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Dive into the research topics where Denis Bashkirov is active.

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Featured researches published by Denis Bashkirov.


Journal of High Energy Physics | 2011

Supersymmetry enhancement by monopole operators

Denis Bashkirov; Anton Kapustin

We describe a method which allows one to study hidden symmetries in a large class of strongly coupled supersymmetric gauge theories in three dimensions. We apply this method to the ABJM theory and to the infrared limit of


Journal of High Energy Physics | 2011

Dualities between N = 8 superconformal field theories in three dimensions

Denis Bashkirov; Anton Kapustin

\mathcal{N} = 4


Journal of High Energy Physics | 2011

Dualities between \mathcal{N} = 8 superconformal field theories in three dimensions

Denis Bashkirov; Anton Kapustin

SQCD with adjoint and fundamental matter. We show that the U(N) ABJM model with Chern-Simons level k = 1or k = 2 has hidden


Archive | 2011

New and old N = 8 superconformal field theories in three dimensions

Denis Bashkirov; Anton Kapustin

\mathcal{N} = 8


arXiv: High Energy Physics - Theory | 2011

Aharony duality and monopole operators in three dimensions

Denis Bashkirov

supersymmetry. Hidden supersymmetry is also shown to occur in


arXiv: High Energy Physics - Theory | 2013

Bootstrapping the

Denis Bashkirov

\mathcal{N} = 4


arXiv: High Energy Physics - Theory | 2012

\cN=1

Denis Bashkirov

d = 3 SQCD with one fundamental and one adjoint hypermultiplet. The latter theory, as well as the U(N) ABJM theory at k = 1, are shown to have a decoupled free sector. This provides evidence that both models are dual to the infrared limit of


arXiv: High Energy Physics - Theory | 2010

SCFT in three dimensions

Denis Bashkirov

\mathcal{N} = 8


arXiv: High Energy Physics - Theory | 2011

A comment on the enhancement of global symmetries in superconformal SU(2) gauge theories in 5D

Denis Bashkirov

U(N) super-Yang-Mills theory.


arXiv: High Energy Physics - Theory | 2012

Examples of global symmetry enhancement by monopole operators

Denis Bashkirov

We show that an infinite family of

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Anton Kapustin

California Institute of Technology

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