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In these notes we consider relation between conformal blocks and the Nekrasov partition function of certain $\mathcal{N}=2$ SYM theories proposed recently by Alday, Gaiotto and Tachikawa.
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1984
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Al. B. Zamolodchikov, Conformal symmetry in two-dimensions: an explicit reccurence formula for the conformal partial wave amplitude
1984
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1987
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J. A. Minahan, D. Nemeschansky, and N. P. Warner, Instanton expansions for mass deformed N = 4 super Yang- Mills theories
1998
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G. W. Moore, N. Nekrasov, and S. Shatashvili, D-particle bound states and generalized instantons
2000
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G. W. Moore, N. Nekrasov, and S. Shatashvili, Integrating over Higgs branches
2000
Cited alongside, same era.
N. A. Nekrasov, Seiberg-Witten Prepotential From Instanton Counting
2004
Cited alongside, same era.
F. Fucito, J. F. Morales, and R. Poghossian, Instantons on quivers and orientifolds
2004
Cited alongside, same era.
Al. B. Zamolodchikov, Higher equations of motion in Liouville field theory
2004
Cited alongside, same era.
A. Mironov and A. Morozov, The Power of Nekrasov Functions
2009
Cited alongside, same era.
A. Mironov and A. Morozov, Proving AGT relations in the large-c limit
2009
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2009
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2009
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R. Poghossian, Recursion relations in CFT and N=2 SYM theory
2009
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A. Mironov and A. Morozov, On AGT relation in the case of U ( 3 ) U(3)
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Cited in the paper.
N. Wyllard, A N − 1 A_{N-1} conformal Toda field theory correlation functions from conformal N = 2 N=2 S U ( N ) SU(N) quiver gauge theories
Cited in the paper.
Cited in the paper.
Cited in the paper.
N. Nekrasov and A. Okounkov, Seiberg-Witten theory and random partitions
Cited in the paper.
Cited in the paper.
2010
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