Modeling the price balance of industries with intermediate producers in the closed economy

 
PIIS042473880028236-8-1
DOI10.31857/S042473880028236-8
Publication type Article
Status Published
Authors
Affiliation: Plekhanov Russian University of Economics
Address: Moscow, Russian Federation,
Affiliation: HSE University
Address: Moscow, Russia
Affiliation: Plekhanov Russian University of Economics
Address: Moscow, Russia
Journal nameEkonomika i matematicheskie metody
EditionVolume 59 no. 4
Pages32-44
Abstract

Despite the high degree of development of the mathematical apparatus of microeconomic theory, insufficient attention in the literature is paid to modeling the behavior of economic sectors under the influence of external shocks, taking into account their intersectoral relationships. In particular, we are talking about the study of the pricing policy of industries, which has a direct impact on the magnitude of demand, output and marginality. In this regard, the purpose of this work is to analyze the change in the value added of industries in the context of economic shocks. To achieve this goal, the authors have developed a methodology for modeling the behavior of economic agents in terms of their pricing policy, based on the introduction of demand functions for final consumption in the input-output methodology. Using the proposed methodology, the dynamics of prices for products is studied, taking into account intersectoral dependence, as well as its impact on production volume, value added, marginality and output of each sector. The pricing model also included industries that do not produce products for the final consumer. The proposed methodology was tested on the example of three sectors and gave the following key results. The marginality of industries that do not produce products for the final consumer does not depend on the parameters of the demand functions for the final product. The marginality of such industries is affected only by the structure of intermediate consumption. Too high a level of technological dependence of industries on the intermediate industry is just as unprofitable for it as too low. The results of this work can be useful for planning public investments and assessing their effects on key sectors of the economy.

 

Keywordsinter-sectoral balance, intermediate sector, optimization, price policy, economic theory, modeling
AcknowledgmentThe work was carried out within the framework of the project of the Russian Science Foundation (project 22-78-10150) ("Development of a system for assessing and optimal planning of the implementation of state economic projects in conditions of geo-political risks").
Received30.10.2023
Publication date28.12.2023
Number of characters29562
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1. Almon K. (2018). The importance of input-output tables. Studies on Russian Economic Development, 6 (171), 7–11 (in Russian).

2. Aroche Reyes, F., Marquez Mendoza, M.A. (2013). The demand driven and the supply-sided input-output models: Notes for the debate. Munich Personal RePEc Archive. MPRA Paper, 1–25.

3. Bodenstein M., Corsetti G., Guerrieri L. (2020). Social distancing and supply disruptions in a pandemic. Quantitative Economics, 13, 681–721.

4. Boer P.M.C. de, Donkers H.W.J. (1985). On the relationship between input–output production coefficients and the CES production function. Zeitschrift Für Nationalökonomie, 45 (3), 331–335.

5. Dementiev V., Evsukov S., Ustyuzhanina E. (2020). Distribution of power and economic rent in value networks. Economics and the Mathematical Methods, 56, 1, 5–17 (in Russian).

6. Ershov E.B. (2008). Development and implementation of the ideas of the input-output model for the Russian economy. The HSE Economic Journal, 12 (1), 3–28 (in Russian).

7. Gorbunov V. (2009). Model of consumer demand based on a vector field of preferences. Moscow University Economics Bulletin. Series 6. Economy, 1, 67–79 (in Russian).

8. Jones C.I. (2011). Intermediate goods and weak links in the theory of economic development. American Economic Journal: Macroeconomics, 3 (2), 1–28.

9. Kalinin A.M., Koroteev S.S., Krupin A.A., Nefedov A.V. (2021). Technological import dependence of the Russian economy: Assessment using input-output tables. Studies on Russian Economic Development, 1 (184), 83–93 (in Russian).

10. Kratena K. (2005). Prices and factor demand in an endogenized input–output model. Economic Systems Research, 17, 47–56.

11. Kratena K., Temursho U. (2017). Dynamic econometric input–output modeling: New perspectives. Regional Research Frontiers, 2, 3–21.

12. Leontief V.V. (1990). The rise and decline of Soviet economic science. In: Economic essays: Theories, research, facts and policy. Moscow: Politizdat. 415 p. (in Russian).

13. Loupias C., Sevestre P. (2010). Costs, demand, and producer price changes. Review of Economics and Statistics, 95, 315–327.

14. Marengo L. (1992). The demand for intermediate goods in an input–output framework: A methodological note. Economic Systems Research, 4 (1), 49–52.

15. Meyer C.D. (2000). Matrix analysis and applied linear algebra. Philadelphia: Society for Industrial and Applied Mathematics, 12, 718.

16. Miller R.E., Blair P.D. (2009). Input–output analysis: Foundations and extensions. 2nd ed. Cambridge, New York: Cambridge University Press, 10–68.

17. Moiseev N.A., Akhmadeev B.A. (2021). Algorithm for assessing import substitution based on input-output tables. Vestnik of the Plekhanov Russian University of Economics, 3 (117), 117–129 (in Russian).

18. Pirzada A.J. (2017). Price stickiness and intermediate materials prices. School of Economics, University of Bristol. Bristol Economics Discussion Papers, 17 (686), 1–40.

19. Rudnev Y.A. (2018). Estimation of the Intensity of Economic relations between countries using input-output tables. In: Greater Eurasia: Development, Security, Cooperation, 1, 1, 249–255 (in Russian).

20. Shamshin V.N. (2022). Tables V.V. Leontief: “input-output” and their application to a market economy. The European Journal of Economics and Management Sciences, 1, 44–51 (in Russian).

21. Sharify N., Sancho F. (2011). A new approach for the input–output price model. Economic Modelling, 28 (1–2), 188–195.

22. Theil H. (1957). Linear aggregation in input–output analysis. Econometrica, 25, 1, 111–122.

23. Tilanus C.B. (1967). Marginal versus average input coefficients in input–output forecasting. The Quarterly Journal of Economics, 81, 1, 140–145.

24. Timmer M.P., Dietzenbacher E., Los B., Stehrer R., de Vries G.J. (2015). An illustrated user guide to the world input-output database: The case of global automotive production. Review of International Economics, 23, 575–605.

25. Uzyakov M.N. (2000). Problems of constructing an intersectoral equilibrium model of the Russian economy. Studies on Russian Economic Development, 2, 1–14 (in Russian).

26. Yakovenko D.N. (2018). Application of linear algebra in modeling economic processes. Alley of Science, 5 (6), 270–273 (in Russian).

27. Yaremenko Y.V. (1981). Structural Changes in the Socialist Economy. Moscow: Mysl’ (in Russian).

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