A Monopole Wall

Abstract

We construct, numerically, a solution of the SU(2) Bogomolny equations corresponding to a sheet of BPS monopoles. It represents a domain wall between a vacuum region and a region of constant energy density, and it is the smoothed-out version of the planar sheet of Dirac monopoles obtained by linear superposition.

4 pages, 1 eps figure

References in corpus (7)

• Rational Maps, Monopoles and Skyrmions
• Nahm Transform For Periodic Monopoles And N=2 Super Yang-Mills Theory
• A Skyrme lattice with hexagonal symmetry
• A survey on Nahm transform
• Multi-monopoles and Magnetic Bags
• Periodic Monopoles
• Sheets of BPS Monopoles and Instantons with Arbitrary Simple Gauge Group

Cited by in corpus (16)

• Moduli of Monopole Walls and Amoebas
• Monopoles in AdS
• 3d $\mathcal{N}=4$ Gauge Theories on an Elliptic Curve
• BPS Magnetic Monopole Bags
• Monopole Planets and Galaxies
• Magnetic Bags and Black Holes
• The large N limit of the Nahm transform
• Hyperbolic vortices with large magnetic flux
• Dynamics of monopole walls
• Instanton Bags, High Density Holographic QCD and Chiral Symmetry Restoration
• Magnetic Domains
• Magnetic bags in hyperbolic space
• Higher Gauge Theory and M-Theory
• Hyperkahler Metrics from Monopole Walls
• High Q BPS Monopole Bags are Urchins
• Crystal Volumes and Monopole Dynamics