the sights, sounds, and even smells that are deeply entrenched in our culture. But for some, the experience can be less sensory. Some, such as Ryan Spaeder and Kevin Reavy, live for baseball statistics. Stats give the game historical context and measurables for past, present, and predictive analysis.Incredible Baseball Stats, newly updated, helps tell unique baseball stories, showcasing extraordinary stats and facts in baseball history, through the 2018 season. For example, in 2015, the Nationals’ Bryce Harper broke out in a major way. He batted .330/.460/.649 with 42 home runs en route to his first MVP Award. It was his fourth MLB season, but he was still younger than NL Rookie of the Year Kris Bryant. He became the youngest player to lead the league in both on-base percentage and homers in the same season since Ty Cobb in 1909. The authors have scoured the records for untold tales and looked at familiar ones with new statistical insights, to create Incredible Baseball Stats, a perfect book for baseball fans from coast to coast.Skyhorse Publishing, as well as our Sports Publishing imprint, are proud to publish a broad range of books for readers interested in sports-books about baseball, pro football, college football, pro and college basketball, hockey, or soccer, we have a book about your sport or your team.Whether you are a New York Yankees fan or hail from Red Sox nation; whether you are a die-hard Green Bay Packers or Dallas Cowboys fan; whether you root for the Kentucky Wildcats, Louisville Cardinals, UCLA Bruins, or Kansas Jayhawks; whether you route for the Boston Bruins, Toronto Maple Leafs, Montreal Canadiens, or Los Angeles Kings; we have a book for you. While not every title we publish becomes a New York Times bestseller or a national bestseller, we are committed to publishing books on subjects that are sometimes overlooked by other publishers and to authors whose work might not otherwise find a home.

Incredible Baseball Trivia: More Than 200 Hardball Questions for the Thinking Fan

by David Nemec

Match wits with the father of baseball trivia, David Nemec, a ten-time national champion as he presents more than 200 baseball stumpers that are artfully designed to test the depth of the reader’s knowledge about the game since 1871 including: • Who is the most recent major leaguer to compile 100 or more hits, 20 or more complete games, and 20 or more decisions in the same season? No, the answer is not who you think! • Who is the only pitcher to hurl a minimum of 5,000 career innings and surrender fewer hits per 9 innings than Walter Johnson? • What team had a record of 52–62 when the strike shut down the 1994 season but was on track to qualify for postseason play with the lowest winning percentage ever by a division or league first-place finisher? Every era of baseball history is represented from Cap Anson to Mike Trout, Cy Young to Clayton Kershaw, Ty Cobb to Jose Altuve, Babe Ruth to Giancarlo Stanton.Incredible Baseball Trivia is the ultimate test for knowledgeable baseball fans!

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Showing 12,601 through 12,625 of 28,245 results