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T. Shintani, “On a Kronecker limit formula for real quadratic fields,” J. Fac. Sci. Univ. Tokyo Sect. IA Math
Original
1977
Earlier work this paper cites.
A. B. Zamolodchikov, “Infinite additional symmetries in two-dimensional conformal quantum field theory,” Theor. Math. Phys
1985
Earlier work this paper cites.
V. A. Fateev and A. B. Zamolodchikov, “Parafermionic currents in the two-dimensional conformal quantum field theory and selfdual critical points in Z n Z_{n} invariant statistical systems,” Sov. Phys. JETP
1985
Earlier work this paper cites.
H. G. Kausch and G. M. T. Watts, “A Study of W algebras using Jacobi identities,” Nucl. Phys
1991
Earlier work this paper cites.
R. Blumenhagen et al
1991
Earlier work this paper cites.
P. C. Argyres, M. R. Plesser, and A. D. Shapere, “The Coulomb phase of 𝒩 = 2 {\cal N}=2 supersymmetric QCD,” Phys. Rev. Lett
1995
Earlier work this paper cites.
E. Witten, “Solutions of four-dimensional field theories via M- theory,” Nucl. Phys
1997
Earlier work this paper cites.

Similar

N. A. Nekrasov, “Seiberg-Witten prepotential from instanton counting,” Adv. Theor. Math. Phys
2004
Cited alongside, same era.
N. Nekrasov and S. Shadchin, “ABCD of instantons,” Commun. Math. Phys
2004
Cited alongside, same era.
M. Marino and N. Wyllard, “A note on instanton counting for 𝒩 = 2 {\cal N}=2 gauge theories with classical gauge groups,” JHEP
2004
Cited alongside, same era.
V. A. Fateev and A. V. Litvinov, “On differential equation on four-point correlation function in the conformal Toda field theory,” JETP Lett
2005
Cited alongside, same era.
V. A. Fateev and A. V. Litvinov, “Correlation functions in conformal Toda field theory I,” JHEP
Original
2007
Cited alongside, same era.

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2010

(de)Tails of Toda CFT

Drukker, Nadav, Passerini, Filippo

Understand

The relation between the partition function of N=2 gauge theories in 4d and conformal Toda field theory in 2d is explained for the case where the 4d theory is a linear quiver with "quiver tails".

That is when the 4d theory has gauge groups of different rank.
We propose an identification of a subset of the states of Toda CFT which represent the Coulomb-branch parameters of the different rank gauge multiplets and study their three-point functions and descendants.

Built on

T. Shintani, “On a Kronecker limit formula for real quadratic fields,” J. Fac. Sci. Univ. Tokyo Sect. IA Math
Original
1977
Earlier work this paper cites.
A. B. Zamolodchikov, “Infinite additional symmetries in two-dimensional conformal quantum field theory,” Theor. Math. Phys
1985
Earlier work this paper cites.
V. A. Fateev and A. B. Zamolodchikov, “Parafermionic currents in the two-dimensional conformal quantum field theory and selfdual critical points in Z n Z_{n} invariant statistical systems,” Sov. Phys. JETP
1985
Earlier work this paper cites.
H. G. Kausch and G. M. T. Watts, “A Study of W algebras using Jacobi identities,” Nucl. Phys
1991
Earlier work this paper cites.
R. Blumenhagen et al
1991
Earlier work this paper cites.
P. C. Argyres, M. R. Plesser, and A. D. Shapere, “The Coulomb phase of 𝒩 = 2 {\cal N}=2 supersymmetric QCD,” Phys. Rev. Lett
1995
Earlier work this paper cites.
E. Witten, “Solutions of four-dimensional field theories via M- theory,” Nucl. Phys
1997
Earlier work this paper cites.

Similar

N. A. Nekrasov, “Seiberg-Witten prepotential from instanton counting,” Adv. Theor. Math. Phys
2004
Cited alongside, same era.
N. Nekrasov and S. Shadchin, “ABCD of instantons,” Commun. Math. Phys
2004
Cited alongside, same era.
M. Marino and N. Wyllard, “A note on instanton counting for 𝒩 = 2 {\cal N}=2 gauge theories with classical gauge groups,” JHEP
2004
Cited alongside, same era.
V. A. Fateev and A. V. Litvinov, “On differential equation on four-point correlation function in the conformal Toda field theory,” JETP Lett
2005
Cited alongside, same era.
V. A. Fateev and A. V. Litvinov, “Correlation functions in conformal Toda field theory I,” JHEP
Original
2007
Cited alongside, same era.