Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

Consistent KK truncations for M5-branes wrapped on Riemann surfaces

View through CrossRef
Abstract We construct a consistent Kaluza–Klein reduction of D   =  11 supergravity on , where or H 2 , or a quotient thereof, at the level of the bosonic fields. The result is a gauged N   =  4, D   =  5 supergravity theory coupled to three vector multiplets, with the gauging lying in an subgroup of the global symmetry group of the ungauged theory. For , the D   =  5 theory has a maximally supersymmetric AdS 5 vacuum which uplifts to the known solution of D   =  11 supergravity corresponding to M5-branes wrapping a Riemann surface with genus greater than one and dual to an N   =  2 SCFT in d   =  4. For , we find two AdS 5 solutions, one of which is new, and both of which are unstable. There is an additional subtruncation to an N   =  2 gauged supergravity coupled to two vector multiplets, with very special real manifold , and a single hypermultiplet, with quaternionic Kähler manifold and gauging associated with an subgroup.
Title: Consistent KK truncations for M5-branes wrapped on Riemann surfaces
Description:
Abstract We construct a consistent Kaluza–Klein reduction of D   =  11 supergravity on , where or H 2 , or a quotient thereof, at the level of the bosonic fields.
The result is a gauged N   =  4, D   =  5 supergravity theory coupled to three vector multiplets, with the gauging lying in an subgroup of the global symmetry group of the ungauged theory.
For , the D   =  5 theory has a maximally supersymmetric AdS 5 vacuum which uplifts to the known solution of D   =  11 supergravity corresponding to M5-branes wrapping a Riemann surface with genus greater than one and dual to an N   =  2 SCFT in d   =  4.
For , we find two AdS 5 solutions, one of which is new, and both of which are unstable.
There is an additional subtruncation to an N   =  2 gauged supergravity coupled to two vector multiplets, with very special real manifold , and a single hypermultiplet, with quaternionic Kähler manifold and gauging associated with an subgroup.

Related Results

G-theory: The generator of M-theory and supersymmetry
G-theory: The generator of M-theory and supersymmetry
In string theory with ten dimensions, all Dp-branes are constructed from D0-branes whose action has two-dimensional brackets of Lie 2-algebra. Also, in M-theory, with 11 dimensions...
The Generalized Riemann Integral
The Generalized Riemann Integral
Riemann integration theory integrates functions on a bounded interval  as a Riemann sum approach (integral) where the fineness of the partitions is controlled by a number (norm) of...
The birth of the universe in a new G-theory approach
The birth of the universe in a new G-theory approach
Recently, Padmanabhan has discussed that the expansion of the cosmic space is due to the difference between the number of degrees of freedom on the boundary surface and the number ...
Branes and polytopes
Branes and polytopes
Abstract We investigate the hierarchies of half-supersymmetric branes in maximal supergravity theories. By studying the action of the Weyl gr...
A topological proof of the Riemann–Hurwitz formula
A topological proof of the Riemann–Hurwitz formula
The Riemann–Hurwitz formula is generally given as a result from algebraic geometry that provides a means of constraining branched covers of surfaces via their Euler characteristic....
Log-Riemann surfaces and Liouville Towers
Log-Riemann surfaces and Liouville Towers
Log-surfaces de Riemann et Tours de Liouville Dans cette thèse, nous étudions géométriquement certaines classes de fonctions par l'étude des log-surfaces de Riemann...
Renormalized volume, Polyakov anomaly, and orbifold Riemann surfaces
Renormalized volume, Polyakov anomaly, and orbifold Riemann surfaces
In [B. Taghavi Classical Liouville action and uniformization of orbifold Riemann surfaces, ], two of the authors studied the function ????m=Sm−π∑i=1n(mi−1mi)loghi for orbifold Rie...
A Solution Structure-Based Adaptive Approximate (SSAA) Riemann Solver for the Elastic-Perfectly Plastic Solid
A Solution Structure-Based Adaptive Approximate (SSAA) Riemann Solver for the Elastic-Perfectly Plastic Solid
The exact Riemann solver for one-dimensional elastic-perfectly plastic solid has been presented in the previous work [S. Gao and T. G. Liu, Adv. Appl. Math. Mech., 9(3), 2017, 621-...

Back to Top