000 00361nam a2200133Ia 4500
999 _c184407
_d184407
020 _a082185349X
020 _a9780821894002
040 _cCUS
082 _a512.2
_bHAZ/F
100 _aHazewinkel,Michiel
245 0 _aFormal groups and applications/
_cMichiel Hazewinkel
260 _aNew York :
_bAmerican Mathematical Society,
_c2012.
300 _axxiv,573p. :
_bill.;
_c24cm.
440 _aAMS Chelsea Publishing, no.375.
505 _aChapter 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
650 _aFormal groups.
942 _cWB16