Formal groups and applications/ Michiel Hazewinkel
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Contents:
Chapter 1. Methods for constructing one dimensional formal groups
Chapter 2. Methods for constructing higher dimensional formal group laws
Chapter 3. Curves, $p$-typical formal group laws, and lots of Witt vectors
Chapter 4. Homomorphisms, endomorphisms, and the classification of formal groups by power series methods
Chapter 5. Cartier-Dieudonné modules
Chapter 6. Applications of formal groups in algebraic topology, number theory, and algebraic geometry
Chapter 7. Formal groups and bialgebras
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