Thermal conditions of load-bearing elements of radioactive waste storage facilities

P.V. Yakovlev; V.A. Lebedev; V.M. Piskunov

doi:10.1051/e3sconf/202022001079

All issues

Volume 220 (2020)

E3S Web Conf., 220 (2020) 01079

References

Open Access

Issue		E3S Web Conf. Volume 220, 2020 Sustainable Energy Systems: Innovative Perspectives (SES-2020)


Article Number		01079
Number of page(s)		5
DOI		https://doi.org/10.1051/e3sconf/202022001079
Published online		16 December 2020

V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, Aggregative simulation method for implementing mathematical models for gas transmission systems, The IOP Conference Series: Materials Science and Engineering 327, 022033 (2018) [CrossRef] [Google Scholar]
V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, Experimental Studies for Determining Gas Flow Rate Accidental Release on Linear Part of Pipeline, IOP Conference Series: Earth and Environmental Science, 1-6 (2017) [Google Scholar]
F.M. Arabloo, A.H. Mohammadi, Efficient estimation of natural gas compressibility factor using a rigorous method, Journal of natural gas science and engineering 4, 8-17 (2014) [Google Scholar]
V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, L.N. Duchnevich, Mathematical modeling of nonstationary gas flow in gas pipeline, The IOP Conference Series: Materials Science and Engineering 327, 022034 (2018) [CrossRef] [Google Scholar]
A.M. Jaeschke, Accurate prediction of compressibility factors by the GERG virial equation, SPE Production engineering 6, 343-349 (1991) [CrossRef] [Google Scholar]
J. Modisette, Instability and other numerical problems in finite difference pipeline models, PSIG Annual meeting New Mexico 5, 22-27 (2012) [Google Scholar]
N.N. Panasenko, P.V. Yakovlev, M.F. Rudenko, N.V. Selivanov, V.G. Bukin, Strength of Carrier Structures of Maritime Ships and Port Facilities Under the Impact of Lightning, International Conference on Modern Trends in Manufacturing Technologies and Equipment 2018 11, 1, 580-585 (2019) [Google Scholar]
M. Chaczykowski, Sensitivity of pipeline gas flow model to the selection of the equation of state, Chemical engineering research and design 3, 159-163 (2009) [Google Scholar]
F. Dauber, R. Span, Achieving higher accuracies for process simulations by implementing the new reference equation for natural gases, Computers and chemical engineering 7, 15-21 (2012) [CrossRef] [Google Scholar]
A.A. Abouellail, M.A. Kostina, S.I. Bortalevich, E.L. Loginov, Y.A. Shinyakov, M.P. Sukhorukov, Building Information Model: advantages, tools and adoption efficiency, The IOP Conference Series: Materials Science and Engineering 327, 022002 (2018) [CrossRef] [Google Scholar]
A.A. Tarasenko, P.V. Chepur, A.A. Gruchenkova, 2018 Analysis of stress-strain state of RVS-20000 tank under non-axisymmetric wind load action, The IOP Conference Series: Materials Science and Engineering 327, 022039 (2018) [Google Scholar]
SP 16.13330.2011 2011, Steel Construction (Moscow, The Ministry of regional development of the Russian Federation) 177 [Google Scholar]
V.A. Bruyaka, E.A. Fokin, E.A. Soldusova, N.A. Glazunova, I.E. Adeyanov, Engineering analysis in ANSYS Workbench (Samara: Samara state technical University, 2010) 271 [Google Scholar]
G.E. Korobkov, R.M. Zaripov, I.A. Shammazov, Numerical modeling of the stress-strain state and stability of pipelines and tanks in complicated operating conditions (Saint-Petersburg: Nedra, 2009) 410 [Google Scholar]
A.A. Tarasenko, P.V. Chepur, A. Gruchenkova, MATEC Web of Conferences 73, 01025 (2016) [CrossRef] [EDP Sciences] [Google Scholar]
A.A. Tarasenko, P.V. Chepur, Soil Mechanics and Foundation Eng. 53, 238-243 (2016) [CrossRef] [Google Scholar]
H. Karagülle, L. Malgaca, H. Öktem, Smart Materials and Structures 13, 661-667 (2004) [CrossRef] [Google Scholar]
A.I. Orlenko, N.K. Kuznetsov, Q.T. Vuong, Devices for the transformation of motion in the structure of oscillatory system: dynamic damping of oscillations, The IOP Conference Series: Materials Science and Engineering 327, 022078 (2018) [CrossRef] [Google Scholar]
S.V. Eliseev, A.I. Artyunin, Applied theory of oscillations in problems of dynamics of linear mechanical systems (Novosibirsk, Nauka, 2016) 459 [Google Scholar]
I.A. Karnovsky, E. Lebed, Theory of vibration protection (Switzerland, Springer, 2016) 708 [Google Scholar]
S.V. Belokobyiski, S.V. Eliseev, V.I. Kashuba, Applied problems of the structural theory of vibrtaion protection systems (Saint-Petersburg, Polytechnic, 2013) 363 [Google Scholar]
S.V. Eliseev, A.P. Khomenko, Dynamic vibration damping: the feedback concept and structural methods of mathematical modeling (Novosibirsk, Nauka, 2014) 357 [Google Scholar]
S.V. Eliseev, A.I. Orlenko, D.H. Nguyen, Devices for transformation of motion in the structure of a dyad of a mechanical oscillatory system, Proceeding of the Don State Technical University 3, 46-59 (2017) [CrossRef] [Google Scholar]
V.V. Dezhin, On damping of screw dislocation bending vibrations in dissipative crystal: limiting cases, The IOP Conference Series: Materials Science and Engineering 327, 032017 (2018) [CrossRef] [Google Scholar]
N.N. Panasenko, P.V. Yakovlev, M.F. Rudenko, N.V. Selivanov, V.G. Bukin, Strength of Carrier Structures of Maritime Ships and Port Facilities Under the Impact of Lightning, International Conference on Modern Trends in Manufacturing Technologies and Equipment 2018 11, 1, 580-585 (2019) [Google Scholar]
A.D. Gorynin, V.Yu. Antsev, A.N. Shaforost, Dynamic loads during failure risk assessment of bridge crane structures, The IOP Conference Series: Materials Science and Engineering 327, 042040 (2018) [CrossRef] [Google Scholar]
V.A. Gulevsky, A.N. Belyaev, T.V. Trishina, Torsional vibrations of shafts of mechanical systems, The IOP Conference Series: Materials Science and Engineering 327, 042041 (2018) [CrossRef] [Google Scholar]
I.V. Kudinov, V.A. Kudinov, A.V. Eremin, V.V. Zhukov, Mathematical model of rod oscillations with account of material relaxation behaviour, The IOP Conference Series: Materials Science and Engineering 327, 042059 (2018) [CrossRef] [Google Scholar]

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[1] V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, Aggregative simulation method for implementing mathematical models for gas transmission systems, The IOP Conference Series: Materials Science and Engineering 327, 022033 (2018) [CrossRef] [Google Scholar]

[2] V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, Experimental Studies for Determining Gas Flow Rate Accidental Release on Linear Part of Pipeline, IOP Conference Series: Earth and Environmental Science, 1-6 (2017) [Google Scholar]

[3] F.M. Arabloo, A.H. Mohammadi, Efficient estimation of natural gas compressibility factor using a rigorous method, Journal of natural gas science and engineering 4, 8-17 (2014) [Google Scholar]

[4] V.G. Fetisov, A.K. Nikolaev, Y.V. Lykov, L.N. Duchnevich, Mathematical modeling of nonstationary gas flow in gas pipeline, The IOP Conference Series: Materials Science and Engineering 327, 022034 (2018) [CrossRef] [Google Scholar]

[5] A.M. Jaeschke, Accurate prediction of compressibility factors by the GERG virial equation, SPE Production engineering 6, 343-349 (1991) [CrossRef] [Google Scholar]

[6] J. Modisette, Instability and other numerical problems in finite difference pipeline models, PSIG Annual meeting New Mexico 5, 22-27 (2012) [Google Scholar]

[7] N.N. Panasenko, P.V. Yakovlev, M.F. Rudenko, N.V. Selivanov, V.G. Bukin, Strength of Carrier Structures of Maritime Ships and Port Facilities Under the Impact of Lightning, International Conference on Modern Trends in Manufacturing Technologies and Equipment 2018 11, 1, 580-585 (2019) [Google Scholar]

[8] M. Chaczykowski, Sensitivity of pipeline gas flow model to the selection of the equation of state, Chemical engineering research and design 3, 159-163 (2009) [Google Scholar]

[9] F. Dauber, R. Span, Achieving higher accuracies for process simulations by implementing the new reference equation for natural gases, Computers and chemical engineering 7, 15-21 (2012) [CrossRef] [Google Scholar]

[10] A.A. Abouellail, M.A. Kostina, S.I. Bortalevich, E.L. Loginov, Y.A. Shinyakov, M.P. Sukhorukov, Building Information Model: advantages, tools and adoption efficiency, The IOP Conference Series: Materials Science and Engineering 327, 022002 (2018) [CrossRef] [Google Scholar]

[11] A.A. Tarasenko, P.V. Chepur, A.A. Gruchenkova, 2018 Analysis of stress-strain state of RVS-20000 tank under non-axisymmetric wind load action, The IOP Conference Series: Materials Science and Engineering 327, 022039 (2018) [Google Scholar]

[12] SP 16.13330.2011 2011, Steel Construction (Moscow, The Ministry of regional development of the Russian Federation) 177 [Google Scholar]

[13] V.A. Bruyaka, E.A. Fokin, E.A. Soldusova, N.A. Glazunova, I.E. Adeyanov, Engineering analysis in ANSYS Workbench (Samara: Samara state technical University, 2010) 271 [Google Scholar]

[14] G.E. Korobkov, R.M. Zaripov, I.A. Shammazov, Numerical modeling of the stress-strain state and stability of pipelines and tanks in complicated operating conditions (Saint-Petersburg: Nedra, 2009) 410 [Google Scholar]

[15] A.A. Tarasenko, P.V. Chepur, A. Gruchenkova, MATEC Web of Conferences 73, 01025 (2016) [CrossRef] [EDP Sciences] [Google Scholar]

[16] A.A. Tarasenko, P.V. Chepur, Soil Mechanics and Foundation Eng. 53, 238-243 (2016) [CrossRef] [Google Scholar]

[17] H. Karagülle, L. Malgaca, H. Öktem, Smart Materials and Structures 13, 661-667 (2004) [CrossRef] [Google Scholar]

[18] A.I. Orlenko, N.K. Kuznetsov, Q.T. Vuong, Devices for the transformation of motion in the structure of oscillatory system: dynamic damping of oscillations, The IOP Conference Series: Materials Science and Engineering 327, 022078 (2018) [CrossRef] [Google Scholar]

[19] S.V. Eliseev, A.I. Artyunin, Applied theory of oscillations in problems of dynamics of linear mechanical systems (Novosibirsk, Nauka, 2016) 459 [Google Scholar]

[20] I.A. Karnovsky, E. Lebed, Theory of vibration protection (Switzerland, Springer, 2016) 708 [Google Scholar]

[21] S.V. Belokobyiski, S.V. Eliseev, V.I. Kashuba, Applied problems of the structural theory of vibrtaion protection systems (Saint-Petersburg, Polytechnic, 2013) 363 [Google Scholar]

[22] S.V. Eliseev, A.P. Khomenko, Dynamic vibration damping: the feedback concept and structural methods of mathematical modeling (Novosibirsk, Nauka, 2014) 357 [Google Scholar]

[23] S.V. Eliseev, A.I. Orlenko, D.H. Nguyen, Devices for transformation of motion in the structure of a dyad of a mechanical oscillatory system, Proceeding of the Don State Technical University 3, 46-59 (2017) [CrossRef] [Google Scholar]

[24] V.V. Dezhin, On damping of screw dislocation bending vibrations in dissipative crystal: limiting cases, The IOP Conference Series: Materials Science and Engineering 327, 032017 (2018) [CrossRef] [Google Scholar]

[25] N.N. Panasenko, P.V. Yakovlev, M.F. Rudenko, N.V. Selivanov, V.G. Bukin, Strength of Carrier Structures of Maritime Ships and Port Facilities Under the Impact of Lightning, International Conference on Modern Trends in Manufacturing Technologies and Equipment 2018 11, 1, 580-585 (2019) [Google Scholar]

[26] A.D. Gorynin, V.Yu. Antsev, A.N. Shaforost, Dynamic loads during failure risk assessment of bridge crane structures, The IOP Conference Series: Materials Science and Engineering 327, 042040 (2018) [CrossRef] [Google Scholar]

[27] V.A. Gulevsky, A.N. Belyaev, T.V. Trishina, Torsional vibrations of shafts of mechanical systems, The IOP Conference Series: Materials Science and Engineering 327, 042041 (2018) [CrossRef] [Google Scholar]

[28] I.V. Kudinov, V.A. Kudinov, A.V. Eremin, V.V. Zhukov, Mathematical model of rod oscillations with account of material relaxation behaviour, The IOP Conference Series: Materials Science and Engineering 327, 042059 (2018) [CrossRef] [Google Scholar]