Anna Vladislavovna Korolkova

Ms. Anna Vladislavovna Korolkova

orcid

Research Focus & Metrics

Academic Career Length

17Years (2010-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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18 June 2016
Verified
Book Chapter
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MGM. N. Gevorkyan
M. N. Gevorkyan
TVT. R. Velieva
T. R. Velieva
AKAnna Vladislavovna Korolkova
Anna Vladislavovna Korolkova
DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov
LSL. A. Sevastyanov
L. A. Sevastyanov

1 October 2014
Verified
Conference Paper
Open access
TVT. R. Velieva
T. R. Velieva
AKAnna Vladislavovna Korolkova
Anna Vladislavovna Korolkova
DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov
The problem of RED-module mathematical model results verification, based on GNS3 experimental stand, is discussed in this article. The experimental stand consists of virtual Cisco router, traffic generator D-ITG and traffic receiver. The process of construction of such stand is presented. Also, the interaction between experimental stand and a computer of investigation in order to obtain and analyze data from stand is revised.

19 December 2019
Verified
Book Chapter
Closed access
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VHViana C. C. Hilquias
Viana C. C. Hilquias
IZIvan S. Zaryadov
Ivan S. Zaryadov
VTV. V. Tsurlukov
V. V. Tsurlukov
TMT. A. Milovanova
T. A. Milovanova
EBE. V. Bogdanova
E. V. Bogdanova
DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov

1 January 2017 in Journal of Physics: Conference Series
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Conference Paper
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DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov
AKAnna Vladislavovna Korolkova
Anna Vladislavovna Korolkova
LSLeonid Sevastianov
Leonid Sevastianov
Spinors are more special objects than tensor. Therefore possess more properties than the more generic objects such as tensors. Thus, the group of Lorentz two-spinors is the covering group of the Lorentz group. Since the Lorentz group is a symmetry group of Maxwell's equations, it is assumed to reasonable to use when writing the Maxwell equations Lorentz two-spinors and not tensors. We describe in detail the representation of the Maxwell's equations in the form of Lorentz two-spinors. This representation of Maxwell's equations can be of considerable theoretical interest.

3 June 2016
Verified
Conference Paper
Closed access
AKAnna Vladislavovna Korolkova
Anna Vladislavovna Korolkova
EEEkaterina G. Eferina
Ekaterina G. Eferina
ELEugeny B. Laneev
Eugeny B. Laneev
IGIrina A. Gudkova
Irina A. Gudkova
LSLeonid A. Sevastianov
Leonid A. Sevastianov
DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov

9 February 2016 in EPJ Web of Conferences
Verified
Journal Article
Open access
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Michal HnaticMichal Hnatic
Michal Hnatic
EEE. G. Eferina
E. G. Eferina
AKAnna Vladislavovna Korolkova
Anna Vladislavovna Korolkova
DKDmitry Sergeevich Kulyabov
Dmitry Sergeevich Kulyabov
LSL. A. Sevastyanov
L. A. Sevastyanov
Background. Presentation of the probability as an intrinsic property of the nature leads researchers to switch from deterministic to stochastic description of the phenomena. The kinetics of the interaction has recently attracted attention because it often occurs in the physical, chemical, technical, biological, environmental, economic, and sociological systems. However, there are no general methods for the direct study of this equation. The expansion of the equation in a formal Taylor series (the so called Kramers–Moyal’s expansion) is used in the procedure of stochastization of one-step processes.Purpose. However, this does not eliminate the need for the study of the master equation.Method. It is proposed to use quantum field perturbation theory for the statistical systems (the so-called Doi method).Results. This work is a methodological material that describes the principles of master equation solution based on quantum field perturbation theory methods. The characteristic property of the work is that it is intelligible for non-specialists in quantum field theory.Conclusions. We show the full equivalence of the operator and combinatorial methods of obtaining and study of the one-step process master equation.