Stokes integral of economic growth. Calculus and the Solow model

Physica A: Statistical Mechanics and its Applications

Volumn 389, Issue 8, 2010, Pages 1665-1676

  Mimkes, Jürgen ^a  

^a UNIVERSITY OF PADERBORN   (Germany)

Author keywords

89.65.Gh; Calculus; Economic growth; Econophysics; Production; Profit; Stokes integral; Trade

Indexed keywords

COMMERCE; ECONOMIC ANALYSIS; FUNCTIONS; PRODUCTION; PROFITABILITY; THERMODYNAMICS;

89.65.GH; CALCULUS; ECONOMIC GROWTHS; ECONOPHYSICSS; STOKES INTEGRAL;

CALCULATIONS;

EID: 74849122249     PISSN: 03784371     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.physa.2009.12.008     Document Type: Article

References (23)

1. Mantegna R.N., and Stanley H.E. Introduction to Econophysics: Correlations and Complexity in Finance (2000), Cambridge University Press
2. In: Chakrabarti B.K., Chakraborti A., and Chatterjee A. (Eds). Econophysics & Sociophysics: Trends & Perspectives (2006), WILEY-VCH Verlag, Weinheim, Germany
3. In: Chatterjee A., Yarlagadda S., and Chakrabarti B.K. (Eds). Econophysics of Wealth Distribution (2005), Springer, Italia
4. Georgescu-Roegen N. The Entropy Law and the Economic Process (1974), Mass. Harvard Univ. Press, Cambridge
5. Jaynes E.T. The minimum entropy production principle. Annual Review of Physical Chemistry 31 (1980) 579-601
6. Foley D.K. A statistical equilibrium theory of markets. Journal of Economic Theory 62 (1994) 321-345
7. Gallegatti M., Keen S., Lux T., and Ormerod P. Worrying trends in econophysics. Physica A (2006) 370
8. Samanidou E., Zschischang E., Stauffer D., and Lux T. Agent-based models of financial markets. Reports on Progress in Physics 70 (2007) 409-450
9. Keen S. Debunking Economics (2001), Pluto Press, Sydney
10. Barkley Jr. R., J. Econophysics. In: Blume L.E., and Durlauf. S.N. (Eds). The New Palgrave Dictionary of Economics. 2nd ed. (2006), Macmillan, London
11. Aruka Y., and Mimkes J. Complexity and interaction of productive sub-systems under thermodynamical viewpoints. Evolutionary and Institutional Economics Review 2 2 (2005) 145-160
12. Dragulescu A., and Yakovenko V.M. Exponential and power-law probability distributions of wealth and income in the United Kingdom and the United States. Physica A 299 (2001) 13-221
13. Solomon S., and Richmond P. Stability of Pareto-Zipf law in non-stationary economies. In: Kirman A., and Zimmermann J.-B. (Eds). Economics with Heterogeneous Interacting Agents. Lecture notes in Economics and Mathematical Systems vol. 503 (2001), Springer-Verlag, Berlin 141-159
14. Weidlich W. Sociodynamics (2000), Harwood Acad. Publ., Amsterdam
15. Mimkes J. Binary alloys as a model for multicultural society. Journal of Thermal Analysis 43 (1995)
16. Yakovenko V.M., and Rosser J.B. Colloquium: Statistical Mechanics of Money, Wealth and Income. Review of Modern Physics 81 (2009) 1703 arXiv:0905.1518
17. Dragulescu A., and Yakovenko V.M. Statistical mechanics of money. European Physical Journal B 17 (2000) 723-729
18. Solow A.R.M. Contribution to the theory of economic growth. The Quarterly Journal of Economics 70 Feb. (1956) 65-94
19. Cobb C.W., and Douglas P.H. A theory of production. American Economic Review 18 Mar 28 Supplement (1928) 139-165
20. Barro R.J., and Sala-i-Martin X. Economic Growth, New York: McGraw-Hill. 2nd ed. (2004), MIT Press, Cambridge, Mass
21. Cartan H. Differential Forms (2006), Dover Publications Translation edition
22. Flanders H. Differential Forms with Applications to the Physical Sciences (1990), Dover Publications Inc
23. www.econstats.com/weo/V014.htm