A study of self-organization of scientific communications: from statistical patterns to law
DOI:
https://doi.org/10.15587/1729-4061.2020.194474Keywords:
librarianship, statistical laws, large-scale invariance, stable distributionAbstract
The article considers statistical laws of scientific communications and describes the phenomena and processes of self-organization in library science, science of science, and linguistics. Synergetics is chosen as the methodological basis of research.
The aim of the study is to develop a synergistic concept of the emergence of statistical laws of information processes and phenomena in scientific communications for their generalization and presentation in the form of a single law.
The concept of synergetics is developed for scientific communications as a manifestation of objectively existing but theoretically unsubstantiated quantitative relations between the subjects and objects of these communications (scientists, publications, and terms). The necessity of using stable distribution laws of probability theory for describing scale-invariant phenomena and processes is noted. In the mathematical sense, the stability of the distribution law is the property of preserving its type for any sum of random variables having this distribution. The mathematical abstraction of a ‘random variable’ in scientific communications takes on a clear concreteness. For Bradford’s regularity, the random variable is the number of articles on a particular topic in the journal; for Lotka’s regularity, it is the number of scholar’s publications; and for Zipf’s regularity, it is the frequency of using the word in the text.
The study has determined the characteristic indicator of the stable law of the distribution of processes and phenomena in scientific communications, which is equal to the constant of the golden section.
A synergistic concept of scientific communications is formulated as follows: scale-invariant processes and phenomena of self-organization are a manifestation of a stable distribution law of probability theory with a characteristic indicator equal to the constant of the golden ratioReferences
- Lotka, A. (1926). The frequency distribution of scientific productivity. Journal of the Washington Academy of Sciences, 16 (12), 317–323.
- Zipf, G. (1949). Human Behavior and the Principle of Least Effort. Cambridge, Massachusetts: Addison-Wesley, 573.
- Bradford, S. (1934). Sources of Information on Specific Subjects. Engineering: An Illustrated Weekly Journal (London), 85–86.
- Batcha, S., Sivaraman, P. (2018). Testing of Lotka's law and its suitability to research productivity of Annamalai University, a higher education institution, South India. Library Philosophy and Practice, 2197.
- Sivasamy, K., Vivekanandha, S. (2018). Applicability of Lotka’s Law to Pollution Control Research Publications During 2013-2017 Using Scopus Database. Research Review International Journal of Multidisciplinary, 3 (11), 154–161.
- Mandel'brot, B. (1973). Teoriya informatsii i psiholingvisticheskaya teoriya chastot slov. Matematicheskie metody v sotsial'nyh naukah. Moscow: Progress, 316–337.
- Ausloos, M. (2014). Zipf–Mandelbrot–Pareto model for co-authorship popularity. Scientometrics, 101 (3), 1565–1586. doi: https://doi.org/10.1007/s11192-014-1302-y
- Alvarado, R. U. (2016). Growth of Literature on Bradford's Law. Investigación Bibliotecológica: Archivonomía, Bibliotecología e Información, 30 (68), 51–72. doi: https://doi.org/10.1016/j.ibbai.2016.06.003
- Campanario, J. M. (2015). Providing impact: The distribution of JCR journals according to references they contribute to the 2-year and 5-year journal impact factors. Journal of Informetrics, 9 (2), 398–407. doi: https://doi.org/10.1016/j.joi.2015.01.005
- Hugar, J. G., Bachlapur, M. M., Anandhalli, G. (2019). Research contribution of bibliometric studies as reflected in web of science from 2013 to 2017. Library Philosophy and Practice, 2319.
- Bigdeli, Z., Gazni, A. (2012). Authors’ sources of information: a new dimension in information scattering. Scientometrics, 92 (3), 505–521. doi: https://doi.org/10.1007/s11192-011-0609-1
- Arsenova, I. (2013). New Application of Bibliometrics. Procedia - Social and Behavioral Sciences, 73, 678–682. doi: https://doi.org/10.1016/j.sbspro.2013.02.105
- Lin, S.-C. (2011). Application of Bradford's law and Lotka's law to web metrics study on the Wiki website. Journal of Educational Media & Library Sciences, 48 (3), 325–346.
- Gor'kova, V. I. (1988). Informetriya (kolichestvennye metody v nauchno-tehnicheskoy informatsii). Itogi nauki i tehniki. Ser. Informatika. Vol. 10. Moscow: VINITI, 328.
- Shreyder, Yu. A. (1996). Rangovye raspredeleniya kak sistemnoe svoystvo. Matematicheskoe opisanie tsenozov i zakonomernosti tehniki. Filosofiya i stanovlenie tehniki. Tsenologicheskie issledovaniya, 1-2, 33–42.
- Schaer, P. (2013). Applied informetrics for digital libraries: An overview of foundations, problems and current approaches. Historical Social Research, 38 (3), 267–281.
- Bol'shakova, E. I., Klyshinskiy, E. S., Lande, D. V. et. al. (2011). Avtomaticheskaya obrabotka tekstov na estestvennom yazyke i komp'yuternaya lingvistika. Moscow: MIEM, 272.
- Maz-Machado, А., Madrid, M.-J., Jimenez-Fanjul, N., Leon-Mantero, C. (2017). Empirical Examination of Lotka’s Law for Information Science and Library Science. Pakistan Journal of Information Management & Libraries, 19, 37–51.
- Vickery, B. C. (1948). Bradford's Law of Scattering. Journal of Documentation, 4 (3), 198–203. doi: https://doi.org/10.1108/eb026133
- Egghe, L., Rousseau, R. (2019). Measures of linear type lead to a characterization of Zipf functions. Scientometrics, 121 (3), 1707–1715. doi: https://doi.org/10.1007/s11192-019-03257-y
- Rousseau, R., Zhang, X. (2019). Reflections on Tools and Methods for Differentiated Assessments of Individual Scientists, Groups of Scientists and Scientific Journals. Journal of Data and Information Science, 4 (3), 1–5. doi: https://doi.org/10.2478/jdis-2019-0011
- Leimkuhler, F. F. (1967). The Bradford Distribution. Journal of Documentation, 23 (3), 197–207. doi: https://doi.org/10.1108/eb026430
- Bibliometryka ukrainskoi nauky. Available at: http://www.nbuviap.gov.ua/bpnu/
- Bookstein, A. (1990). Informetric distributions, part I: Unified overview. Journal of the American Society for Information Science, 41 (5), 368–375. doi: https://doi.org/10.1002/(sici)1097-4571(199007)41:5<368::aid-asi8>3.0.co;2-c
- Bookstein, A. (1990). Informetric distributions, part II: Resilience to ambiguity. Journal of the American Society for Information Science, 41 (5), 376–386. doi: https://doi.org/10.1002/(sici)1097-4571(199007)41:5<376::aid-asi9>3.0.co;2-e
- Kostenko, L. (2017). Zakonomirnosti sotsialnykh komunikatsiy. Visnyk Knyzhkovoi palaty, 11, 12–15.
- Simonenko, T. V. (2017). Bibliometriya v razvitii kommunikatsiy mezhdunarodnoy assotsiatsii akademiy nauk. Biblioteki natsional'nyh akademiy nauk: problemy funktsionirovaniya, tendentsii razvitiya, 14, 27–33.
- Haken, G. (1980). Sinergetika. Moscow: Mir, 406.
- Budanov, V. G. (2009). Metodologiya sinergetiki v postneklassicheskoy nauke i v obrazovanii. Moscow: Knizhniy dom «LIBROKOM», 240.
- Prohorov, A. M. et. al. (Ed.) (1992). Fizicheskaya entsiklopediya. Vol. 3. Magnitoplazmenniy – Poyntinga teorema. Moscow, 672.
- Lande, D. V., Furashev, V. N., Braychevskiy, S. M., Grigor'ev, A. N. (2006). Osnovy modelirovaniya i otsenki elektronnyh informatsionnyh potokov. Kyiv: Inzhiniring, 176.
- Korolyuk, V. S., Portenko, N. I., Skorohod, V. A., Turbin, A. F. (1985). Spravochnik po teorii veroyatnostey i matematicheskoy statistike. Moscow: Nauka, 640.
- Lomakin, D. V., Pankratova, A. Z., Surkova, A. S. (2011). Zolotaya proportsiya kak invariant struktury teksta. Vestnik Nizhegorodskogo universiteta im. N. I. Lobachevskogo, 4 (1), 196–199.
Downloads
Published
How to Cite
Issue
Section
License
Copyright (c) 2020 Leonid Kostenko, Tetiana Symonenko
This work is licensed under a Creative Commons Attribution 4.0 International License.
The consolidation and conditions for the transfer of copyright (identification of authorship) is carried out in the License Agreement. In particular, the authors reserve the right to the authorship of their manuscript and transfer the first publication of this work to the journal under the terms of the Creative Commons CC BY license. At the same time, they have the right to conclude on their own additional agreements concerning the non-exclusive distribution of the work in the form in which it was published by this journal, but provided that the link to the first publication of the article in this journal is preserved.
A license agreement is a document in which the author warrants that he/she owns all copyright for the work (manuscript, article, etc.).
The authors, signing the License Agreement with TECHNOLOGY CENTER PC, have all rights to the further use of their work, provided that they link to our edition in which the work was published.
According to the terms of the License Agreement, the Publisher TECHNOLOGY CENTER PC does not take away your copyrights and receives permission from the authors to use and dissemination of the publication through the world's scientific resources (own electronic resources, scientometric databases, repositories, libraries, etc.).
In the absence of a signed License Agreement or in the absence of this agreement of identifiers allowing to identify the identity of the author, the editors have no right to work with the manuscript.
It is important to remember that there is another type of agreement between authors and publishers – when copyright is transferred from the authors to the publisher. In this case, the authors lose ownership of their work and may not use it in any way.