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Titlebook: Heine-Jahrbuch 1995; 34. Jahrgang Joseph A. Kruse Book 1995Latest edition Springer-Verlag Berlin Heidelberg 1995 19. Jahrhundert.Dichtung.E

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Ute Raumre is no current “standard text” for a first graduate course in mathematical logic and this book will fill that gap. . .While there is more material than could be covered in a traditional one semester course, an instructor can cover the basics and still have the flexibility to choose several weeks’
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Barbara Ottoleteness of categorical theories. We show that the full theory of the field of complex numbers is axiomatized as the theory of algebraically closed fields of characteristic zero and give several consequences. Countable categoricity allows us to study dense linear orders and random graphs.
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Wolfram Zöllerhare one thing in common. More precisely, they rely substantially on the special geometric features of a concrete situation to produce an interesting Morse function, and then squeeze as much information as possible from geometrical data. Often this process requires deep and rather subtle incursions
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Alphons Silbermannrovides a useful introduction to Morse Theory.Covers many of.This self-contained treatment of Morse theory focuses on applications and is intended for a graduate course on differential or algebraic topology. The book is divided into three conceptually distinct parts. The first part contains the foun
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Jürgen Ferner,Olaf Briesee book is divided into three conceptually distinct parts. The first part contains the foundations of Morse theory. The second part consists of applications of Morse theory over the reals, while the last part describes the basics and some applications of complex Morse theory, a.k.a. Picard-Lefschetz
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