M theory tested by N=2 Seiberg-Witten theory - INSPIRE

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M theory tested by N=2 Seiberg-Witten theory

Isabel P. Ennes
(
- Brandeis U.
)
,
Carlos Lozano
(
- Brandeis U.
)
,
Stephen G. Naculich
(
- Bowdoin Coll.
)
,
Henric Rhedin
(
- Celsius Consultants
)
,
Howard J. Schnitzer
(
- Brandeis U. and
- Harvard U.
)

Jun, 2000

16 pages

Part of Mirror symmetry 4. Proceedings, Conference on Strings, Duality and Geometry : Montreal, Canada, March 22-25, 2000

Contribution to:

Workshop on Strings, Duality and Geometry

e-Print:

hep-th/0006141 [hep-th]

Report number:

BRX-TH-473,
BOW-PH-117,
HUTP-00-A018

View in:

ADS Abstract Service

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Abstract:

Methods are reviewed for computing the instanton expansion of the prepotential for N=2 Seiberg-Witten theory with non-hyperelliptic curves. These results, when compared with the instanton expansion obtained from the microscopic Lagrangian, provide detailed tests of M-theory. Group theoretic regularities of F_ 1-inst allow one to "reverse engineer" a Seiberg-Witten curve for SU(N) with two antisymmetric representations and N_f \leq 3 fundamental hypermultiplet representations, a result not yet available by other methods. Consistency with M-theory requires a curve of infinite order.

talk: Montreal 2000/03/22
gauge field theory: SU(N)
supersymmetry
Seiberg-Witten model
M-theory
Riemann surface
perturbation theory: higher-order

References(55)

Figures(0)

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,
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