Zobrazeno 1 - 10
of 91
pro vyhledávání: '"O.A. Khrustalev"'
Autor:
O.A. Khrustalev, Olga Timofeevskaia
Publikováno v:
Nuclear Physics B - Proceedings Supplements. 104:217-220
In this paper the problem of quantization of the free gravitational field on classical background (the exact solutions of Einstein equations) is considered. The Bogoliubov group coordinates method in path integral formalism is developed. This approac
Autor:
O.A. Khrustalev, Sergey Yu. Vernov
Publikováno v:
Mathematics and Computers in Simulation. 57:239-252
Doubly periodic (periodic both in time and in space) solutions for the Lagrange-Euler equation of the (1+1)-dimensional scalar Phi^4 theory are considered. The nonlinear term is assumed to be small, and the Poincare-Lindstedt method is used to find a
Publikováno v:
Teoreticheskaya i Matematicheskaya Fizika. 122:417-425
Autor:
O.A. Khrustalev, P. K. Silaev
Publikováno v:
Theoretical and Mathematical Physics. 117:1345-1350
The existence of double-periodic solutions in the one-dimensional (1+1) ϗ4-model is shown numerically, and the dispersion law for the corresponding nonlinear waves is found.
Autor:
S. Yu. Vernov, O.A. Khrustalev
Publikováno v:
Theoretical and Mathematical Physics. 116:881-889
Double-periodic solutions of the Euler-Lagrange equation for the (1+1)-dimensional scalarϗ4-theory are considered. The nonlinear term is assumed to be small, and the Poincare method is used to seek asymptotic solutions in the standing-wave form. The
Publikováno v:
Teoreticheskaya i Matematicheskaya Fizika. 117:300-307
Publikováno v:
Teoreticheskaya i Matematicheskaya Fizika. 116:182-192
Autor:
M. V. Chichikina, O.A. Khrustalev
Publikováno v:
Theoretical and Mathematical Physics. 111:723-730
We continue our analysis of relativistically invariant systems and perform the reduction of the number of field states. Expressions for the integrals of motion are given in the zeroth order in the inverse powers of the coupling constant in the form o
Autor:
O.A. Khrustalev, M. V. Chichikina
Publikováno v:
Theoretical and Mathematical Physics. 111:583-591
We define the Bogoliubov variables for strongly coupled systems that are invariant under the Poincare group in (1+1)-dimensional space-time. This allows us to achieve a compatibility between taking the conservation laws into account exactly and devel
Autor:
O.A. Khrustalev, P. K. Silaev
Publikováno v:
Theoretical and Mathematical Physics. 91:481-489
For the example of a field quantized for positive values of the spatial coordinate (when particle creation certainly cannot occur) it is shown that incorrect use of the formula for the creation and annihilation operators leads to a transformation fro