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Showing
1 - 6
results out of
6
for
'
Chern
'
6 - Hoeffding-Chernof and Khinchine inequality
6 - Hoeffding-Chernof and Khinchine inequality
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On September 2, 2008
Views: 554
Course:
Topics in Statistics: Statistical Learni...
Main Category:
Statistics
Tags:
Chernof
Hoeffding
Inequality
Khinchine
22 - Chern Classes and Elementary Symmetric Polynomials
22 -
Chern
Classes and Elementary Symmetric Polynomials
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On August 20, 2008
Views: 384
Course:
Algebraic Topology II , Spring 2006, MI...
Main Category:
Algebra
Tags:
Chern
Classes
Polynomials
Symmetric
21 - Properties of Chern Classes-the Splitting Principle
21 - Properties of
Chern
Classes-the Splitting Principle
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On August 20, 2008
Views: 324
Course:
Algebraic Topology II , Spring 2006, MI...
Main Category:
Algebra
Tags:
Chern
Classes
Principle
Splitting
20 - Completion of a Deferred Proof-Whitney Sum-and Chern Classes
20 - Completion of a Deferred Proof-Whitney Sum-and
Chern
Classes
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On August 20, 2008
Views: 329
Course:
Algebraic Topology II , Spring 2006, MI...
Main Category:
Algebra
Tags:
Chern
Deferred
Sum
Whitney
12 - Chern classes of the tangent bundle; cohomological criterion for existence of almost-complex structures on a 4-manifold, examples; splitting of tangent and cotangent bundles of (M,J), types; complex manifolds, Dolbeault cohomology
12 -
Chern
classes of the tangent bundle; cohomological criterion for existence of almost-complex structures on a 4-manifold, examples; splitting of tangent and cotangent bundles of (M,J), types; complex manifolds, Dolbeault cohomology
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On August 25, 2008
Views: 293
Course:
Geometry of Manifolds, Spring 2007, MIT
Main Category:
Geometry
Tags:
bundle
Chern
Classes
cohomological
Complex
criterion
Tangent
11- Naturality properties of Chern classes and topological definition; equivalence between the two definitions; classification of complex line bundles
11- Naturality properties of
Chern
classes and topological definition; equivalence between the two definitions; classification of complex line bundles
By
Bar tender
, Massachusetts Institute of Technology, Massachusetts, On August 25, 2008
Views: 416
Course:
Geometry of Manifolds, Spring 2007, MIT
Main Category:
Geometry
Tags:
Bundles
Chern
classification
complexl
ine