Where the Jews Aren't


Book Description

From the acclaimed author of The Man Without a Face, the previously untold story of the Jews in twentieth-century Russia that reveals the complex, strange, and heart-wrenching truth behind the familiar narrative that begins with pogroms and ends with emigration. In 1929, the Soviet government set aside a sparsely populated area in the Soviet Far East for settlement by Jews. The place was called Birobidzhan.The idea of an autonomous Jewish region was championed by Jewish Communists, Yiddishists, and intellectuals, who envisioned a haven of post-oppression Jewish culture. By the mid-1930s tens of thousands of Soviet Jews, as well as about a thousand Jews from abroad, had moved there. The state-building ended quickly, in the late 1930s, with arrests and purges instigated by Stalin. But after the Second World War, Birobidzhan received another influx of Jews—those who had been dispossessed by the war. In the late 1940s a second wave of arrests and imprisonments swept through the area, traumatizing Birobidzhan’s Jews into silence and effectively shutting down most of the Jewish cultural enterprises that had been created. Where the Jews Aren’t is a haunting account of the dream of Birobidzhan—and how it became the cracked and crooked mirror in which we can see the true story of the Jews in twentieth-century Russia. (Part of the Jewish Encounters series)




She Made Me Laugh


Book Description

“A very personal remembrance of Nora Ephron’s life and loves, and her ups and downs” (USA TODAY) by her long-time and dear friend Richard Cohen in a hilarious, blunt, raucous, and poignant recollection of their decades-long friendship. Nora Ephron (1941–2012) was a phenomenal personality, journalist, essayist, novelist, playwright, Oscar-nominated screenwriter, and movie director (Sleepless in Seattle; You’ve Got Mail; When Harry Met Sally; Heartburn; Julie & Julia). She wrote a slew of bestsellers (I Feel Bad About My Neck: And Other Thoughts on Being a Woman; I Remember Nothing: And Other Reflections; Scribble, Scribble: Notes on the Media; Crazy Salad: Some Things About Women). She was celebrated by Hollywood, embraced by literary New York, and adored by legions of fans throughout the world. Award-winning journalist Richard Cohen, wrote this about She Made Me Laugh: “I call this book a third-person memoir. It is about my closest friend, Nora Ephron, and the lives we lived together and how her life got to be bigger until, finally, she wrote her last work, the play, Lucky Guy, about a newspaper columnist dying of cancer while she herself was dying of cancer. I have interviewed many of her other friends—Mike Nichols, Tom Hanks, Steven Spielberg, Meryl Streep, Arianna Huffington—but the book is not a name-dropping star turn, but an attempt to capture a remarkable woman who meant so much to so many other women.” With “the nuanced perspective of a confidant” (The Washington Post), She Made Me Laugh “is a fine tribute to a fascinating woman” (Houston Chronicle): “Nora would be pleased” (People, “Book of the Week”).




Leonard Woolf


Book Description

Publisher description




J-holomorphic Curves and Symplectic Topology


Book Description

The main goal of this book is to establish the fundamental theorems of the subject in full and rigourous detail. In particular, the book contains complete proofs of Gromov's compactness theorem for spheres, of the gluing theorem for spheres, and of the associatively of quantum multiplication in the semipositive case. The book can also serve as an introduction to current work in symplectic topology.




Numerical Linear Algebra and Applications


Book Description

Full of features and applications, this acclaimed textbook for upper undergraduate level and graduate level students includes all the major topics of computational linear algebra, including solution of a system of linear equations, least-squares solutions of linear systems, computation of eigenvalues, eigenvectors, and singular value problems. Drawing from numerous disciplines of science and engineering, the author covers a variety of motivating applications. When a physical problem is posed, the scientific and engineering significance of the solution is clearly stated. Each chapter contains a summary of the important concepts developed in that chapter, suggestions for further reading, and numerous exercises, both theoretical and MATLAB and MATCOM based. The author also provides a list of key words for quick reference. The MATLAB toolkit available online, 'MATCOM', contains implementations of the major algorithms in the book and will enable students to study different algorithms for the same problem, comparing efficiency, stability, and accuracy.




Opera de Cribro


Book Description

This is a true masterpiece that will prove to be indispensable to the serious researcher for many years to come. --Enrico Bombieri, Institute for Advanced Study This is a truly comprehensive account of sieves and their applications, by two of the world's greatest authorities. Beginners will find a thorough introduction to the subject, with plenty of helpful motivation. The more practised reader will appreciate the authors' insights into some of the more mysterious parts of the theory, as well as the wealth of new examples. --Roger Heath-Brown, University of Oxford, Fellow of Royal Society This is a comprehensive and up-to-date treatment of sieve methods. The theory of the sieve is developed thoroughly with complete and accessible proofs of the basic theorems. Included is a wide range of applications, both to traditional questions such as those concerning primes, and to areas previously unexplored by sieve methods, such as elliptic curves, points on cubic surfaces and quantum ergodicity. New proofs are given also of some of the central theorems of analytic number theory; these proofs emphasize and take advantage of the applicability of sieve ideas. The book contains numerous comments which provide the reader with insight into the workings of the subject, both as to what the sieve can do and what it cannot do. The authors reveal recent developements by which the parity barrier can be breached, exposing golden nuggets of the subject, previously inaccessible. The variety in the topics covered and in the levels of difficulty encountered makes this a work of value to novices and experts alike, both as an educational tool and a basic reference.




Topology Through Inquiry


Book Description

Topology Through Inquiry is a comprehensive introduction to point-set, algebraic, and geometric topology, designed to support inquiry-based learning (IBL) courses for upper-division undergraduate or beginning graduate students. The book presents an enormous amount of topology, allowing an instructor to choose which topics to treat. The point-set material contains many interesting topics well beyond the basic core, including continua and metrizability. Geometric and algebraic topology topics include the classification of 2-manifolds, the fundamental group, covering spaces, and homology (simplicial and singular). A unique feature of the introduction to homology is to convey a clear geometric motivation by starting with mod 2 coefficients. The authors are acknowledged masters of IBL-style teaching. This book gives students joy-filled, manageable challenges that incrementally develop their knowledge and skills. The exposition includes insightful framing of fruitful points of view as well as advice on effective thinking and learning. The text presumes only a modest level of mathematical maturity to begin, but students who work their way through this text will grow from mathematics students into mathematicians. Michael Starbird is a University of Texas Distinguished Teaching Professor of Mathematics. Among his works are two other co-authored books in the Mathematical Association of America's (MAA) Textbook series. Francis Su is the Benediktsson-Karwa Professor of Mathematics at Harvey Mudd College and a past president of the MAA. Both authors are award-winning teachers, including each having received the MAA's Haimo Award for distinguished teaching. Starbird and Su are, jointly and individually, on lifelong missions to make learning—of mathematics and beyond—joyful, effective, and available to everyone. This book invites topology students and teachers to join in the adventure.




Vector Bundles in Algebraic Geometry


Book Description

This book is a collection of survey articles by the main speakers at the 1993 Durham symposium on vector bundles in algebraic geometry.




Random Matrices, Frobenius Eigenvalues, and Monodromy


Book Description

The main topic of this book is the deep relation between the spacings between zeros of zeta and $L$-functions and spacings between eigenvalues of random elements of large compact classical groups. This relation, the Montgomery-Odlyzko law, is shown to hold for wide classes of zeta and $L$-functions over finite fields. The book draws on and gives accessible accounts of many disparate areas of mathematics, from algebraic geometry, moduli spaces, monodromy, equidistribution, and the Weil conjectures, to probability theory on the compact classical groups in the limit as their dimension goes to infinity and related techniques from orthogonal polynomials and Fredholm determinants.




Integration of One-forms on P-adic Analytic Spaces. (AM-162)


Book Description

Among the many differences between classical and p-adic objects, those related to differential equations occupy a special place. For example, a closed p-adic analytic one-form defined on a simply-connected domain does not necessarily have a primitive in the class of analytic functions. In the early 1980s, Robert Coleman discovered a way to construct primitives of analytic one-forms on certain smooth p-adic analytic curves in a bigger class of functions. Since then, there have been several attempts to generalize his ideas to smooth p-adic analytic spaces of higher dimension, but the spaces considered were invariably associated with algebraic varieties. This book aims to show that every smooth p-adic analytic space is provided with a sheaf of functions that includes all analytic ones and satisfies a uniqueness property. It also contains local primitives of all closed one-forms with coefficients in the sheaf that, in the case considered by Coleman, coincide with those he constructed. In consequence, one constructs a parallel transport of local solutions of a unipotent differential equation and an integral of a closed one-form along a path so that both depend nontrivially on the homotopy class of the path. Both the author's previous results on geometric properties of smooth p-adic analytic spaces and the theory of isocrystals are further developed in this book, which is aimed at graduate students and mathematicians working in the areas of non-Archimedean analytic geometry, number theory, and algebraic geometry.