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On the Make
In the bustling cities of the mid-nineteenth-century Northeast, young male clerks working in commercial offices and stores were on the make, persistently seeking wealth, respect, and self-gratification. Yet these strivers and "counter jumpers" discovered that claiming the identities of independent men—while making sense of a volatile capitalist economy and fluid urban society—was fraught with uncertainty. In On the Make, Brian P. Luskey illuminates at once the power of the ideology of self-making and the important contests over the meanings of respectability, manhood, and citizenship that helped to determine who clerks were and who they would become. Drawing from a rich array of archival materials, including clerks’ diaries, newspapers, credit reports, census data, advice literature, and fiction, Luskey argues that a better understanding of clerks and clerking helps make sense of the culture of capitalism and the society it shaped in this pivotal era.
C*-algebras and Elliptic Theory
This book consists of reviewed original research papers and expository articles in index theory (especially on singular manifolds), topology of manifolds, operator and equivariant K-theory, Hopf cyclic cohomology, geometry of foliations, residue theory, Fredholm pairs and others, and applications in mathematical physics. The wide spectrum of subjects reflects the diverse directions of research for which the starting point was the Atiyah-Singer index theorem.
Geometric and Cohomological Methods in Group Theory
An extended tour through a selection of the most important trends in modern geometric group theory.
Groups, Graphs and Random Walks
An up-to-date, panoramic account of the theory of random walks on groups and graphs, outlining connections with various mathematical fields.
Geometric Group Theory
Geometric group theory refers to the study of discrete groups using tools from topology, geometry, dynamics and analysis. The field is evolving very rapidly and the present volume provides an introduction to and overview of various topics which have played critical roles in this evolution. The book contains lecture notes from courses given at the Park City Math Institute on Geometric Group Theory. The institute consists of a set of intensive short courses offered by leaders in the field, designed to introduce students to exciting, current research in mathematics. These lectures do not duplicate standard courses available elsewhere. The courses begin at an introductory level suitable for grad...
Encyclopaedia of Mathematics, Supplement III
This is the third supplementary volume to Kluwer's highly acclaimed twelve-volume Encyclopaedia of Mathematics. This additional volume contains nearly 500 new entries written by experts and covers developments and topics not included in the previous volumes. These entries are arranged alphabetically throughout and a detailed index is included. This supplementary volume enhances the existing twelve volumes, and together, these thirteen volumes represent the most authoritative, comprehensive and up-to-date Encyclopaedia of Mathematics available.
Data Analytics in Power Markets
This book aims to solve some key problems in the decision and optimization procedure for power market organizers and participants in data-driven approaches. It begins with an overview of the power market data and analyzes on their characteristics and importance for market clearing. Then, the first part of the book discusses the essential problem of bus load forecasting from the perspective of market organizers. The related works include load uncertainty modeling, bus load bad data correction, and monthly load forecasting. The following part of the book answers how much information can be obtained from public data in locational marginal price (LMP)-based markets. It introduces topics such as ...
The Structure of Groups with a Quasiconvex Hierarchy
"This monograph weaves together fundamentals of Mikhail Leonidovich Gromov's hyperbolic groups with the theory of cube complexes dual to spaces with walls. Many fundamental new ideas and methodologies are presented here for the first time: A cubical small-cancellation theory generalizing ideas from the 1960's, a version of "Dehn Filling" that works in the category of special cube complexes, and a variety of new results about right-angled Artin groups. The book culminates by providing an unexpected new theorem about the nature of hyperbolic groups that are constructible as amalgams. Among the stunning applications, are the virtual fibering of cusped hyperbolic 3-manifolds and the resolution o...
