918 research outputs found
The role of individual self-study students work in course VI medical university in the professional preparation of doctors.
No full textGrubnik V. V., Koshel Y. M., Tkachenko O. I. The role of individual self-study students work in course VI medical university in the professional preparation of doctors. Journal of Education, Health and Sport. 2017;7(1):503-510. eISSN 2391-8306. DOI http://dx.doi.org/10.5281/zenodo.376848
http://ojs.ukw.edu.pl/index.php/johs/article/view/4327
The journal has had 7 points in Ministry of Science and Higher Education parametric evaluation. Part B item 754 (09.12.2016).
754 Journal of Education, Health and Sport eISSN 2391-8306 7
© The Author (s) 2017;
This article is published with open access at Licensee Open Journal Systems of Kazimierz Wielki University in Bydgoszcz, Poland
Open Access. This article is distributed under the terms of the Creative Commons Attribution Noncommercial License which permits any noncommercial use, distribution, and reproduction in any medium, provided the original author(s) and source are credited. This is an open access article licensed under the terms of the Creative Commons Attribution Non Commercial License
(http://creativecommons.org/licenses/by-nc/4.0/) which permits unrestricted, non commercial use, distribution and reproduction in any medium, provided the work is properly cited.
This is an open access article licensed under the terms of the Creative Commons Attribution Non Commercial License (http://creativecommons.org/licenses/by-nc/4.0/) which permits unrestricted, non commercial use, distribution and reproduction in any medium, provided the work is properly cited.
The authors declare that there is no conflict of interests regarding the publication of this paper.
Received: 02.01.2017. Revised 16.01.2017. Accepted: 24.01.2017.
UDK 338 (063)
THE ROLE OF INDIVIDUAL SELF-STUDY STUDENTS WORK IN COURSE VI MEDICAL UNIVERSITY IN THE PROFESSIONAL PREPARATION OF DOCTORS
V. V. Grubnik, Y. M. Koshel, O. I. Tkachenko
Odessa National Medical University, Odessa
Summary
Implementing algorithms of the organization and evaluation of individual self-study students work of VI course aims to acquire well educational material that was not included in the theme. According to the work program on surgical diseases it was allocated 119 (46%) hours of self-study work from 259 total hours for students of 6 course. To prepare for practical training was given 71 hours (60%) of that time, and 48 hours (40%) should be used so that the student study himself the curriculum issues that have not been put to practical training topics. Individual self-study students work allows to learn educational material that was not included in the themes of practical training, to learn practical skills (curation of patients, primary surgical treatment, assistance during operation, the registration of medical documentation), to learn modern methods of professional information from the internet, what is a contemporary form of knowledge acquisition during self-study.
Key words: individual self-study students work, educational program, practical training
Temporal logic model of performance in high school = Темпорально-логическая модель деятельности обучаемого в вузе
No full textPavlenko V. N., Tkachenko Y. M. Temporal logic model of performance in high school = Темпорально-логическая модель деятельности обучаемого в вузе. Journal of Education, Health and Sport. 2015;5(7):258-270. ISSN 2391-8306. DOI 10.5281/zenodo.19970
http://ojs.ukw.edu.pl/index.php/johs/article/view/2015%3B5%287%29%3A258-270
https://pbn.nauka.gov.pl/works/584328
http://dx.doi.org/10.5281/zenodo.19970
Formerly Journal of Health Sciences. ISSN 1429-9623 / 2300-665X. Archives 2011 – 2014 http://journal.rsw.edu.pl/index.php/JHS/issue/archive
Deklaracja.
Specyfika i zawartość merytoryczna czasopisma nie ulega zmianie.
Zgodnie z informacją MNiSW z dnia 2 czerwca 2014 r., że w roku 2014 nie będzie przeprowadzana ocena czasopism naukowych; czasopismo o zmienionym tytule otrzymuje tyle samo punktów co na wykazie czasopism naukowych z dnia 31 grudnia 2014 r.
The journal has had 5 points in Ministry of Science and Higher Education of Poland parametric evaluation. Part B item 1089. (31.12.2014).
© The Author (s) 2015;
This article is published with open access at Licensee Open Journal Systems of Kazimierz Wielki University in Bydgoszcz, Poland and Radom University in Radom, Poland
Open Access. This article is distributed under the terms of the Creative Commons Attribution Noncommercial License which permits any noncommercial use, distribution, and reproduction in any medium,
provided the original author(s) and source are credited. This is an open access article licensed under the terms of the Creative Commons Attribution Non Commercial License
(http://creativecommons.org/licenses/by-nc/3.0/) which permits unrestricted, non commercial use, distribution and reproduction in any medium, provided the work is properly cited.
This is an open access article licensed under the terms of the Creative Commons Attribution Non Commercial License (http://creativecommons.org/licenses/by-nc/3.0/) which permits unrestricted, non commercial
use, distribution and reproduction in any medium, provided the work is properly cited.
The authors declare that there is no conflict of interests regarding the publication of this paper.
Received: 15.06.2015. Revised 05.07.2015. Accepted: 12.07.2015.
TEMPORAL LOGIC MODEL OF PERFORMANCE IN HIGH SCHOOL
ТЕМПОРАЛЬНО-ЛОГИЧЕСКАЯ МОДЕЛЬ ДЕЯТЕЛЬНОСТИ ОБУЧАЕМОГО В ВУЗЕ
V. N. Pavlenko, Y. M. Tkachenko
В. Н. Павленко, Ю. М. Ткаченко
National Aerospace University «Kharkiv Aviation Institute», Ukraine
Национальный аэрокосмический университет им. Н. Е. Жуковского «ХАИ», Украина
V.N. Pavlenko,
National Aerospace University «Kharkiv Aviation Institute», Ukraine
Chkalova str. 17, Kharkiv, Ukraine, 61070
E-mail: [email protected]
Y.M. Tkachenko,
National Aerospace University «Kharkiv Aviation Institute», Ukraine
Chkalova str. 17, Kharkiv, Ukraine, 61070
E-mail: [email protected]
Abstract: The one of the stages of the approach to the organization of computer decision support to determine the trajectory of training of students in universities, namely the synthesis of model student. For the synthesis of the student model used mathematical apparatus of temporal logic. The form of a software implementation, the student model is representation in the form of an intelligent agent. Further stages of developing a new approach based on the development of the model of the student group as a community of intelligent agents, and on the notion of the learning process of students in the form of multi-agent system. A multi-agent system will be used to support decision-making by different levels (deans, vice-rector for scientific and pedagogical work) in the event of disputes in the learning process of individual students and student groups.
Keywords: student, student group, the trajectory of education, educational process, process model, multi-agent systems, intelligent agents, temporal logic.
Аннотация: изложен один из этапов реализации подхода к организации компьютерной поддержки принятия решений по определению траектории обучения студентов в ВУЗах, а именно синтез модели обучаемого. Для синтеза модели обучаемого использован математический аппарат темпоральной логики. Формой программной реализации модели обучаемого является его представление в виде интеллектуального агента. Дальнейшие этапы разрабатываемого подхода основаны на разработке модели студенческой группы как сообщества интеллектуальных агентов, и на представлении процесса обучения студентов в форме мультиагентной системы. Мультиагентная система будет использоваться для поддержки принятия решений руководителями разных уровней (деканами, проректорами по научно-педагогической работе) при возникновении спорных ситуаций в процессе обучения как отдельных студентов, так и студенческих групп.
Ключевые слова: студент, студенческая группа, траектория обучения, образовательный процесс, процессная модель, мультиагентные системы, интеллектуальные агенты, темпоральная логика.Pavlenko V. N., Tkachenko Y. M. Temporal logic model of performance in high school = Темпорально-логическая модель деятельности обучаемого в вузе. Journal of Education, Health and Sport. 2015;5(7):258-270. ISSN 2391-8306. DOI 10.5281/zenodo.19970
http://ojs.ukw.edu.pl/index.php/johs/article/view/2015%3B5%287%29%3A258-270
https://pbn.nauka.gov.pl/works/584328
http://dx.doi.org/10.5281/zenodo.1997
Static properties of a warm dense uniform electron gas
No full textCopyright 2021 American Institute of Physics. This article may be downloaded for personal use only. Any other use requires prior permission of the author and the American Institute of Physics. The following article appeared in J. Ara, Ll. Coloma, and I. M. Tkachenko , "Static properties of a warm dense uniform electron gas", Physics of Plasmas 28, 112704 (2021) https://doi.org/10.1063/5.0062259[EN] We show how the static dielectric function and other static characteristics of dense warm charged Fermi liquids can be obtained exclusively from the system static structure factor. The non-perturbative self-consistent method of moments is employed to extend onto quantum fluids, a similar reduction stemming from the fluctuation-dissipation theorem and other exact relations for classical one-component plasmas. The results are compared to and complement the numerical data obtained recently by the path-integral Monte Carlo method. Alternative theoretical approaches are discussed and employed as well.I.M.T. is grateful to M. Bonitz and T. Dornheim for several valuable discussions. The authors appreciate that M. Bonitz and T. Dornheim provided accurate path integral Monte Carlo simulation results. I.M.T. also acknowledges fruitful discussions with Yu. V. Arkhipov and L. Conde and the financial support provided by the Committee of Science of the Ministry of Education and Science of the Republic of Kazakhstan (Project No. AP09260349).Ara-Bernad, J.; Coloma, L.; Tkachenko Gorski, IM. (2021). Static properties of a warm dense uniform electron gas. Physics of Plasmas. 28(11):1-17. https://doi.org/10.1063/5.0062259S117281
The role of collective motion in examples of coarsening and self-assembly
No full textThe simplest prescription for building a patterned structure from its constituents is to add particles, one at a time, to an appropriate template. However, self-organizing molecular and colloidal systems in nature can evolve in much more hierarchical ways. Specifically, constituents (or clusters of constituents) may aggregate to form clusters (or clusters of clusters) that serve as building blocks for later stages of assembly. Here we evaluate the character and consequences of such collective motion in a set of prototypical assembly processes. We do so using computer simulations in which a system's capacity for hierarchical dynamics can be controlled systematically. By explicitly allowing or suppressing collective motion, we quantify its effects. We find that coarsening within a two dimensional attractive lattice gas (and an analogous off-lattice model in three dimensions) is naturally dominated by collective motion over a broad range of temperatures and densities. Under such circumstances, cluster mobility inhibits the development of uniform coexisting phases, especially when macroscopic segregation is strongly favored by thermodynamics. By contrast, the assembly of model viral capsids is not frustrated but is instead facilitated by collective moves, which promote the orderly binding of intermediates consisting of several monomers
Optical properties of kelbg-pseudopotential-modelled plasmas
No full textSimulation data on hydrogen-like plasmas, modelled with the Kelbg pseudopotential, are treated within the
classical theory of moments. The possibility is analyzed for the model inverse dielectric function to satisfy
five convergent sum rules and other exact relations. The sum rules are the power frequency moments of the
loss function and the latter are calculated using the hypernetted chain approximation with the Kelbg interaction
potential. An approach to the reconstruction of the Nevanlinna parameter function is proposed and successfully
tested against the simulation data. Conclusions on the applicability of the Kelbg potential are drawn and a
model is put forward to define the Coulomb dielectric function with the space dispersion taken into account.This work was partially supported by the Spanish Ministerio de Ciencia e Innovacion under Grant No. ENE2010-21116-C02-02 and by the Sciences Committee of the Ministry of Education and Sciences of the Republic of Kazakhstan under Grants No. 1128/GF, 1129/GF and 1099/GF. The authors acknowledge the financial support of KazNU and are thankful to I. V. Morozov for providing the numerical data; I. M. T. is grateful to the UPV for the granted sabbatical leave and to the KazNU for its hospitality.Arkhipov, YV.; Ashikbayeva, AB.; Askaruly, A.; Davletov, AE.; Tkachenko Gorski, IM. (2013). Optical properties of kelbg-pseudopotential-modelled plasmas. Contributions to Plasma Physics. 53(4-5):375-384. https://doi.org/10.1002/ctpp.201200113S375384534-5Ballester, D., & Tkachenko, I. M. (2005). Two-moment modelling of the dynamic longitudinal conductivity of strongly coupled Coulomb systems. Contributions to Plasma Physics, 45(3-4), 293-299. doi:10.1002/ctpp.200510033Tkachenko, I. M., & Ballester, D. (2005). Reconstruction of internal longitudinal conductivity of non-ideal plasmas by exact relations and sum rules. Journal of Physics: Conference Series, 11, 82-88. doi:10.1088/1742-6596/11/1/008Arkhipov, Y. V., Askaruly, A., Ballester, D., Davletov, A. E., Meirkanova, G. M., & Tkachenko, I. M. (2007). Collective and static properties of model two-component plasmas. Physical Review E, 76(2). doi:10.1103/physreve.76.026403Arkhipov, Y. V., Askaruly, A., Davletov, A. E., & Tkachenko, I. M. (2010). Dynamic Properties of One-Component Moderately Coupled Plasmas: The Mixed Löwner-Nevanlinna-Pick Approach. Contributions to Plasma Physics, 50(1), 69-76. doi:10.1002/ctpp.201010015Arkhipov, Y. V., Askaruly, A., Baimbetov, F. B., Ballester, D., Davletov, A. E., Meirkanova, G. M., & Tkachenko, I. M. (2010). Optical Properties of Model Moderately Coupled Plasmas. Contributions to Plasma Physics, 50(2), 165-176. doi:10.1002/ctpp.201010031Arkhipov, Y. V., Askaruly, A., Ballester, D., Davletov, A. E., Tkachenko, I. M., & Zwicknagel, G. (2010). Dynamic properties of one-component strongly coupled plasmas: The sum-rule approach. Physical Review E, 81(2). doi:10.1103/physreve.81.026402Filippov, A. V., Starostin, A. N., Tkachenko, I. M., & Fortov, V. E. (2011). Dust acoustic waves in complex plasmas at elevated pressure. Physics Letters A, 376(1), 31-38. doi:10.1016/j.physleta.2011.10.030M. G. Krein A. A. Nudel'man “The Markov moment problem and extremal problems”, Trans. of Math. Monographs, 50, Amer. Math. Soc., Providence, R. I.,1977.N. I. Akhiezer “The Classical Moment Problem”, Hafner Publishing Company, N. Y., 1965.Adamyan, V., Alcober, J., & Tkachenko, I. (2003). Applied Mathematics Research eXpress, 2003(2), 33. doi:10.1155/s1687120003212028J. Alcober I. M. Tkachenko M. Urrea In: “Integral Methods in Science and Engineering”, Ed. C. Constanda, Eugenia Pérez, Ch. 2 , 11-20, 2009, Birkhäuser Verlag, Basel, Switzerland.Reinholz, H., Morozov, I., Röpke, G., & Millat, T. (2004). Internal versus external conductivity of a dense plasma: Many-particle theory and simulations. Physical Review E, 69(6). doi:10.1103/physreve.69.066412Morozov, I., Reinholz, H., Röpke, G., Wierling, A., & Zwicknagel, G. (2005). Molecular dynamics simulations of optical conductivity of dense plasmas. Physical Review E, 71(6). doi:10.1103/physreve.71.066408S. Ichimaru “Statistical Plasma Physics”, Addison-Wesley, New York, 1991, Vol. 1; S. Ichimaru, “Statistical Plasma Physics: Condensed Plasmas” Addison-Wesley, New York, 1994, Vol. 2.I. M. Tkachenko Yu. V. Arkhipov A. Askaruly “The Method of Moments and its Applications in Plasma Physics”, LAMBERT Academic Publishing, Saarbrucken, Germany, 2012.Maksimov, E. G., Dolgov, O. V., & Dolgov, O. V. (2007). Physics-Uspekhi, 50(9), 933. doi:10.1070/pu2007v050n09abeh006213D. Pines P. Nozièrs “The Theory of Quantum Liquids”, Benjamin, NY, 1966.M. J. Corbatón I. M. Tkachenko International Conference on Strongly Coupled Coulomb Systems, Camerino, Italy, 2008, Book of Abstracts, p. 90.Kugler, A. A. (1975). Theory of the local field correction in an electron gas. Journal of Statistical Physics, 12(1), 35-87. doi:10.1007/bf01024183Baus, M., Hansen, J.-P., & Sjögren, L. (1981). Electrical conductivity of a strongly coupled hydrogen plasma. Physics Letters A, 82(4), 180-182. doi:10.1016/0375-9601(81)90115-8Reinholz, H. (2005). Dielectric and optical properties of dense plasmas. Annales de Physique, 30(4-5), 1-187. doi:10.1051/anphys:2006004D. N. Zubarev V. Morozov G. Röpke “Relaxation and HydrodynamicProcesses”, Vol. 2 of Statistical Mechanics of Nonequilibrium Processes, Akademie Verlag/Wiley, Berlin, 1997.Röpke, G. (1998). Dielectric function and electrical dc conductivity of nonideal plasmas. Physical Review E, 57(4), 4673-4683. doi:10.1103/physreve.57.4673Reinholz, H., Redmer, R., Röpke, G., & Wierling, A. (2000). Long-wavelength limit of the dynamical local-field factor and dynamical conductivity of a two-component plasma. Physical Review E, 62(4), 5648-5666. doi:10.1103/physreve.62.564
Sum rules and exact inequalities for strongly coupled one-component plasmas
No full text[EN] Several sum rules and other exact relations are employed to determine both the static and the dynamic properties of strongly coupled, partially and completely degenerate one-component plasmas. Emphasis is placed on the electron gas, both at zero and finite temperatures. The procedure is based on the self-consistent method of moments, recently developed in Phys. Rev. Lett., 2017, 119, 045001, that provides a neat expression for the loss function valid at strong couplings. An input value of the method in its classical version is the static structure factor, whose accuracy is shown to insignificantly affect the resulting numerical data. Starting from the Cauchy-Bunyakovsky-Schwarz inequality, a criterion is proposed to verify the quality of various approaches to the evaluation of the static characteristics of one-component, strongly coupled plasmas.This research was supported by Grants PTsF‐BR05236730, AP05132333 and AP05132677 (Ministry of Education and Science, Kazakhstan), No. BO1366-10 (Deutsche Forschungsgemeinschaft, Germany), and Grant No. ESP2013-41078R (Ministerio de Economía y Competitividad, Spain).Arkhipov, Y.; Ashikbayeva, A.; Askaruly, A.; Bonitz, M.; Conde, L.; Davletov, A.; Dornheim, T.... (2018). Sum rules and exact inequalities for strongly coupled one-component plasmas. Contributions to Plasma Physics. 58(10):967-975. https://doi.org/10.1002/ctpp.201700136S9679755810Ross, J. S., Higginson, D. P., Ryutov, D., Fiuza, F., Hatarik, R., Huntington, C. M., … Park, H.-S. (2017). Transition from Collisional to Collisionless Regimes in Interpenetrating Plasma Flows on the National Ignition Facility. Physical Review Letters, 118(18). doi:10.1103/physrevlett.118.185003Daligault, J. (2017). Crossover from Classical to Fermi Liquid Behavior in Dense Plasmas. Physical Review Letters, 119(4). doi:10.1103/physrevlett.119.045002Murillo, M. S. (2004). Strongly coupled plasma physics and high energy-density matter. Physics of Plasmas, 11(5), 2964-2971. doi:10.1063/1.1652853Killian, T. C., Pattard, T., Pohl, T., & Rost, J. M. (2007). Ultracold neutral plasmas. Physics Reports, 449(4-5), 77-130. doi:10.1016/j.physrep.2007.04.007Daligault, J., Baalrud, S. D., Starrett, C. E., Saumon, D., & Sjostrom, T. (2016). Ionic Transport Coefficients of Dense Plasmas without Molecular Dynamics. Physical Review Letters, 116(7). doi:10.1103/physrevlett.116.075002Mithen, J. P., Daligault, J., Crowley, B. J. B., & Gregori, G. (2011). Density fluctuations in the Yukawa one-component plasma: An accurate model for the dynamical structure factor. Physical Review E, 84(4). doi:10.1103/physreve.84.046401Mithen, J. P., Daligault, J., & Gregori, G. (2012). Comparative merits of the memory function and dynamic local-field correction of the classical one-component plasma. Physical Review E, 85(5). doi:10.1103/physreve.85.056407Hansen, J.-P., McDonald, I. R., & Pollock, E. L. (1975). Statistical mechanics of dense ionized matter. III. Dynamical properties of the classical one-component plasma. Physical Review A, 11(3), 1025-1039. doi:10.1103/physreva.11.1025Mermin, N. D. (1970). Lindhard Dielectric Function in the Relaxation-Time Approximation. Physical Review B, 1(5), 2362-2363. doi:10.1103/physrevb.1.2362Arkhipov, Y. V., Ashikbayeva, A. B., Askaruly, A., Davletov, A. E., & Tkachenko, I. M. (2014). Dielectric function of dense plasmas, their stopping power, and sum rules. Physical Review E, 90(5). doi:10.1103/physreve.90.053102Dornheim, T., Schoof, T., Groth, S., Filinov, A., & Bonitz, M. (2015). Permutation blocking path integral Monte Carlo approach to the uniform electron gas at finite temperature. The Journal of Chemical Physics, 143(20), 204101. doi:10.1063/1.4936145J. Ortner V.M. Rylyuk Tkachenko I. M. 50 1994 4937 Phys. Rev. E 1998Varentsov, D., Tkachenko, I. M., & Hoffmann, D. H. H. (2005). Statistical approach to beam shaping. Physical Review E, 71(6). doi:10.1103/physreve.71.066501Ballester, D., & Tkachenko, I. M. (2008). Fast-Projectile Stopping Power of Quantal Multicomponent Strongly Coupled Plasmas. Physical Review Letters, 101(7). doi:10.1103/physrevlett.101.075002Kreĭn, M., & Nudel′man, A. (1977). The Markov Moment Problem and Extremal
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Monographs. doi:10.1090/mmono/050Hong, J., & Lee, M. H. (1985). Exact Dynamically Convergent Calculations of the Frequency-Dependent Density Response Function. Physical Review Letters, 55(22), 2375-2378. doi:10.1103/physrevlett.55.2375Arkhipov, Y. V., Askaruly, A., Davletov, A. E., Dubovtsev, D. Y., Donkó, Z., Hartmann, P., … Tkachenko, I. M. (2017). Direct Determination of Dynamic Properties of Coulomb and Yukawa Classical One-Component Plasmas. Physical Review Letters, 119(4). doi:10.1103/physrevlett.119.045001I. M. Tkachenko Yu. V. Arkhipov A. B. Ashikbayeva A. Askaruly L. Conde A. E. Davletov Z. Donkó D. Yu. Dubovtsev P. Hartmann I. Korolov S. Syzganbayeva Int. Conf. Strongly Coupled Coulomb Systems 81Kwong, N.-H., & Bonitz, M. (2000). Real-Time Kadanoff-Baym Approach to Plasma Oscillations in a Correlated Electron Gas. Physical Review Letters, 84(8), 1768-1771. doi:10.1103/physrevlett.84.1768Kugler, A. A. (1975). Theory of the local field correction in an electron gas. Journal of Statistical Physics, 12(1), 35-87. doi:10.1007/bf01024183Adamjan, S. V., Tkachenko, I. M., Muñoz-Cobo González, J. L., & Verdú Martín, G. (1993). Dynamic and static correlations in model Coulomb systems. Physical Review E, 48(3), 2067-2072. doi:10.1103/physreve.48.2067Arkhipov, Y. V., Askaruly, A., Ballester, D., Davletov, A. E., Tkachenko, I. M., & Zwicknagel, G. (2010). Dynamic properties of one-component strongly coupled plasmas: The sum-rule approach. Physical Review E, 81(2). doi:10.1103/physreve.81.026402Tkachenko, I. M. (1996). Limiting properties of the radial distribution function in electronic liquids. Journal of Physics A: Mathematical and General, 29(10), 2599-2605. doi:10.1088/0305-4470/29/10/034Stringfellow, G. S., DeWitt, H. E., & Slattery, W. L. (1990). Equation of state of the one-component plasma derived from precision Monte Carlo calculations. Physical Review A, 41(2), 1105-1111. doi:10.1103/physreva.41.1105Contini, V., Mazzone, G., & Sacchetti, F. (1986). Static properties of a uniform electron gas: A phenomenological approach. Physical Review B, 33(2), 712-718. doi:10.1103/physrevb.33.712Singwi, K. S., Sjölander, A., Tosi, M. P., & Land, R. H. (1970). Electron Correlations at Metallic Densities. IV. Physical Review B, 1(3), 1044-1053. doi:10.1103/physrevb.1.1044Ng, K. (1974). Hypernetted chain solutions for the classical one‐component plasma up to Γ=7000. The Journal of Chemical Physics, 61(7), 2680-2689. doi:10.1063/1.1682399Faussurier, G., & Murillo, M. S. (2003). Gibbs-Bogolyubov inequality and transport properties for strongly coupled Yukawa fluids. Physical Review E, 67(4). doi:10.1103/physreve.67.046404Faussurier, G. (2004). Description of strongly coupled Yukawa fluids using the variational modified hypernetted chain approach. Physical Review E, 69(6). doi:10.1103/physreve.69.066402Desbiens, N., Arnault, P., & Clérouin, J. (2016). Parametrization of pair correlation function and static structure factor of the one component plasma across coupling regimes. Physics of Plasmas, 23(9), 092120. doi:10.1063/1.4963388Iyetomi, H., Ogata, S., & Ichimaru, S. (1992). Bridge functions and improvement on the hypernetted-chain approximation for classical one-component plasmas. Physical Review A, 46(2), 1051-1058. doi:10.1103/physreva.46.1051Young, D. A., Corey, E. M., & DeWitt, H. E. (1991). Analytic fit to the one-component-plasma structure factor. Physical Review A, 44(10), 6508-6512. doi:10.1103/physreva.44.6508Dornheim, T., Groth, S., & Bonitz, M. (2017). Ab initio results for the static structure factor of the warm dense electron gas. Contributions to Plasma Physics, 57(10), 468-478. doi:10.1002/ctpp.20170009
Static and collective properties of dusty non-equilibrium plasmas
No full textThe static dielectric function and dust acoustic waves are considered of non-equilibrium dusty plasmas. The
dynamic characteristics are considered using an effective potential applicable at elevated pressure, but this is
not a limitation. A three-species model capable of describing the collective processes is suggested, and a first
order phase transition in such systems is previewed. The OCP static characteristics are calculated within the
HNC approach.This work was partially supported by the Russian Foundation for Basic Research (project No. 12-02-01177-a), the President of the Russian Federation (project no. NSh-2447.2012.2 for Support of Leading Scientific Schools) and the Spanish Ministerio de Ciencia e Innovacion (Grant No. ENE2010-21116-C02-02). I. M. T. is also grateful to the UPV for the sabbatical leave he was granted.Filippov, AV.; Starostin, AN.; Tkachenko Gorski, IM.; Fortov, VE. (2013). Static and collective properties of dusty non-equilibrium plasmas. Contributions to Plasma Physics. 53(4-5):442-449. https://doi.org/10.1002/ctpp.201200128S442449534-5Filippov, A. V., Starostin, A. N., Tkachenko, I. M., Fortov, V. E., Ballester, D., & Conde, L. (2010). Dust acoustic waves in a nonequilibrium dusty plasma. JETP Letters, 91(11), 558-565. doi:10.1134/s0021364010110044Filippov, A. V., Starostin, A. N., Tkachenko, I. M., & Fortov, V. E. (2011). Dust acoustic waves in complex plasmas at elevated pressure. Physics Letters A, 376(1), 31-38. doi:10.1016/j.physleta.2011.10.030Adamyan, V. M., & Tkachenko, I. M. (2003). Sum rules and exact relations for quantal Coulomb systems. Contributions to Plasma Physics, 43(56), 252-257. doi:10.1002/ctpp.200310020I. M. Tkachenko Yu. V. Arkhipov A. Askaruly “The Method of Moments and its Applications in Plasma Physics”, Lambert Acad. Publ., Saarbrücken, Germany, 2012.Dolgov, O. V., Kirzhnits, D. A., & Maksimov, E. G. (1981). On an admissible sign of the static dielectric function of matter. Reviews of Modern Physics, 53(1), 81-93. doi:10.1103/revmodphys.53.81Maksimov, E. G., Dolgov, O. V., & Dolgov, O. V. (2007). Physics-Uspekhi, 50(9), 933. doi:10.1070/pu2007v050n09abeh006213M. G. Krein A. A. Nudel'man “The Markov moment problem and extremal problems”, Trans. of Math. Monographs 50 , Amer. Math. Soc., Providence, R. I., 1977.N. I. Akhiezer “The Classical Moment Problem”, Hafner Publishing Company, New York, 1965.A. A. Abrikosov L. P. Gorkov I. E. Dzyaloshinski “Methods of Quantum Field Theory in Statistical Physics”, Pergamon Press, 1965.A. N. Starostin in Proceedings of IXth International Conference on Phenomena in Ionized Gases (Bucharest, 1969), p. 366.Starostin, A. N., Roerich, V. C., & More, R. M. (2003). How correct is the EOS of weakly nonideal hydrogen plasmas? Contributions to Plasma Physics, 43(56), 369-372. doi:10.1002/ctpp.200310048Starostin, A. N., & Roerich, V. C. (2005). A converging equation of state of a weakly nonideal hydrogen plasma without mystery. Journal of Experimental and Theoretical Physics, 100(1), 165-198. doi:10.1134/1.1866208Fasolino, A., Parrinello, M., & Tosi, M. P. (1978). Static dielectric behavior of charged fluids near freezing. Physics Letters A, 66(2), 119-121. doi:10.1016/0375-9601(78)90013-0Ng, K. (1974). Hypernetted chain solutions for the classical one‐component plasma up to Γ=7000. The Journal of Chemical Physics, 61(7), 2680-2689. doi:10.1063/1.1682399Baus, M. (1980). Statistical mechanics of simple coulomb systems. Physics Reports, 59(1), 1-94. doi:10.1016/0370-1573(80)90022-
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