Tachyonic crystals and the laminar instability of the perturbative vacuum in asymptotically free gauge theories
arXiv:1001.4215 · doi:10.1103/PhysRevD.81.125006
Abstract
Lattice Monte Carlo studies in SU(3) gauge theory have shown that the topological charge distribution in the vacuum is dominated by thin coherent membranes of codimension one arranged in a layered, alternating-sign sandwich. A similar lamination of topological charge occurs in the 2D model. In holographic QCD, the observed topological charge sheets are naturally interpreted as branes wrapped around an .. With this interpretation, the laminated array of topological charge membranes observed on the lattice can be identified as a "tachyonic crystal", a regular, alternating-sign array of and branes that arises as the final state of the decay of a non-BPS brane via the tachyonic mode of the attached string. In the gauge theory, the homogeneous, space-filling brane represents the perturbative gauge vacuum, which is unstable toward lamination associated with a marginal tachyonic boundary perturbation . For the model, the cutoff field theory can be cast as the low energy limit of an open string theory in background gauge and tachyon fields and . This allows a detailed comparison with large field theory results and provides strong support for the tachyonic crystal interpretation of the gauge theory vacuum.
21 pages, 3 figures
References in corpus (12)
- Rolling Tachyon
- Theta Dependence In The Large N Limit Of Four-Dimensional Gauge Theories
- Closed Strings as Imaginary D-branes
- Closed strings from decaying D-branes
- Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum
- Exploring the structure of the quenched QCD vacuum with overlap fermions
- The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part
- Inherently Global Nature of Topological Charge Fluctuations in QCD
- Chiral Lagrangian Parameters for Scalar and Pseudoscalar Mesons
- Coherent Topological Charge Structure in Models and QCD
- Small Instantons in and Sigma Models
- Fractionally charged Wilson loops as a probe of -dependence in sigma models: Instantons vs. large N