Charges of dyons in N=2 supersymmetric gauge theory
arXiv:0805.1461 · doi:10.1016/j.nuclphysb.2008.05.022
Abstract
Expressions for electric and magnetic charges of dyons, which become massless in the strong-coupling limit of the supersymmetric N=2 gauge theory with an arbitrary gauge group are presented. Transitions into different vacua of the N =1 gauge theory, when the N=2 supersymmetry is broken explicitly to the N =1 case, are discussed. The existence of a minimal set of light dyons, which are necessary to describe this transition, is established. The total number of these dyons equals the product of the rank and dual Coxeter number of the gauge group. A conjecture, which states that this minimal set incorporates all possible light dyons, is discussed. A relation of dyon charges with monodromies at weak and strong couplings is outlined and comparison with known charges of dyons for particular gauge groups is made.
arXiv comment31 pages
References in corpus (40)
- Monopole Condensation, And Confinement In N=2 Supersymmetric Yang-Mills Theory
- Monopoles, Duality and Chiral Symmetry Breaking in N=2 Supersymmetric QCD
- New Phenomena in SU(3) Supersymmetric Gauge Theory
- Simple Singularities and N=2 Supersymmetric Yang-Mills Theory
- New N=2 Superconformal Field Theories in Four Dimensions
- Integrability and Seiberg-Witten Exact Solution
- The Vacuum Structure and Spectrum of N=2 Supersymmetric SU(N) Gauge Theory
- Integrable systems and supersymmetric gauge theory
- The Coulomb Phase of N=2 Supersymmetric QCD
- Dynamics of Supersymmetric Gauge Theory
- Toroidal Compactification Without Vector Structure
- On the Quantum Moduli Space of Vacua of Supersymmetric Gauge Theories
- Nonperturbative Effective Actions of N=2 Supersymmetric Gauge Theories
- The Vacuum Structure of N=2 SuperQCD with Classical Gauge Groups
- Magnetic Monopole Dynamics, Supersymmetry, and Duality
- On the Monodromies of N=2 Supersymmetric Yang-Mills Theory with Gauge Group SO(2n)
- On the Relation Between the Holomorphic Prepotential and the Quantum Moduli in SUSY Gauge Theories
- On the Quantum Moduli Space of N=2 Supersymmetric Gauge Theories
- The Moduli Space and Monodromies of N=2 Supersymmetric \(SO(2r+1) \) Yang-Mills Theory
- The Effective Prepotential of N=2 Supersymmetric SU(N_c) Gauge Theories
- Prepotential and the Seiberg-Witten Theory
- Multi-Instanton Calculus in N=2 Supersymmetric Gauge Theory II: Coupling to Matter
- The Effective Prepotential of N=2 Supersymmetric SO(N_c) and Sp(N_c) Gauge Theories
- One-Instanton Calculations in Supersymmetric Yang-Mills Theory
- S-Duality and the Dyon Spectrum in N=2 Super Yang-Mills Theory
- The Renormalization Group Equation in N=2 Supersymmetric Gauge Theories
- Hyperelliptic curves for Supersymmetric Yang-Mills
- Deconfinement at the Argyres-Douglas point in SU(2) gauge theory with broken N=2 supersymmetry
- The Moduli Space and Monodromies of the Supersymmetric Yang-Mills Theory with any Lie Gauge Groups
- Exceptional Equivalences in N=2 Supersymmetric Yang-Mills Theory
- Integrability and Seiberg-Witten theory
- On the Moduli Space of N = 2 Supersymmetric G_2 Gauge Theory
- On the Monodromies of N=2 Supersymmetric Yang-Mills Theory
- The Moduli Space of the Supersymmetric Yang-Mills Theory
- Prepotentials of N=2 SU(2) Yang-Mills theories coupled with massive matter multiplets
- Picard-Fuchs Equations and Prepotentials in Supersymmetric QCD
- N=1 G_2 SYM theory and Compactification to Three Dimensions
- Monopole, gluino and charge condensates in gauge theories with broken N=2 supersymmetry
- Factorization of Seiberg-Witten Curves with Fundamental Matter
- BPS States, Weight Spaces and Vanishing Cycles
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- Discrete symmetry in supersymmetric N=2 gauge theory
- Simple look at supersymmetric N=2 gauge theory with arbitrary gauge group