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Urban poverty, along with all of its poignant manifestations, is moving from city centers to working-class and industrial suburbs in contemporary America. Nowhere is this more evident than in East St. Louis, Illinois. Once a thriving manufacturing and transportation center, East St. Louis is now known for its unemployment, crime, and collapsing infrastructure. Abandoned in the Heartland takes us into the lives of East St. Louis's predominantly African American residents to find out what has happened since industry abandoned the city, and jobs, quality schools, and city services disappeared, leaving people isolated and imperiled. Jennifer Hamer introduces men who search for meaning and opportunity in dead-end jobs, women who often take on caretaking responsibilities until well into old age, and parents who have the impossible task of protecting their children in this dangerous, and literally toxic, environment. Illustrated with historical and contemporary photographs showing how the city has changed over time, this book, full of stories of courage and fortitude, offers a powerful vision of the transformed circumstances of life in one American suburb.

Working class --- African Americans --- East Saint Louis (Ill.) --- Social conditions --- Economic conditions --- african american culture. --- american suburbs. --- changing city. --- city centers. --- city services. --- collapsing infrastructure. --- contemporary america. --- courage. --- crime. --- dangerous environment. --- dead end jobs. --- east st louis. --- fortitude. --- illinois. --- industrial suburbs. --- isolated city. --- jobs. --- protecting children. --- quality schools. --- searching for meaning. --- toxic. --- unemployment. --- urban poverty. --- working class.

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This lucid, hard-hitting book explores a central paradox of the Japanese economy: the relegation of women to low-paying, dead-end jobs in a workforce that depends on their labor to maintain its status as a world economic leader. Drawing upon historical materials, survey and statistical data, and extensive interviews in Japan, Mary Brinton provides an in-depth and original examination of the role of gender in Japan's phenomenal postwar economic growth.Brinton finds that the educational system, the workplace, and the family in Japan have shaped the opportunities open to female workers. Women move in and out of the workforce depending on their age and family duties, a great disadvantage in a system that emphasizes seniority and continuous work experience. Brinton situates the vicious cycle that perpetuates traditional gender roles within the concept of human capital development, whereby Japanese society "underinvests" in the capabilities of women. The effects of this underinvestment are reinforced indirectly as women sustain male human capital through unpaid domestic labor and psychological support.Brinton provides a clear analysis of a society that remains misunderstood, but whose economic transformation has been watched with great interest by the industrialized world.

Labor & Workers' Economics --- Business & Economics --- asian history. --- california series on social choice and political economy. --- dead end jobs. --- domestic labor. --- education. --- educational system. --- family. --- gender roles. --- gender studies. --- gender. --- industrialization. --- japan. --- japanese economy. --- japanese education. --- japanese family. --- japanese history. --- labor. --- low paying jobs. --- postwar economic growth. --- postwar japan. --- psychological support. --- regulation of women. --- seniority. --- traditional gender roles. --- women in the workplace. --- work experience. --- work. --- workforce. --- workplace. --- world economic leader.

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Geometric group theory is the study of the interplay between groups and the spaces they act on, and has its roots in the works of Henri Poincaré, Felix Klein, J.H.C. Whitehead, and Max Dehn. Office Hours with a Geometric Group Theorist brings together leading experts who provide one-on-one instruction on key topics in this exciting and relatively new field of mathematics. It's like having office hours with your most trusted math professors.An essential primer for undergraduates making the leap to graduate work, the book begins with free groups-actions of free groups on trees, algorithmic questions about free groups, the ping-pong lemma, and automorphisms of free groups. It goes on to cover several large-scale geometric invariants of groups, including quasi-isometry groups, Dehn functions, Gromov hyperbolicity, and asymptotic dimension. It also delves into important examples of groups, such as Coxeter groups, Thompson's groups, right-angled Artin groups, lamplighter groups, mapping class groups, and braid groups. The tone is conversational throughout, and the instruction is driven by examples.Accessible to students who have taken a first course in abstract algebra, Office Hours with a Geometric Group Theorist also features numerous exercises and in-depth projects designed to engage readers and provide jumping-off points for research projects.

Geometric group theory. --- "ient. --- 4-valent tree. --- Cantor set. --- Cayley 2-complex. --- Cayley graph. --- Coxeter group. --- DSV method. --- Dehn function. --- Dehn twist. --- Euclidean space. --- Farey complex. --- Farey graph. --- Farey tree. --- Gromov hyperbolicity. --- Klein's criterion. --- Milnor-Schwarz lemma. --- Möbius transformation. --- Nielsen-Schreier Subgroup theorem. --- Perron-Frobenius theorem. --- Riemannian manifold. --- Schottky lemma. --- Thompson's group. --- asymptotic dimension. --- automorphism group. --- automorphism. --- bi-Lipschitz equivalence. --- braid group. --- braids. --- coarse isometry. --- combinatorics. --- compact orientable surface. --- cone type. --- configuration space. --- context-free grammar. --- curvature. --- dead end. --- distortion. --- endomorphism. --- finite group. --- folding. --- formal language. --- free abelian group. --- free action. --- free expansion. --- free group. --- free nonabelian group. --- free reduction. --- generators. --- geometric group theory. --- geometric object. --- geometric space. --- graph. --- group action. --- group element. --- group ends. --- group growth. --- group presentation. --- group theory. --- group. --- homeomorphism. --- homomorphism. --- hyperbolic geometry. --- hyperbolic group. --- hyperbolic space. --- hyperbolicity. --- hyperplane arrangements. --- index. --- infinite graph. --- infinite group. --- integers. --- isoperimetric problem. --- isoperimetry. --- jigsaw puzzle. --- knot theory. --- lamplighter group. --- manifold. --- mapping class group. --- mathematics. --- membership problem. --- metric space. --- non-free action. --- normal subgroup. --- path metric. --- ping-pong lemma. --- ping-pong. --- polynomial growth theorem. --- product. --- punctured disks. --- quasi-isometric equivalence. --- quasi-isometric rigidity. --- quasi-isometry group. --- quasi-isometry invariant. --- quasi-isometry. --- reflection group. --- reflection. --- relators. --- residual finiteness. --- right-angled Artin group. --- robotics. --- semidirect product. --- space. --- surface group. --- surface. --- symmetric group. --- symmetry. --- topological model. --- topology. --- train track. --- tree. --- word length. --- word metric. --- word problem. --- "ient. --- 4-valent tree. --- Cantor set. --- Cayley 2-complex. --- Cayley graph. --- Coxeter group. --- DSV method. --- Dehn function. --- Dehn twist. --- Euclidean space. --- Farey complex. --- Farey graph. --- Farey tree. --- Gromov hyperbolicity. --- Klein's criterion. --- Milnor-Schwarz lemma. --- Möbius transformation. --- Nielsen-Schreier Subgroup theorem. --- Perron-Frobenius theorem. --- Riemannian manifold. --- Schottky lemma. --- Thompson's group. --- asymptotic dimension. --- automorphism group. --- automorphism. --- bi-Lipschitz equivalence. --- braid group. --- braids. --- coarse isometry. --- combinatorics. --- compact orientable surface. --- cone type. --- configuration space. --- context-free grammar. --- curvature. --- dead end. --- distortion. --- endomorphism. --- finite group. --- folding. --- formal language. --- free abelian group. --- free action. --- free expansion. --- free group. --- free nonabelian group. --- free reduction. --- generators. --- geometric group theory. --- geometric object. --- geometric space. --- graph. --- group action. --- group element. --- group ends. --- group growth. --- group presentation. --- group theory. --- group. --- homeomorphism. --- homomorphism. --- hyperbolic geometry. --- hyperbolic group. --- hyperbolic space. --- hyperbolicity. --- hyperplane arrangements. --- index. --- infinite graph. --- infinite group. --- integers. --- isoperimetric problem. --- isoperimetry. --- jigsaw puzzle. --- knot theory. --- lamplighter group. --- manifold. --- mapping class group. --- mathematics. --- membership problem. --- metric space. --- non-free action. --- normal subgroup. --- path metric. --- ping-pong lemma. --- ping-pong. --- polynomial growth theorem. --- product. --- punctured disks. --- quasi-isometric equivalence. --- quasi-isometric rigidity. --- quasi-isometry group. --- quasi-isometry invariant. --- quasi-isometry. --- reflection group. --- reflection. --- relators. --- residual finiteness. --- right-angled Artin group. --- robotics. --- semidirect product. --- space. --- surface group. --- surface. --- symmetric group. --- symmetry. --- topological model. --- topology. --- train track. --- tree. --- word length. --- word metric. --- word problem.