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Complex Analysis and Applications
This valuable collection of articles presents the latest methods and results in complex analysis and its applications. The present trends in complex analysis reflected in the book are concentrated in the following research directions: Clifford analysis, complex dynamical systems, complex function spaces, complex numerical analysis, qusiconformal mapping, Riemann surfaces, Teichmller theory and Klainian groups, several complex variables, and value distribution theory.
The Statist
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Origins
This etymological dictionary gives the origins of some 20,000 items from the modern English vocabulary, discussing them in groups that make clear the connections between words derived by a variety of routes from originally common stock. As well as giving the answers to questions about the derivation of individual words, it is a fascinating book to browse through, and includes extensive lists of prefixes, suffixes, and elements used in the creation of new vocabulary.
Toft Point
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Complex Analysis And Applications - Proceedings Of The 13th International Conference On Finite Or Infinite Dimensional Complex Analysis And Applications
This valuable collection of articles presents the latest methods and results in complex analysis and its applications. The present trends in complex analysis reflected in the book are concentrated in the following research directions: Clifford analysis, complex dynamical systems, complex function spaces, complex numerical analysis, qusiconformal mapping, Riemann surfaces, Teichmüller theory and Klainian groups, several complex variables, and value distribution theory.
Unicity of Meromorphic Mappings
For a given meromorphic function I(z) and an arbitrary value a, Nevanlinna's value distribution theory, which can be derived from the well known Poisson-Jensen for mula, deals with relationships between the growth of the function and quantitative estimations of the roots of the equation: 1 (z) - a = O. In the 1920s as an application of the celebrated Nevanlinna's value distribution theory of meromorphic functions, R. Nevanlinna [188] himself proved that for two nonconstant meromorphic func tions I, 9 and five distinctive values ai (i = 1,2,3,4,5) in the extended plane, if 1 1- (ai) = g-l(ai) 1M (ignoring multiplicities) for i = 1,2,3,4,5, then 1 = g. Fur 1 thermore, if 1- (ai) = g-l(ai) CM (counting multiplicities) for i = 1,2,3 and 4, then 1 = L(g), where L denotes a suitable Mobius transformation. Then in the 19708, F. Gross and C. C. Yang started to study the similar but more general questions of two functions that share sets of values. For instance, they proved that if 1 and 9 are two nonconstant entire functions and 8 , 82 and 83 are three distinctive finite sets such 1 1 that 1- (8 ) = g-1(8 ) CM for i = 1,2,3, then 1 = g.
Broadcasting
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JMSJ
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Shattered Circle
JUST YOUR AVERAGE MEGA-WITCH. . . . It’s tough being a modern woman, but Persephone Alcmedi has it worse than most. Being the prophesied Lustrata has kicked her career as a witch into high gear, and juggling a wærewolf boyfriend who is about to become king of his kind and a seductive vampire who bears her magical Mark isn’t easy either. Still, Seph’s beloved foster daughter, Beverley, is causing more trouble than these two men put together. The young girl’s been playing with a magical artifact that’s far more dangerous than she realizes. Now Seph must summon help from a mystical being so potent that even vampires fear him . . . and the cost of his aid may be more than she’s willing to pay. Seph, Johnny, and Menessos face threats from all sides—and a few from within. Will the forces of destiny cement their tenuous supernatural union, or shatter it forever?
