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Rhodes Scholars, Oxford, and the Creation of an American Elite
Each year thirty-two seniors at American universities are awarded Rhodes Scholarships, which entitle them to spend two or three years studying at the University of Oxford. The program, founded by the British colonialist and entrepreneur Cecil Rhodes and established in 1903, has become the world's most famous academic scholarship and has brought thousands of young Americans to study in England. Many of these later became national leaders in government, law, education, literature, and other fields. Among them were the politicians J. William Fulbright, Bill Bradley, and Bill Clinton; the public policy analysts Robert Reich and George Stephanopoulos; the writer Robert Penn Warren; the entertaine...
Race from the Finish
John Powers is passionate, insightful and protective of everyone from his disabled sister to an abandoned puppy. John is also intensely driven. Since his first soapbox derby at age eleven, John has desired to break into the NASCAR circuit of the 1950s. With support from Pop, his mentor and family friend, John cuts his chops on the emerging dirt tracks near his hometown of Pittsburgh and soon moves into the Midwest Association of Race Cars new car circuit while barely out of high school. His personal disappointments and setbacks only make him more determined in his chase for Victory Lane. The pursuit is costly. As he matures into one of the greatest racers of his time, he looks at those people who have helped him reach his dream and values them only for how they support his quest. Years later, elderly and dying in the hospital, no one comes to his side. While anticipating a visit from his estranged son, the hospital calls a code yellow: John Powers has disappeared. Where he ends up provides the chance to alter his lifes course if he is willing to change history.
The Cynthia Morgan Story
In the mid-1800 s, a witch befriended a wealthy sea Captain s daughter, Clarisa. The witch tells her of the man she will marry. Back then, the marriage was arranged by the girl s parents. Unbeknownst to anyone, the witch fell in love with the same man and before the two were to wed the witch cursed Clarisa. Thus ending her life when she gave birth to her first-born child, a girl. For several generations after, the curse carried on, until it reached Catherine Habersham-Fairbanks, where both she and her daughter die. After their deaths, Catherine s husband, Morgan Fairbanks, an OB-GYN, learns that she was the last known heiress to the Morgan Estate in New Orleans, which he now inherits. Once he takes charge of the estate, things get really intense. He meets the spirit of his late wife s great-great grandmother, Cynthia Morgan, who is the spitting image of his beloved Catherine. At the same time, a very powerful man decides he wants the Morgan Estate for himself, and is willing to kill for it. It s now Cynthia and Morgan s story with yet one more crucial hitch, Michael Fairington, who had been done in by Cynthia s father, when he discovered her pregnancy."
Trent Maddox
In the absence of the Almighty, Balifer, an angel of corruption, has taken hold of the throne of God. With his newfound abilities and unlimited power, he sets out on a devious plan, one that will shake the entire foundation of the world. Seemingly unstoppable, Balifer goes unchecked until a defiant Michael, the archangel of the heavens, brings the young Trent Maddox into the fold. Trent, accompanied by his family, must now fight against a fraudulent god before he sets in motion a widespread war between heaven and hell.
Slumming
During Prohibition, “Harlem was the ‘in’ place to go for music and booze,” recalled the African American chanteuse Bricktop. “Every night the limousines pulled up to the corner,” and out spilled affluent whites, looking for a good time, great jazz, and the unmatchable thrill of doing something disreputable. That is the indelible public image of slumming, but as Chad Heap reveals in this fascinating history, the reality is that slumming was far more widespread—and important—than such nostalgia-tinged recollections would lead us to believe. From its appearance as a “fashionable dissipation” centered on the immigrant and working-class districts of 1880s New York through its ...
Perspectives in Analysis, Geometry, and Topology
The articles in this volume are invited papers from the Marcus Wallenberg symposium and focus on research topics that bridge the gap between analysis, geometry, and topology. The encounters between these three fields are widespread and often provide impetus for major breakthroughs in applications. Topics include new developments in low dimensional topology related to invariants of links and three and four manifolds; Perelman's spectacular proof of the Poincare conjecture; and the recent advances made in algebraic, complex, symplectic, and tropical geometry.
General Register
Announcements for the following year included in some vols.
Geometry and Physics
"Based on the proceedings of the Special Session on Geometry and Physics held over a six month period at the University of Aarhus, Denmark and on articles from the Summer school held at Odense University, Denmark. Offers new contributions on a host of topics that involve physics, geometry, and topology. Written by more than 50 leading international experts."
Algebraic Varieties: Minimal Models and Finite Generation
The finite generation theorem is a major achievement of modern algebraic geometry. Based on the minimal model theory, it states that the canonical ring of an algebraic variety defined over a field of characteristic zero is a finitely generated graded ring. This graduate-level text is the first to explain this proof. It covers the progress on the minimal model theory over the last 30 years, culminating in the landmark paper on finite generation by Birkar-Cascini-Hacon-McKernan. Building up to this proof, the author presents important results and techniques that are now part of the standard toolbox of birational geometry, including Mori's bend and break method, vanishing theorems, positivity theorems and Siu's analysis on multiplier ideal sheaves. Assuming only the basics in algebraic geometry, the text keeps prerequisites to a minimum with self-contained explanations of terminology and theorems.
