Dipoles, Twists and Noncommutative Gauge Theory
By A. Bergman, O. Ganor. 2000
148 citations recorded by the source corpus.
T-duality of gauge theories on a noncommutative $T^d$ can be extended to include fields with twisted boundary conditions. The resulting T-dual theories contain novel nonlocal fields. These fields represent dipoles of constant magnitude. Several unique properties of field theories on noncommutative spaces have simpler counterparts in the dipole-theories.
Subfields: Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/c3e8af9ead9dec44c5ccd81c3e6573eab2c7e9f9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Nuclear and High Energy Physics
In Statistical and Nonlinear Physics
Citations in the corpus
- Holography for Schrödinger backgrounds (2010, background): “Dipole theories were originally introduced in [20] and arise from taking decoupling limit of branes in a background with a B field with one leg longitudinal to the brane and one leg transverse to the brane.”
- Comments on string theory backgrounds with non-relativistic conformal symmetry (2008, methodology): “ the angular momentum associated to the rotation in the ~xplane. 2.4 DLCQ of dipole theories Another variation is to consider a certain non-commutative theory, called a “dipole theory” [10] (see also [11, 22, 23]). This is a theory were the field multiplication is defined via a star product. In order ”
- Nonlocal field theories and their gravity duals (2001, methodology): “In [10], the first order correction to the SYM Lagrangian was determined as the dipole length times the dimension 5 operator”
- Heating up Galilean holography (2008, methodology): “Indeed, geometries of this type have previously been studied, in investigations of the application of solution generating transformations to construct geometries corresponding to twisted versions of the D3-brane worldvolume theory [27, 28].”