A common view is that the Second World War in Europe ended in May 1945. But fighting continued for over a decade in the Baltic states. Stuck between two totalitarian regimes-Stalin's USSR and Hitler's Reich-the populations of Estonia, Latvia and Lithuania had been subjected to a brutal Soviet occupation in 1940, Nazi invasion in 1941, and Soviet re-occupation in 1944, falsely branded as "liberation." Variously labelled "freedom fighters" or "Nazi bandits" by historians, the Baltic partisans who would become known as the Forest Brothers fought a long campaign against occupation that eventually failed under the might of the USSR. Much of this history of armed resistance, which was also a front in the intelligence war between East and West, is little known outside the region. Treachery, betrayal, heroism and lost futures all play a role in this fascinating tale, as Dan Kaszeta explores themes of independence, nationalism, Baltic identity, the fluidity of boundaries in Eastern Europe, and the comparative weight of Nazi and Soviet oppression. Drawing on extensive archival material rarely seen outside the Baltic states, The Forest Brotherhood unpacks the forgotten story of this resistance movement, and reveals its continuing impact on today's world.
Diamond, working directly with the National Hockey League and each of the individual teams, has created the most comprehensive resource on the sport. This edition has complete career data on all active NHL players plus more than 1,000 prospects and 400 photos.
Award-winning monograph of the Ferran Sunyer i Balaguer Prize 2001. Subgroup growth studies the distribution of subgroups of finite index in a group as a function of the index. In the last two decades this topic has developed into one of the most active areas of research in infinite group theory; this book is a systematic and comprehensive account of the substantial theory which has emerged. As well as determining the range of possible 'growth types', for finitely generated groups in general and for groups in particular classes such as linear groups, a main focus of the book is on the tight connection between the subgroup growth of a group and its algebraic structure. A wide range of mathematical disciplines play a significant role in this work: as well as various aspects of infinite group theory, these include finite simple groups and permutation groups, profinite groups, arithmetic groups and Strong Approximation, algebraic and analytic number theory, probability, and p-adic model theory. Relevant aspects of such topics are explained in self-contained 'windows'.
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