Chern Number

The Chern number is defined in terms of the Chern Class of a Manifold as follows. For any collectionChern Classes such that their cup product has the same Dimension as theManifold, this cup product can be evaluated on the Manifold's Fundamental Class. Theresulting number is called the Chern number for that combination of Chern classes. The most important aspect of Chernnumbers is that they are Cobordism invariant.

• Gaussian Hypergeometric Series
• Gaussian Integer
• Gaussian Integral
• Gaussian Integral (Linking Number)
• Gaussian Joint Variable Theorem
• Gaussian Mountain Range
• Gaussian Multivariate Distribution
• Gaussian Polynomial
• Gaussian Prime
• Gaussian Quadrature
• Gaussian Sum
• Gauss-Jacobi Mechanical Quadrature
• Gauss-Jordan Elimination
• Gauss-Kummer Series
• Gauss-Kuzmin-Wirsing Constant
• Gauss-Laguerre Quadrature
• Gauss-Manin Connection
• Gauss Map
• Gauss Measure
• Gauss Multiplication Formula
• Gauss Plane
• Gauss-Salamin Formula
• Gauss's Backward Formula
• Gauss's Circle Problem
• Gauss's Class Number Conjecture