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Clint Eastwood
This in-depth and absorbing biography, looks at the many facets of this consummate movie star and reveals that his story is not simply one of a meteoric rise, and takes a much closer look at his private life.
Eastwood on Eastwood
"A richly illustrated, faithful record of Eastwood’s work, containing film stills and set photographs as well as previously unpublished photographs from his personal collection, dating from his youth and early years as an actor." --Publishers description.
The Penrose Transform
Geared toward students of physics and mathematics; presupposes no familiarity with twistor theory. "A huge amount of information, well organized and condensed into less than 200 pages." — Mathematical Reviews. 1989 edition.
Special Values of Automorphic Cohomology Classes
The authors study the complex geometry and coherent cohomology of nonclassical Mumford-Tate domains and their quotients by discrete groups. Their focus throughout is on the domains which occur as open -orbits in the flag varieties for and , regarded as classifying spaces for Hodge structures of weight three. In the context provided by these basic examples, the authors formulate and illustrate the general method by which correspondence spaces give rise to Penrose transforms between the cohomologies of distinct such orbits with coefficients in homogeneous line bundles.
The Diverse World of PDEs
This volume contains the proceedings of the Alexandre Vinogradov Memorial Conference on Diffieties, Cohomological Physics, and Other Animals, held from December 13–17, 2021, at the Independent University of Moscow and Moscow State University, Moscow, Russia. The papers are devoted to various interrelations of nonlinear PDEs with geometry and integrable systems. The topics discussed are: gravitational and electromagnetic fields in General Relativity, nonlocal geometry of PDEs, Legendre foliated cocycles on contact manifolds, presymplectic gauge PDEs and Lagrangian BV formalism, jet geometry and high-order phase transitions, bi-Hamiltonian structures of KdV type, bundles of Weyl structures, Lax representations via twisted extensions of Lie algebras, energy functionals and normal forms of knots, and differential invariants of inviscid flows. The companion volume (Contemporary Mathematics, Volume 789) is devoted to Algebraic and Cohomological Aspects of PDEs.
The Penrose Transform and Analytic Cohomology in Representation Theory
This book contains refereed papers presented at the AMS-IMS-SIAM Summer Research Conference on the Penrose Transform and Analytic Cohomology in Representation Theory held in the summer of 1992 at Mount Holyoke College. The conference brought together some of the top experts in representation theory and differential geometry. One of the issues explored at the conference was the fact that various integral transforms from representation theory, complex integral geometry, and mathematical physics appear to be instances of the same general construction, which is sometimes called the ``Penrose transform''. There is considerable scope for further research in this area, and this book would serve as an excellent introduction.
Clint Eastwood
Four-time Academy Award recipient Clint Eastwood is one of the most renowned film directors in the world. This authorized volume offers a revealing in-depth exploration of his influential filmmaking methods, comprehensively illustrated with unit photography, key art, production design sketches, and film frames. Covering all of Eastwood's 32 films, including The Outlaw Josey Wales, Unforgiven, Mystic River, Million Dollar Baby, and Letters from Iwo Jima, the book is a full-career retrospective. To portray the maverick behind the camera, author Michael Goldman interviewed Eastwood; his longtime crew of award-winning cinematographers, editors, and production designers; and many celebrated actors, including Matt Damon, Leonardo DiCaprio, Gene Hackman, Sean Penn, Meryl Streep, Hilary Swank, and Forest Whitaker. Praise for Clint Eastwood: "A comprehensive, and often surprising, biography of collaborative craft rarely found in books of this kind." --Studio Daily
Clint Eastwood
Clint Eastwood has been Hollywood's most consistently successful male star since the golden days of the studio era. He has established himself as a respected director whose work includes at least two of the great western films of the last quarter century, one an Oscar winner, as well as a number of deeply personal works which hardly fit the mode of the action hero. This book analyses all of Eastwood's films as director and includes information about his acting career, as well as tracing the influences of Leone, Siegel and others on his work.
Analysis, Geometry and Quantum Field Theory
This volume contains the proceedings of the conference ``Analysis, Geometry and Quantum Field Theory'' held at Potsdam University in September 2011, which honored Steve Rosenberg's 60th birthday. The papers in this volume cover a wide range of areas, including Quantum Field Theory, Deformation Quantization, Gerbes, Loop Spaces, Index Theory, Determinants of Elliptic Operators, K-theory, Infinite Rank Bundles and Mathematical Biology.
Algebraic Geometric Codes: Basic Notions
The book is devoted to the theory of algebraic geometric codes, a subject formed on the border of several domains of mathematics. On one side there are such classical areas as algebraic geometry and number theory; on the other, information transmission theory, combinatorics, finite geometries, dense packings, etc. The authors give a unique perspective on the subject. Whereas most books on coding theory build up coding theory from within, starting from elementary concepts and almost always finishing without reaching a certain depth, this book constantly looks for interpretations that connect coding theory to algebraic geometry and number theory. There are no prerequisites other than a standard algebra graduate course. The first two chapters of the book can serve as an introduction to coding theory and algebraic geometry respectively. Special attention is given to the geometry of curves over finite fields in the third chapter. Finally, in the last chapter the authors explain relations between all of these: the theory of algebraic geometric codes.
