Witten's Equations
Also called the Seiberg-Witten Invariants. For a connection 
and a Positive Spinor 
,
 |  |  | |
 | |  |
The solutions are called monopoles and are the minima of the functional
See also Lichnerowicz Formula, Lichnerowicz-Weitzenbock Formula, Seiberg-Witten Equations
References
Cipra, B. ``A Tale of Two Theories.'' What's Happening in the Mathematical Sciences, 1995-1996, Vol. 3. Providence, RI: Amer. Math. Soc., pp. 14-25, 1996. Donaldson, S. K. ``The Seiberg-Witten Equations and 4-Manifold Topology.'' Bull. Amer. Math. Soc. 33, 45-70, 1996. Kotschick, D. ``Gauge Theory is Dead!--Long Live Gauge Theory!'' Not. Amer. Math. Soc. 42, 335-338, 1995. Seiberg, N. and Witten, E. ``Monopoles, Duality, and Chiral Symmetry Breaking in Witten, E. ``Monopoles and 4-Manifolds.'' Math. Res. Let. 1, 769-796, 1994.
Supersymmetric QCD.'' Nucl. Phys. B 431, 581-640, 1994.
- Binary Quadratic Form
- Binary Remainder Method
- Binary Tree
- Binet Forms
- Binet's Formula
- Bing's Theorem
- Binomial
- Binomial Coefficient
- Binomial Distribution
- Binomial Expansion
- Binomial Formula
- Binomial Number
- Binomial Series
- Binomial Theorem
- Binomial Triangle
- Binormal Developable
- Binormal Vector
- Bioche's Theorem
- Biotic Potential
- Bipartite Graph
- Biplanar Double Point
- Bipolar Coordinates
- Bipolar Cylindrical Coordinates
- Biprism
- Bipyramid