Formal group laws and genera
(Difference between revisions)
Taras Panov (Talk | contribs) (Created page with '{{Authors|Taras Panov}} == Introduction == <wikitex>; ... </wikitex> == References == {{#RefList:}} Category:Theory Category:Bordism Category:Manifolds {{Stub}}') |
Taras Panov (Talk | contribs) |
||
| Line 2: | Line 2: | ||
== Introduction == | == Introduction == | ||
| − | < | + | The theory of <i>formal group laws</i>, originally appeared in |
| − | . | + | algebraic geometry, has been brought into the [[Bordism|bordism theory]] in |
| − | </ | + | the pioneering work \cite{Novikov1967}. The applications of |
| + | formal group laws in algebraic topology are closely connected with | ||
| + | the <i>Hirzebruch genera</i> \cite{Hirzebruch1966}, one of the most | ||
| + | important class of invariants of bordism classes of manifolds. | ||
== References == | == References == | ||
Revision as of 18:57, 1 April 2010
|
An earlier version of this page was published in the Bulletin of the Manifold Atlas: screen, print. You may view the version used for publication as of 09:29, 1 April 2011 and the changes since publication. |
|
The user responsible for this page is Taras Panov. No other user may edit this page at present. |
1 Introduction
The theory of formal group laws, originally appeared in algebraic geometry, has been brought into the bordism theory in the pioneering work [Novikov1967]. The applications of formal group laws in algebraic topology are closely connected with the Hirzebruch genera [Hirzebruch1966], one of the most important class of invariants of bordism classes of manifolds.
2 References
- [Hirzebruch1966] F. Hirzebruch, Topological methods in algebraic geometry, Springer-Verlag, New York, 1966. MR0202713 (34 #2573) Zbl 0843.14009
- [Novikov1967] S. P. Novikov, Methods of algebraic topology from the point of view of cobordism theory, Math. USSR, Izv. 1, (1967) 827–913. MR0221509 (36 #4561) Zbl 0176.52401
|
This page has not been refereed. The information given here might be incomplete or provisional. |
