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Queens of Havana
“This evocative memoir is a joyous, rhythmic history” of the 11-sister dance band that broke musical and cultural barriers in 1930s Cuba and beyond (Publishers Weekly). In the 1930s, Havana was the place to be for tourists, ex-pats, celebrities, and excitement-seekers. Nights were filled with drinking, dancing, romance, and the roar of infectious music spilling from cafés into the streets. It was a time and place immortalized by Hemingway, and a macho mecca where only men took the stage. That is until Alicia Castro, a thirteen-year-old greengrocer’s daughter, picked up a saxophone and led her sisters into the limelight. With infectious melodies and saucy lyrics, the Sisters Castro—p...
Major Energy Companies of Europe 1994
This is the seventh edition of a major directory which aims to provide essential data on over 1000 of the largest energy companies throughout Europe including those in the following sectors: coal mining; electricity supply; fuel distribution; and oil and gas exploration and production.
Major Companies of Europe 1993/94
Guide to the Volumes 1 & 2 MAJOR COMPANIES OF EUROPE 1993/94, Volume 1, arrangement of the book contains useful information on over 4000 of the top companies in the European Community, excluding the UK, over 1100 This book has been arranged in order to allow the reader to companies of which are covered in Volume 2. Volume 3 covers find any entry rapidly and accurately. over 1300 of the top companies within Western Europe but outside the European Community. Altogether the three Company entries are listed alphabetically within each country volumes of MAJOR COMPANIES OF EUROPE now provide in section; in addition three indexes are provided in Volumes 1 authoritative detail, vital information on ...
FIFA World Cup
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Two-dimensional Potential Flows
Abstract: The characteristic differential equations are set up for two-dimensional potential flows. The second form of the characteristic differential equations, involving only the magnitude of the velocity and the deflection angle, are integrated. The methods of O. Walchner and of Prandtl and Busemann are discussed. Busemann's development of the pressure variation for small deflection angles is given and applied to the example of a circular arc profile. Tables are provided giving the relation between deflection angle, pressure, velocity, Mach number and Mach angle for isentropic changes of state for air (k [kappa] = 1.405).
