SO(2N) (0,2) SCFT and M Theory on $Ad{S}_7\times {RP}^4$

Abstract

We study M theory on $AdS_7 \times \RP^4$ corresponding to 6 dimensional SO(2N) $(0,2)$ superconformal field theory on a circle which becomes 5 dimensional super Yang-Mills theory at low energies. For SU(N) (0,2) theory, a wrapped D4 brane on ${\S }^4$ which is connected to a D4 brane on the boundary of $Ad{S}_7$ by N fundamental strings can be interpreted as baryon vertex. For SO(2N) (0,2) theory, by using the property of homology of $\RP^4$, we classify various wrapping branes. Then we consider particles, strings, twobranes, domain walls and the baryon vertex in Type IIA string theory.

20 papges, The discussion on N=8 3D SCFT is corrected. Minor corrections, Added acknowledgments

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Cited by in corpus (7)

• Large N Field Theories, String Theory and Gravity
• On Orientifolds, Discrete Torsion, Branes and M Theory
• Equivariant Cohomotopy implies orientifold tadpole cancellation
• Bubbling Orientifolds
• AdS Superalgebras with Brane Charges
• N=2 SCFT and M Theory on AdS_4 x Q^{1,1,1}
• N=8 SCFT and M Theory on AdS_4 x RP^7