The partition function of the ABJM theory receives non-perturbative corrections due to instanton effects. We study these non-perturbative corrections, including bound states of worldsheet instantons and membrane instantons, in the Fermi-gas approach. We require that the total non-perturbative correction should be always finite for arbitrary Chern-Simons level. This finiteness is realized quite non-trivially because each bound state contribution naively diverges at some levels. The poles of each contribution should be canceled out in total. We use this pole cancellation mechanism to find unknown bound state corrections from known ones. We conjecture a general expression of the bound state contribution. Summing up all the bound state contribu...
We study vacuum expectation values (VEVs) of circular half BPS Wilson loops in arbitrary representat...
We investigate the large N instanton effects of partition functions in a class of \( \mathcal{N}=4 \...
We investigate the large $N$ instanton effects of partition functions in a class of $\mathcal{N}=4$ ...
arXiv The partition function of the ABJM theory receives non-perturbative corrections due to instant...
The partition function of the ABJM theory receives non-perturbative corrections due to instanton eff...
We study the instanton effects of the ABJM partition function using the Fermi gas formalism. We comp...
We investigate the large N instanton effects of partition functions in a class of N=4 circular quive...
We study instanton corrections to the vacuum expectation value (VEV) of 1/6 BPS Wilson loops in ABJM...
We consider the quantum spectral problem appearing the Fermi gas formulation of the ABJM (Aharony-Be...
We study the Fermi gas quantum mechanics associated to the ABJM matrix model. We develop a method to...
We review recent progress in determining the partition function of the ABJM theory in the large-N ex...
We present a new Fermi gas formalism for the ABJ matrix model. This formulation identifies the effec...
We review recent progress in determining the partition function of the ABJM theory in the large N ex...
The partition function of ABJM theory on the three-sphere has nonperturbative corrections due to mem...
We study the partition function of the ABJ theory, which is the N = 6 superconformal Chern-Simons ma...
We study vacuum expectation values (VEVs) of circular half BPS Wilson loops in arbitrary representat...
We investigate the large N instanton effects of partition functions in a class of \( \mathcal{N}=4 \...
We investigate the large $N$ instanton effects of partition functions in a class of $\mathcal{N}=4$ ...
arXiv The partition function of the ABJM theory receives non-perturbative corrections due to instant...
The partition function of the ABJM theory receives non-perturbative corrections due to instanton eff...
We study the instanton effects of the ABJM partition function using the Fermi gas formalism. We comp...
We investigate the large N instanton effects of partition functions in a class of N=4 circular quive...
We study instanton corrections to the vacuum expectation value (VEV) of 1/6 BPS Wilson loops in ABJM...
We consider the quantum spectral problem appearing the Fermi gas formulation of the ABJM (Aharony-Be...
We study the Fermi gas quantum mechanics associated to the ABJM matrix model. We develop a method to...
We review recent progress in determining the partition function of the ABJM theory in the large-N ex...
We present a new Fermi gas formalism for the ABJ matrix model. This formulation identifies the effec...
We review recent progress in determining the partition function of the ABJM theory in the large N ex...
The partition function of ABJM theory on the three-sphere has nonperturbative corrections due to mem...
We study the partition function of the ABJ theory, which is the N = 6 superconformal Chern-Simons ma...
We study vacuum expectation values (VEVs) of circular half BPS Wilson loops in arbitrary representat...
We investigate the large N instanton effects of partition functions in a class of \( \mathcal{N}=4 \...
We investigate the large $N$ instanton effects of partition functions in a class of $\mathcal{N}=4$ ...