  
  
Stat 
Members: 3658 Articles: 2'599'751 Articles rated: 2609
03 November 2024 

   

Article overview
 

SeibergWitten theory, monopole spectral curves and affine Toda solitons   Date: 
28 May 1996  Journal:  Phys.Lett. B381 (1996) 129136  Abstract:  Using SeibergWitten theory it is known that the dynamics of N=2 supersymmetric SU(n) YangMills theory is determined by a Riemann surface. In particular the mass formula for BPS states is given by the periods of a special differential on this surface. In this note we point out that the surface can be obtained from the quotient of a symmetric nmonopole spectral curve by its symmetry group. Known results about the SeibergWitten curves then implies that these monopoles are related to the Toda lattice. We make this relation explicit via the ADHMN construction. Furthermore, in the simplest case, that of two SU(2) monopoles, we find that the general two monopole solution is generated by an affine Toda soliton solution of the imaginary coupled theory.  Source:  arXiv, hepth/9605192  Services:  Forum  Review  PDF  Favorites 


No review found.
Did you like this article?
Note: answers to reviews or questions about the article must be posted in the forum section.
Authors are not allowed to review their own article. They can use the forum section.

 


