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Foundations of Fluid Mechanics with Applications
This book presents the basic concepts of continuum mechanics. The material is presented in a tensor invariant form with a large number of problems with solutions. The book integrates the use of the computer algebra system Mathematica, and contains a large number of programs on the disk that will help clarify the concepts of continuum mechanics.
Russia
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The 1926/27 Soviet Polar Census Expeditions
In 1926/27 the Soviet Central Statistical Administration initiated several yearlong expeditions to gather primary data on the whereabouts, economy and living conditions of all rural peoples living in the Arctic and sub-Arctic at the end of the Russian civil war. Due partly to the enthusiasm of local geographers and ethnographers, the Polar Census grew into a massive ethnological exercise, gathering not only basic demographic and economic data on every household but also a rich archive of photographs, maps, kinship charts, narrative transcripts and museum artifacts. To this day, it remains one of the most comprehensive surveys of a rural population anywhere. The contributors to this volume – all noted scholars in their region – have conducted long-term fieldwork with the descendants of the people surveyed in 1926/27. This volume is the culmination of eight years’ work with the primary record cards and was supported by a number of national scholarly funding agencies in the UK, Canada and Norway. It is a unique historical, ethnographical analysis and of immense value to scholars familiar with these communities’ contemporary cultural dynamics and legacy.
Golden Years of Moscow Mathematics
This volume contains articles on the history of Soviet mathematics, many of which are personal accounts by mathematicians who witnessed and contributed to the turbulent and glorious years of Moscow mathematics. The articles in the book focus on mathematical developments in that era, the personal lives of Russian mathematicians, and political events that shaped the course of scientific work in the Soviet Union. Important contributions include an article about Luzin and his school, based in part on documents that were released only after perestroika, and two articles on Kolmogorov. The volume concludes with annotated bibliographies in English and Russian for further reading. The revised edition is appended by an article of Tikhomirov, which provides an update and general overview of 20th-century Moscow mathematics, and it also includes an Index of Names. This book should appeal to mathematicians, historians, and anyone else interested in Soviet mathematical history.
