A note on two-spin magnon-like energy-charge relations from M-theory viewpoint
arXiv:hep-th/0612175
Abstract
We show that for each M-theory background, having subspaces with metrics of given type, there exist M2-brane configurations, which in appropriate limit lead to two-spin magnon-like energy-charge relations, established for strings on AdS_5 x S^5, its beta-deformation, and for membrane in AdS_4 x S^7.
LaTeX, 8 pages, no figures;v2:11 pages, examples and references added
References in corpus (20)
- Strings in flat space and pp waves from Super Yang Mills
- The Bethe-Ansatz for N=4 Super Yang-Mills
- Deforming field theories with global symmetry and their gravity duals
- Giant Magnons
- Spinning strings in AdS_5 x S^5 and integrable systems
- Rotating string solutions: AdS/CFT duality in non-supersymmetric sectors
- Finite-size Effects from Giant Magnons
- Infinite spin limit of semiclassical string states
- Connecting giant magnons to the pp-wave: An interpolating limit of
- Multispin Giant Magnons
- Gauge invariant finite size spectrum of the giant magnon
- A Perspective on Classical Strings from Complex Sine-Gordon Solitons
- Dressing the Giant Magnon II
- Magnons, Classical Strings and beta-Deformations
- Rotating membranes on G_2 manifolds, logarithmic anomalous dimensions and N=1 duality
- Spiky Strings, Giant Magnons and beta-deformations
- Giant Magnon in NS5-brane Background
- Zero modes for the giant magnon
- Magnon-Like Dispersion Relation from M-Theory
- Membrane solutions in M-theory
Cited by in corpus (9)
- Single spike solutions for strings on S2 and S3
- Gauge invariant finite size spectrum of the giant magnon
- Finite-size effects of Membranes on AdS_4 x S_7
- On the anatomy of multi-spin magnon and single spike string solutions
- Neumann and Neumann-Rosochatius integrable systems from membranes on AdS_4xS^7
- On the multi-spin magnon and spike solutions from membranes
- Spin chain from membrane and the Neumann-Rosochatius integrable system
- Rotating Membranes in AdS_4xM^{1,1,1}
- P-Branes Dynamics, AdS/CFT and Correlation Functions