E. Ivanov

activity

19932023

most citedRenormalizable supersymmetric gauge theory in six dimensions

89 citations · 1k across the 37 of their papers we have counts for

collaborators

37 papers

hep-th2023

Higher Spins in Harmonic Superspace

Evgeny Ivanov

We report on a recent progress in constructing off-shell $N = 2, 4 D$ supersymmetric integer higher-spin theory in terms of unconstrained harmonic analytic gauge superfields an…

hep-th2022

$N = 2$ Supergravities in Harmonic Superspace

Evgeny Ivanov

Basics of $N = 2, 4 D$ conformal and Einstein supergravities in the harmonic superspace approach are outlined. The crucial merit of this formulation consists in that the releva…

hep-th2022★ 21 cited

$N = 2$ higher spins: superfield equations of motion, the hypermultiplet supercurrents, and the component structure

Ioseph Buchbinder, Evgeny Ivanov, Nikita Zaigraev

As a continuation of our previous papers arXiv:2109.07639 and arXiv:2202.08196, we study the linearized structure of the manifestly $4 D, N = 2$ supersymmetric theory of t…

hep-th2022★ 2 cited

On two-loop divergences of effective action in $6 D$ , $N = (1, 1)$ SYM theory

I. L. Buchbinder, E. A. Ivanov, B. S. Merzlikin +1

We study the off-shell structure of the two-loop effective action in $6 D, N = (1, 1)$ supersymmetric gauge theories formulated in $N = (1, 0)$ harmonic superspace. The off-…

hep-th2019★ 5 cited

$N = 4$ Supersymmetric $d = 1$ Sigma Models on Group Manifolds

F. Delduc, E. Ivanov

We construct manifestly $N = 4$ supersymmetric off-shell superfield actions for the HKT $d = 1$ sigma models on the group manifolds U(2) and SU(3), using the harmonic $d = 1$ appr…

hep-th2018★ 12 cited

Gauge dependence of the one-loop divergences in $6 D$ , $N = (1, 0)$ abelian theory

I. L. Buchbinder, E. A. Ivanov, B. S. Merzlikin +1

We study the gauge dependence of the one-loop effective action for the abelian $6 D$ , $N = (1, 0)$ supersymmetric gauge theory formulated in harmonic superspace. We introduce th…

Higher Spins in Harmonic Superspace

N=2 Supergravities in Harmonic Superspace

N=2 higher spins: superfield equations of motion, the hypermultiplet supercurrents, and the component structure

On two-loop divergences of effective action in 6D, N=(1,1) SYM theory

N=4 Supersymmetric d=1 Sigma Models on Group Manifolds

Gauge dependence of the one-loop divergences in 6D, N=(1,0) abelian theory

$N = 2$ Supergravities in Harmonic Superspace

$N = 2$ higher spins: superfield equations of motion, the hypermultiplet supercurrents, and the component structure

On two-loop divergences of effective action in $6 D$ , $N = (1, 1)$ SYM theory

$N = 4$ Supersymmetric $d = 1$ Sigma Models on Group Manifolds

Gauge dependence of the one-loop divergences in $6 D$ , $N = (1, 0)$ abelian theory