Andrii Kostikov

Dr. Andrii Kostikov

orcid

Research Focus & Metrics

Academic Career Length

23Years (2004-Present)

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

Representative Publications

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14 November 2017 in Journal of Engineering Physics and Thermophysics
Verified
Journal Article
Closed access
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YMYu. M. Matsevityi
Yu. M. Matsevityi
SAS. V. Alekhina
S. V. Alekhina
VBV. T. Borukhov
V. T. Borukhov
GZG. M. Zayats
G. M. Zayats
AKAndrii Kostikov
Andrii Kostikov

1 October 2017 in Nuclear Engineering and Technology
Verified
Journal Article
Open access
SASvitlana ALYOKHINA
Svitlana ALYOKHINA
AKAndrii Kostikov
Andrii Kostikov
Unsteady thermal processes in storage containers with spent nuclear fuel were modeled. The daily fluctuations of outer ambient temperatures were taken into account. The modeling approach, which is based on the solving of conjugate and inverse heat transfer problems, was verified by comparison of measured and calculated temperatures in outer channels. The time delays in the reaching of maximal temperatures for each spent fuel assembly were calculated. Results of numerical investigations show that daily fluctuation of outer temperatures does not have a large influence on the maximal temperatures of stored spent fuel, so that fluctuation can be neglected and only daily average temperature should be considered for safety estimation using the “best estimation” approach

30 September 2022 in Journal of Mechanical Engineering
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Journal Article
Open access
ANA. Pidhornyi Institute of Mechanical Engineering Problems of NASU
A. Pidhornyi Institute of Mechanical Engineering Problems of NASU
AKAndrii Kostikov
Andrii Kostikov
LZLeonid I. Zevin
Leonid I. Zevin
HKHennadii H. Krol
Hennadii H. Krol
AVAnna L. Vorontsova
Anna L. Vorontsova
The paper considers the problem of adjusting the power of a nuclear power plant power unit reactor for those cases when equipment failure occurs. In such circumstances, sometimes it is sufficient to reduce the reactor power, while maintaining the probabilistic level of safe operation of the power unit. The rational number of the reactor power is determined by solving the problem of minimizing the risk criterion in the integral root mean square context. In order to demonstrate the efficiency of the proposed approach, a numerical example is considered. The approach outlined in the paper is focused on improving the power unit control in case of equipment failures.

24 September 2015 in International Journal of Energy Research
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Journal Article
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SASvitlana ALYOKHINA
Svitlana ALYOKHINA
VGVolodymyr Goloshchapov
Volodymyr Goloshchapov
AKAndrii Kostikov
Andrii Kostikov
YMYu Matsevity
Yu Matsevity

30 December 2019 in Journal of Mechanical Engineering
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Journal Article
Closed access
ANA. Podgorny Institute of Mechanical Engineering Problems of NASU
A. Podgorny Institute of Mechanical Engineering Problems of NASU
ARAndrii V. Rusanov
Andrii V. Rusanov
AKAndrii Kostikov
Andrii Kostikov
OSOleksandr L. Shubenko
Oleksandr L. Shubenko
DKDionis Kh. Kharlampidi
Dionis Kh. Kharlampidi
OSOleksandr V. Senetskyi
Oleksandr V. Senetskyi

30 December 2022 in Eastern-European Journal of Enterprise Technologies
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Journal Article
Open access
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RKRuslan Kudabayev
Ruslan Kudabayev
NMNursultan Mizamov
Nursultan Mizamov
NZNurlan Zhangabay Zhangabayuly
Nurlan Zhangabay Zhangabayuly
USUlanbator Suleimenov
Ulanbator Suleimenov
AKAndrii Kostikov
Andrii Kostikov
ZAZhumadilla Aldiyarov
Zhumadilla Aldiyarov
This paper proposes a mathematical model and a procedure for calculating the thermal state of the enclosing structure of the building, which includes an energy-active panel that accumulates solar radiation due to the phase transition of the heat-accumulating material. The mathematical model is based on a two-dimensional non-stationary nonlinear equation of thermal conductivity, which describes the process of heat transfer in the bearing layer of the enclosing structure and the energy-active panel. The model also includes equations describing radiant heat transfer between opaque and translucent bodies. To correctly describe solar insolation, the ASHRAE 2009 model was used in conjunction with the daily change in the position of the Sun in the sky. To solve the system of equations that make up the mathematical model, an iterative procedure has been developed, which involves alternating solution at each time step of the two-dimensional equation of thermal conductivity and a set of algebraic equations of convective and radiant heat transfer. The study’s result established that the amount of accumulated energy in the heat-accumulating material of the phase transition during daylight hours increases significantly, from 15 to 35 %. At night, the surface temperature of the heat-accumulating element in structures using a material with a phase transition is greater than in the case of heat accumulation only in the bearing layer. As a result, it is possible to select from 70 to 120 % more accumulated heat while the presence of high-thermal partitions in a heat-accumulating material with a phase transition contributes to an increase in accumulated heat and usable heat