Effective Lagrangian of Domain Wall Networks
arXiv:0710.0423
Abstract
Domain wall networks are studied in N=2 supersymmetric U(N_C) gauge theory with N_F (>N_C) flavors. We find a systematic method to construct domain wall networks in terms of moduli matrices. Normalizable moduli parameters of the network are found to be sizes and phases of the loop. We obtain moduli space metric which specifies the effective Lagrangian on the domain wall networks. It is used to study dynamics of domain wall networks with the moduli approximation.
Submitted for the SUSY07 proceedings, 4 pages, LaTex, 4 eps figures
References in corpus (21)
- Solitons in the Higgs phase -- the moduli matrix approach --
- Supersymmetric Solitons and How They Help Us Understand Non-Abelian Gauge Theories
- All Exact Solutions of a 1/4 Bogomol'nyi-Prasad-Sommerfield Equation
- TASI Lectures on Solitons
- Construction of Non-Abelian Walls and Their Complete Moduli Space
- Non-Abelian Walls in Supersymmetric Gauge Theories
- The Moduli Space of BPS Domain Walls
- Localization of Non-Abelian Gauge Fields on Domain Walls at Weak Coupling (D-brane Prototypes)
- Manifest Supersymmetry for BPS Walls in N=2 Nonlinear Sigma Models
- Manifestly Supersymmetric Effective Lagrangians on BPS Solitons
- D-brane Construction for Non-Abelian Walls
- Webs of Walls
- Non-Abelian Webs of Walls
- Global Structure of Moduli Space for BPS Walls
- BPS Wall in N=2 SUSY Nonlinear Sigma Model with Eguchi-Hanson Manifold
- Nonnormalizable Zero Modes on BPS Junctions
- Dynamics of Domain Wall Networks
- Domain Wall Junction in N=2 Supersymmetric QED in four dimensions
- BPS Walls and Junctions in SUSY Nonlinear Sigma Models
- Effective Action of Domain Wall Networks
- D-brane Configurations for Domain Walls and Their Webs