Atiyah-Singer Index Theorem
A theorem which states that the analytic and topological ``indices'' are equal for any elliptic differential operator on an
-D Compact Differentiable 
boundarylessManifold.
References
Atiyah, M. F. and Singer, I. M. ``The Index of Elliptic Operators on Compact Manifolds.'' Bull. Amer. Math. Soc. 69, 322-433, 1963. Atiyah, M. F. and Singer, I. M. ``The Index of Elliptic Operators I, II, III.'' Ann. Math. 87, 484-604, 1968. Petkovsek, M.; Wilf, H. S.; and Zeilberger, D. A=B. Wellesley, MA: A. K. Peters, p. 4, 1996.
- Doughnut
- Douglas-Neumann Theorem
- Dovetailing Problem
- Dowker Notation
- Down Arrow Notation
- Dozen
- Dragon Curve
- Dragon Fractal
- Draughts
- Drinfeld's Symmetric Space
- Droz-Farny Circles
- Drum
- D-Statistic
- D-Triangle
- Dual Basis
- Dual Bivector
- Dual Graph
- Duality Principle
- Duality Theorem
- Dual Map
- Dual Polyhedron
- Dual Scalar
- Dual Solid
- Dual Tensor
- Dual Voting