74 citations · 674 across the 43 of their papers we have counts for
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Acoustic phonons in a magnetized vacuum? First-principle lattice results on the mass spectrum of the electroweak model in a strong magnetic field
M. N. Chernodub, V. A. Goy, A. V. Molochkov
We use numerical Monte Carlo simulations to determine the mass spectrum of the bosonic sector of the electroweak model in an external magnetic field of the electroweak-scale streng…
One-quark state near a boundary of the confinement phase of QCD
Maxim N. Chernodub, Vladimir A. Goy, Alexander V. Molochkov +1
We discuss a one-quark state in the confinement phase near a reflective chromometallic boundary both at finite and zero temperature. Using numerical simulations of lattice Yang-Mil…
The Casimir Effect in (3+1)-dimensional lattice Yang-Mills theory at finite temperature: the unexpected universality of quarkiton and glueton boundary states
Maxim N. Chernodub, Vladimir A. Goy, Alexander V. Molochkov +2
In our earlier work on the Casimir effect in (3+1)-dimensional Yang-Mills theory, we identified two novel nonperturbative states arising in QCD with boundaries: the glueton and the…
Vortex wall phase in fractonic XY-plaquette model on square lattice
A. M. Begun, M. N. Chernodub, V. A. Goy +1
The XY-plaquette model is the most straightforward lattice realization of a broad class of fractonic field theories that host quasiparticles with restricted mobility. The plaquette…
Generation of electric current by magnetic field at the boundary: quantum scale anomaly vs. semiclassical Meissner current outside of the conformal limit
M. N. Chernodub, V. A. Goy, A. V. Molochkov
The scale (conformal) anomaly can generate an electric current near the boundary of a system in the presence of a static magnetic field. The magnitude of this magnetization current…
Boundary states and Non-Abelian Casimir effect in lattice Yang-Mills theory
Maxim N. Chernodub, Vladimir A. Goy, Alexander V. Molochkov +1
Using first-principle numerical simulations, we investigate the Casimir effect in zero-temperature SU(3) lattice gauge theory in 3+1 spacetime dimensions. The Casimir interaction b…