aequationes mathematicae

, Volume 25, Issue 1, pp 289–311 | Cite as

The second world conference on mathematics at the service of man, June 28–July 3, 1982, Las Palmas, Spain. In particular, Topic 3: Functional equations — theory and applications

Report Of Meeting
  • 25 Downloads

Keywords

Functional Equation World Conference 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

Preview

Unable to display preview. Download preview PDF.

Unable to display preview. Download preview PDF.

References

  1. Aczél, J. 1966,Lectures on Functional Equations and their Applications. Mathematics in Science and Engineering, Vol. 19, Academic Press, New York.Google Scholar
  2. Aczél, J. andDaróczy, Z. 1975,On Measures of Information and their Characterizations. Mathematics in Science and Engineering, Vol. 115, Academic Press, New York.Google Scholar
  3. Bürk, R. andGehrig, W. 1979,On the Characterization of Demand Functions. Operations Research Verfahren,34, Verlagsgruppe Athenäum-Hain-Scriptor-Hanstein, Königstein, Ts, pp. 53–57.Google Scholar
  4. Buyse, R. andPaschen, H. 1971, Zur Messung der Betriebs-und Unternehmenskonzentration. Statistische Hefte,12 (1971), 2–13.Google Scholar
  5. Case, J. 1974,On the form of market demand functions. Econometrica,42 (1974) 207–210.Google Scholar
  6. Eichhorn, W. 1978a,Functional Equations in Economics. Applied Mathematics and Computation, Vol. 11, Addison-Wesley Publ. Comp., Reading/Mass.Google Scholar
  7. Eichhorn, W. 1978b,What is an Economic Index? An Attempt of an Answer. Theory and Applications of Economic Indices, Physica-Verlag, Würzburg, pp. 3–42.Google Scholar
  8. Funke, H. 1983,A rational functional equation with an economic application. To be published.Google Scholar
  9. Gehrig, W. 1976,Neutraler technischer Fortschritt und Produktionsfunktionen mit beliebig vielen Produktionsfaktoren. Mathematical Systems in Economics,20, Verlag A. Hain, Meisenheim am Glan.Google Scholar
  10. Gehrig, W. 1980,On Certain Concepts of Neutral Technical Progress: Definitions, Implications and Compatibility. The Economics of Technological Progress, The MacMillan Press Ltd., London and Basingstoke, pp. 3–18.Google Scholar
  11. Gehrig, W. 1983.On a characterization of the Shannon concentration measure. Utilitas Mathematica, to be published.Google Scholar
  12. Sato, R. andBeckmann, M. 1968,Neutral inventions and production functions. Review of Economic Studies,35 (1968), 57–66.Google Scholar

References

  1. Krapež, A.,Generalized associativity on groupoids. Publ. Inst. Math. N.S.28 (42) (1980), 105–112.Google Scholar
  2. Krapež, A.,Functional equations of generalized associativity, bisymmetry, transitivity, and distributivity. Publ. Inst. Math. N.S.30 (44) (1981), 81–87.Google Scholar
  3. Krapež, A.,Generalized balanced functional equations on n-ary groupoids, Symposium onn-ary structures, Skopje, 1982.Google Scholar

Copyright information

© Birkhäuser Verlag 1982

Personalised recommendations