8 citations · 23 across the 12 of their papers we have counts for
7 papers · 1 filter
Non-abelian monopole solutions in arbitrary gauge
S. E. Korenblit, E. A. Voronova
The Georgi-Glashow model equations of motion are examined by general static spherically symmetric real and complex parametrizations of gauge fields in arbitrary gauge. Their connec…
Interpolating wave packets and composite wave functions in QFT and neutrino oscillation problem
S. E. Korenblit, D. V. Taychenachev, M. V. Petropavlova
A consistent constructive covariant description of neutrino flavour transition amplitude in vacuum is presented. To this end a special generalized relativistic wave packet is const…
Higher order corrections to the Grimus-Stockinger formula
S. E. Korenblit, D. V. Taychenachev
For the Grimus-Stockinger formula the same dimensionless parameter of asymptotic expansion is found by several ways of calculations. This parameter strongly depends on the width of…
On the origin of superselection rules and different solutions of Thirring model
S. E. Korenblit, V. V. Semenov
The normal forms of different one- and two- parametric solutions of Thirring model are connected with each other by making use of generalized conformal shift transformations. A new…
Finite temperature Thirring model: from linearization through canonical transformations to correct normal form of thermofield solution
V. V. Semenov, S. E. Korenblit
It is shown that exact solvability of the finite temperature massless Thirring model, as well as of its zero temperature case, in canonical quantization scheme originates from the…
On fermionic tilde conjugation rules and thermal bosonization. Hot and cold thermofields
S. E. Korenblit, V. V. Semenov
A generalization of Ojima tilde conjugation rules is suggested, which reveals the coherent state properties of thermal vacuum state and is useful for the thermofield bosonization.…
Massless Thirring model in canonical quantization scheme
S. E. Korenblit, V. V. Semenov
It is shown that the exact solvability of the massless Thirring model in the canonical quantization scheme originates from the intrinsic linearizability of its Heisenberg equations…