Issue №4, 2020

LOGIN      REGISTER

          

Priorities of Using Modeling and Research Methods of Energy Systems Adaptation

 

DOI: 10.34130/2070-4992-2020-4-65

Sadov S. L. — Doctor of Economics, Leading Researcher, The Institute of Socio-Economic and Energetic problems of the North, Federal Research Center «Komi Scientific Centre of the Ural Division of the Russian Academy of Sciences», Syktyvkar, Russia, e-mail: This email address is being protected from spambots. You need JavaScript enabled to view it.

Full article  (in Russian Russian (Russia))

The article deals with the problem of using modeling tools, studying and forecasting the processes of adaptation of energy systems to the changing conditions of their development and functioning. The main purpose of the study was to substantiate the choice of adaptation modeling tools, which helps to overcome the negative impact of the uncertainty of the external environment. The task at hand requires not so much quantitative calculations as a qualitative analysis of the main aspects of adaptation. This is dictated by the uncertainty with which its factors are described. Therefore, classical optimization methods are not suitable here. Simulation modeling also requires accuracy, and, therefore, can’t become a methodological basis for solving the problem. In this regard, it is fruitful to refer to the division of models into "hard" and "soft" — in fact, the watershed between them resembles just the criterion of uncertainty. Hard models require a high degree of accuracy in the input data to produce accurate results. Such models are needed in engineering and physics. And soft models allow working with qualitative estimates, the results of their work are also of a qualitative character. In this connection they have found wide application wherever it is impossible to operate with exact values, including in economics. Among the methods that successfully work in the soft modeling, methods of the fuzzy sets theory, the analytical hierarchy process and the supramedian ranks method are considered. The theory of differential equations stands apart — its methods allow working with both hard and soft models. For this reason, it is recognized as the leading methodological framework for modeling the adaptation of energy systems. This conclusion is further confirmed by modeling the choice by the analytical hierarchy process. The article clarifies the concept of adaptation for technical and economic systems, the scope of application of hard and soft models. The selected methodological toolkit will be needed in further studies of the energy systems development at various levels.

Keywords: energy systems, adaptation, uncertainty, qualitative analysis of differential equations, analytical hierarchy process.

References

1. Grechko M. V. Adaptation as the basis for the evolution of economic systems. Nacional'nye interesy: prioritety i bezopasnost' [National interests: priorities and security], 2015, No. 17 (302), pp. 13-23. (In Russian).

2. Rastrigin L. A. Adaptaciya slozhnyh sistem [Adaptation of complex systems]. Riga: Zinatne, 1981. pp. 375. (In Russian).

3. Davidson L., 1998. Uncertainty in Economics. Encyclopedia of Statistical Sciences. Vol. 2. By S. Katz, C. B. Read and D. L. Banks (eds). (New York: Wiley).

4. Cirlin A. M. Optimizacionnaya termodinamika ekonomicheskih sistem [Optimization thermodynamics of economic systems]. Moscow: Scientific world, 2011. pp. 200. (In Russian).

5. Burlachkov V. Ekonomicheskaya nauka i ekonofizika [Economics and econophysics]. Available at: https://institutiones.com /general/266-2008-06-18-13-45-41.html (Accessed 10.10.2020). (In Russian).

6. Yan J., Feng L., Steblyanskaya A., Kleiner G., Rybachuk M., 2019. Biophysical Economics as a New Economic Paradigm. International journal of public administration. Published online: 03 Sep 2019. DOI: https://doi.org/10.1080/01900692.2019.1645691.

7. Petrov A. A. Mathematical modeling of economic systems. Matematicheskoe modelirovanie [Mathematical modeling], 1989, vol. 1, № 3. pp. 1-28. (In Russian).

8. Arnold V. I. «Zhestkie» i «myagkie» matematicheskie modeli [“Hard” and “soft” mathematical models]. Moscow: Moscow center for continuous mathematical education, 2004. pp. 32. (In Russian).

9. Tevanyan A. M. Adaptation of economic systems to stress loads through intellectual capital management. Kreativnaya ekonomika [Creative economy], 2017, vol. 11, No. 11, pp. 1133-1144. (In Russian).

10. Gordeeva T. N. The using of "universal" mathematical models in the study of the processes of municipalities. Sovremennye issledovaniya social'nyh problem [Modern research of social problems], 2017, Vol. 8, No. 6. pp. 134-149. DOI: 10.12731/2218-7405-2017-6-134-149 (In Russian).

11. Errousmit D., Plejs K. Obyknovennye differencial'nye uravneniya. Kachestvennaya teoriya s prilozheniyami [Ordinary differential equation. Qualitative Theory with Applications: Trans. from eng.]. Moscow: Mir, 1986. pp. 243. (In Russian).

12. Saati T. Prinyatie reshenij. Metod analiza ierarhij / per. s angl. R.G. Vachnadze [Making decisions. Analytical Hierarchy Process. Trans. from English by R.G. Vachnadze]. Moscow: Radio and communication, 1993. pp. 278. (In Russian).

13. Zajchenko I. M., Gutman S. S. Application of the Analitical Hierarchy Process to select the strategic priority of energy development in the Far North. Vestnik Zabajkal'skogo gosudarstvennogo universiteta [Bulletin of the Transbaikal State University], 2017, vol. 23, no. 7, pp. 114–123. (In Russian).

14. Saracoglu B. O., 2013. Selecting industrial investment locations in master plans of countries. European Journal of Industrial Engineering. 7 (4): pp. 416–441. DOI: 10.1504/EJIE.2013.055016.

15. Kuz'kin A. A. Methodology for the sustainability ensuring of the development strategy of information technology in the organization. Trudy SPIIRAN [Proceedings of SPIIRAS], 2014, Issue 6(37), pp. 95–115. (In Russian).

16. Saaty T. L., Vargas L.G., 2001. Models, Methods, Concepts & Applications of the Analytic Hierarchy Process. Boston: Kluwer Academic, pp. 345. DOI: 10.1007/978-1-4614-3597-6.

17. Saaty T. L, 2008. "Relative Measurement and its Generalization in Decision Making: Why Pairwise Comparisons are Central in Mathematics for the Measurement of Intangible Factors — The Analytic Hierarchy/Network Process". Review of the Royal Academy of Exact, Physical and Natural Sciences, Series A: Mathematics (RACSAM). 102 (2), pp. 251–318. DOI: 10.1007/bf03191825.

18. Saaty T. L., 2009. Mathematical Principles of Decision Making: Comprehensive coverage of the AHP, its successor the ANP, and further developments of their underlying concepts. Pittsburgh, Pennsylvania: RWS Publications.

19. Saaty T. L., 2013. On the Measurement of Intangibles. A Principal Eigenvector Approach to Relative Measurement Derived from Paired Comparisons. Notices of the American Mathematical Society, 60(2): pp. 192–208. DOI: 10.1090/noti944.

20. Sadov S. L. Finding the potential contribution of the fuel and energy sectors to increase the energy efficiency of the economy. Corporate Governance and Innovative Economic Development of the North: Bulletin of the Research Center of Corporate Law, Management and Venture Capital of Syktyvkar State University, 2019, No. 4, pр. 92–98. DOI: 10.34130/2070-4992-2019- 4-92-98.

For citation: Sadov S. L. Priorities of using modeling and research methods of energy systems adaptation // Corporate Governance and Innovative Economic Development of the North: Bulletin of the Research Center of Corporate Law, Management and Venture Investment of Syktyvkar State University. 2020. No. 4. Р. 65–73. DOI: 10.34130/2070-4992-2020-4-65