羅斯福是否遭受欺矇？
邱吉爾是否以鄰為壑？
史達林是否乘機勒索？
中國是否遭到出賣？
一本建立在最新史料上，如說書般詳細解讀「雅爾達」八天歷程的最權威、精彩的著作。
雅爾達會議一直是研究二次世界大戰和戰後冷戰形成導因的重要指標。羅斯福、邱吉爾、史達林三巨頭於大戰尚未結束前，相聚於黑海濱的雅爾達，進行了現代史上最祕密的和平會議，決定了世界的命運。在這場會議裡，他們調遣數以百萬計的雄師，以他們的意志來裁定勝利者的公義；決定各個民族的未來；更使得數以百萬計的難民東西遷徙，只因他們認為唯有這樣，才能促進永久和平。
本書作者應用了近年來陸續解密的蘇聯政府檔案，及諸位與會者所留下的日記、回憶錄，以宛如說書的方式，鉅細靡遺地描述了在一九四五年二月四日到十一日這短短八天的雅爾達會議中，這三位政治領袖想了什麼樣的問題、作了什麼樣的分析以及算計了什麼樣的利益。情節複雜，敘事詳盡，如同完整還原了這場重要會議的現場時況。

《演员自我修养》(第2部)斯坦尼斯拉夫斯基体系是20世纪初俄罗斯戏剧家斯坦尼斯拉夫斯基继承了西欧和俄罗斯的现实主义戏剧艺术传统、积累了他本人的表演和导演经验，并在莫斯科艺术剧院的创作实践基础上创立的现实主义演剧体系，也是世界上表演艺术理论中最具影响的理论体系。

A gripping and tragic tale that sheds rare light on the unique burden of genius  In 2006, an eccentric Russian mathematician named Grigori Perelman solved the Poincare Conjecture, an extremely complex topological problem that had eluded the best minds for over a century. A prize of one million dollars was offered to anyone who could unravel it, but Perelman declined the winnings, and in doing so inspired journalist Masha Gessen to tell his story. Drawing on interviews with Perelmanâ s teachers, classmates, coaches, teammates, and colleagues in Russia and the United Statesâ and informed by her own background as a math whiz raised in Russiaâ Gessen uncovered a mind of unrivaled computational power, one that enabled Perelman to pursue mathematical concepts to their logical (sometimes distant) end. But she also discovered that this very strength turned out to be Perelman's undoing and the reason for his withdrawal, first from the world of mathematics and then, increasingly, from the world in general.

“中国人在这里所做的最大的‘恶行’就是他们一下子离开了符拉迪沃斯托克。这比战争还糟糕，我们会死去。”
1870~1938年，有一群中国人，默默繁荣着海参崴这座俄罗斯的远东重镇。然而，1938 年，随着苏联大清洗运动的展开，30多万在远东中国人的命运和财产被定格。多年以来，这段历史一直被尘封。而今天，两位俄罗斯研究远东地方志的专家将掀开历史的面纱。
本书主要研究在符拉迪沃斯托克的中国散民，阐述自1870年代初期起直至1938年被从远东驱逐的中国人在这近70年生活活动的方方面面。
作者运用了大量的档案材料，包括当时的报纸、杂志、旅行者的游记，并配了许多珍贵的照片和图片，图文并茂地介绍了1870~1938 年中国人在海参崴的生活和工作情况，可以说是中国人当时在海参崴的全景图。此外，作者还提到了1933年到1938年期间中国列宁学校的历史以及曾经到访过符拉迪沃斯托克的中国重要革命人士。
【名家推荐】
“这是一本有分量的著作，具有无可争辩的文献价值，它填补了在符拉迪沃斯托克的“中国人”历史空白。”
——中华人民共和国驻俄罗斯联邦特命全权大使 李辉

In this pioneering new work, based on a thorough re-reading of primary sources and new research in the Austrian State Archives, Franz Szabo presents a fascinating reassessment of the continental war. Professor Szabo challenges the well-established myth that the Seven Years War was won through the military skill and tenacity of the King of Prussia, often styled Frederick "the Great". Instead he argues that Prussia did not win, but merely survived the Seven Years War and did so despite and not because of the actions and decisions of its king. With balanced attention to all the major participants and to all conflict zones on the European continent, the book describes the strategies and tactics of the military leaders on all sides, analyzes the major battles of the war and illuminates the diplomatic, political and financial aspects of the conflict.

With its panoramic scope and use of telling detail this definitive account will be essential reading for anyone with an interest in military history or the history of eighteenth century Europe. The Seven Years War was a global contest between the two superpowers of eighteenth century Europe, France and Britain. Winston Churchill called it “the first World War”. Neither side could afford to lose advantage in any part of the world, and the decisive battles of the war ranged from Fort Duquesne in what is now Pittsburgh to Minorca in the Mediterranean, from Bengal to Quèbec. By its end British power in North America and India had been consolidated and the foundations of Empire laid, yet at the time both sides saw it primarily as a struggle for security, power and influence within Europe. In this eagerly awaited study, Daniel Baugh, the world’s leading authority on eighteenth century maritime history looks at the war as it unfolded from the failure of Anglo-French negotiations over the Ohio territories in 1784 through the official declaration of war in 1756 to the treaty of Paris which formally ended hostilities between England and France in 1763. At each stage he examines the processes of decision-making on each side for what they can show us about the capabilities and efficiency of the two national governments and looks at what was involved not just in the military engagements themselves but in the complexities of sustaining campaigns so far from home. With its panoramic scope and use of telling detail this definitive account will be essential reading for anyone with an interest in military history or the history of eighteenth century Europe.

Provides a foundation for probability based on game theory rather than measure theory.* A strong philosophical approach with practical applications.* Presents in-depth coverage of classical probability theory as well as new theory.

In "Love and Math," Berkeley professor Edward Frenkel shows that mathematics, far from occupying a specialist niche, goes to the heart of all matter and unites us across cultures, continents, and centuries. In this heartfelt and passionate book, Frenkel reveals a side of mathematics we've never seen, suffused with all the beauty and wonder of a work of art, appealing not only to the cerebral, but to the human and the spiritual.
"Love and Math" tells two intertwined stories: of amazing mathematics and of the journey of one young man learning and living it. Growing up in Russia, Frenkel was denied entrance to university to study mathematics because of discriminatory policies. Yet with the help of his mentors he circumvented the system to become one of the twenty-first century's leading mathematicians. He now works on one of the biggest ideas to come out of mathematics in the last 50 years: the Langlands Program, considered by many to be a Grand Unified Theory of Mathematics.
While most people are not blocked from studying mathematics, many see it as being impenetrable, or worse, irrelevant to their lives. At its core, "Love and Math" is a story about gaining entry to the previously inaccessible, which can enrich our lives and empower us to understand better the world and our place in it. It is an invitation to discover the wonders of the hidden universe of mathematics.