John Willard Milnor

Les livres de John Willard Milnor dans l'ordre

Les livres de John Willard Milnor dans l'ordre de parution, de Reasonable outcomes for n-person games (1953) à Dynamical systems (2014).

1. 1Reasonable outcomes for n-person gamesReasonable outcomes for n-person games1953
2. 2On games of survivalOn games of survival1955
3. 3Lectures on characteristic classesLectures on characteristic classes1957
4. 4Differential topologyDifferential topology1958
5. 5Differentiable manifolds which are homotopy spheresDifferentiable manifolds which are homotopy spheres1959
6. 6Differentiable structuresDifferentiable structures1961
7. 7Morse theoryMorse theory1963
8. 8Whitehead torsionWhitehead torsion1964
9. 9Lectures on the h-cobordism theoremLectures on the h-cobordism theorem1965
10. 10Topology from the differentiable viewpointTopology from the differentiable viewpoint1965
11. 11On characteristic classes for spherical fibre spacesOn characteristic classes for spherical fibre spaces1968
12. 12On the relationship between differentiable manifolds and comOn the relationship between differentiable manifolds and combinatorial manifolds1968
13. 13Singular points of complex hypersurfacesSingular points of complex hypersurfaces1968
14. 14Singular Points of Complex Hypersurfaces. (AM-61) (Annals ofSingular Points of Complex Hypersurfaces. (AM-61) (Annals of Mathematics Studies)1969
15. 15Introduction to algebraic K-theoryIntroduction to algebraic K-theory1971
16. 16Symmetric bilinear formsSymmetric bilinear forms1973
17. 17Symmetric bilinear forms [by] J. Milnor [and] D. HusemollerSymmetric bilinear forms [by] J. Milnor [and] D. Husemoller1973
18. 18Characteristic classesCharacteristic classes1974
19. 19Dynamics in one complex variableDynamics in one complex variable1999
20. 20Holomorphic dynamics and renormalizationHolomorphic dynamics and renormalization2008
21. 21The fundamental groupThe fundamental group2009
22. 22AlgebraAlgebra2010
23. 23Dynamical systemsDynamical systems2014
24. 24On the structure of Hopf algebrasOn the structure of Hopf algebras