Fran Globlek

most cited

t t^{*}

Toda equations for surface defects in

N = 2

SYM and instanton counting for classical Lie groups

8 citations · 8 across the 1 of their papers we have counts for

collaborators

1 paper

hep-th2022★ 8 cited

$t t^{*}$ Toda equations for surface defects in $N = 2$ SYM and instanton counting for classical Lie groups

Giulio Bonelli, Fran Globlek, Alessandro Tanzini

The partition function of $N = 2$ super Yang-Mills theories with arbitrary simple gauge group coupled to a self-dual $Ω$ -background is shown to be fully determined by study…

tt∗ Toda equations for surface defects in N=2 SYM and instanton counting for classical Lie groups

$t t^{*}$ Toda equations for surface defects in $N = 2$ SYM and instanton counting for classical Lie groups