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Differential Geometry in the Large
From Ricci flow to GIT, physics to curvature bounds, Sasaki geometry to almost formality. This is differential geometry at large.
Sviatoslav Richter
"Sviatoslav Richter was a dazzling performer but an intensely private man. Though world famous and revered by classical music lovers everywhere, he guarded himself and his thoughts as carefully as his talent. Fascinated, author and filmmaker Bruno Monsaingeon tried vainly for years to interview the enigmatic pianist. Richter eventually yielded, granting Monsaingeon hours of taped conversation, unlimited access to his diaries and notebooks, and, ultimately his friendship. This book is the product of that friendship. It offers readers the sizable pleasure of lingering in the thoughts and words of one of the most important pianists of the twentieth century. Sviatoslav Richter belongs on the shelves of everyone with a classical music collection and will also appeal to lovers of autobiography and admirers of Russian musical culture." -- Back cover
2019-20 MATRIX Annals
MATRIX is Australia’s international and residential mathematical research institute. It facilitates new collaborations and mathematical advances through intensive residential research programs, each 1-4 weeks in duration. This book is a scientific record of the ten programs held at MATRIX in 2019 and the two programs held in January 2020: · Topology of Manifolds: Interactions Between High and Low Dimensions · Australian-German Workshop on Differential Geometry in the Large · Aperiodic Order meets Number Theory · Ergodic Theory, Diophantine Approximation and Related Topics · Influencing Public Health Policy with Data-informed Mathematical Models of Infectious Diseases · International ...
Experiencing Stravinsky
Hear the name “Igor Stravinsky” and the first thing that comes to mind is a composer of ponderous, “serious” music. But did you know that Stravinsky lived much of his life in Hollywood? That he collaborated on musical projects with Pablo Picasso and George Balanchine? That his work subtly espoused deeply held political views and reflected key literary influences? That he was not only interested in the modern communication technologies of his time—sound recording, radio, television, even early computers—but wrote music that echoed their impact? In Experiencing Stravinsky, music historian Robin Maconie takes a fresh approach to understanding this great composer’s works, explainin...
Soviet Chess 1917äóñ1991
This large and magnificent work of art is both an interpretive history of Soviet chess from the Bolshevik Revolution to the collapse of the U.S.S.R. in 1991 and a record of the most interesting games played. The text traces the phenomenal growth of chess from the Revolutionary days to the devastations of World War II, and then from the Golden Age of Soviet–dominated chess in the 1950s to the challenge of Bobby Fischer and the quest to find his Soviet match. Included are 249 games, each with a diagram; most are annotated and many have never before been published outside the Soviet Union. The text is augmented by photographs and includes 63 tournament and match scoretables. Also included are a bibliography, an appendix of records achieved in Soviet national championships, two indexes of openings, and an index of players and opponents.
Music in the USSR.
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New Developments in Lie Theory and Geometry
This volume is an outgrowth of the Sixth Workshop on Lie Theory and Geometry, held in the province of Cordoba, Argentina in November 2007. The representation theory and structure theory of Lie groups play a pervasive role throughout mathematics and physics. Lie groups are tightly intertwined with geometry and each stimulates developments in the other. The aim of this volume is to bring to a larger audience the mutually beneficial interaction between Lie theorists and geometers that animated the workshop. Two prominent themes of the representation theoretic articles are Gelfand pairs and the representation theory of real reductive Lie groups. Among the more geometric articles are an exposition of major recent developments on noncompact homogeneous Einstein manifolds and aspects of inverse spectral geometry presented in settings accessible to readers new to the area.
