MAXIMIZING SALES UNDER CONDITIONS OF NONLENARTY
Abstract
This paper deals with the problem of maximizing the sales of a particular product when the revenue function is nonlinear in dependence of the demand for that product. This type of problem is usually solved by the nonlinear programming method which has been sufficiently described in mathematical theory; however, its use is not that simple. Solving functions of more than two variables is rather complicated and requires an appropriate mathematical model as well as suitable software for computer solving of the given problem, which sometimes involves team work.
Key words: Nonlinear programming, Kuhn-Tucker conditions, revenue function, demand
Full Text:
PDFReferences
Alpha Chiang,1984, Fundamental Methods of Mathematical Economics, McGraw-Hill
Anderson J.: 2004, Discrete Mathematics with Combinatorics, Pearson Education Inc., Prentice Hall, New Jersey
Bazaraa M., Shetty C.M. 1979, Nonlinear Programming – Theory and Algorithms, John Wiley and Sons, New York
Bertsekas D.P. 2004, Nonlinear Programming, Athena Scientific;
Bozinovic M., Stojanovic V., 2005, Matematicke metode i modeli u ekonomiji preduzeca (Mathematical Methods and Models in the Economics of an Enterprise), Graduate School of Economics, Leposavic;
Bozinovic M., 2012, Operaciona istrazivanja (Operational Research), The Faculty of Economics of Kosovska Mitrovica
Bozinovic M., 2005, Matematika za ekonomiste (Mathematical Economics), Graduate School of Economics, Leposavic;
Boyd S., Vandenberghe L., 2006, Convex Optimization, Cambridge University Press, Cambridge;
Charnes A., Cooper W., Henderson A., 1960, An Introduction to Linear Programming; John Wiley & Sons, New York;
Cvetkovic D., Simic S., 2002, Odabrana poglavlja iz Diskretne matematike (Chosen Chapters from Discrete Mathematics), Akademska misao, Belgrade;
Milovanovic G., Stanimirovic P., 2002, Simbolicka implementacija nelinearne optimizacije (Symbolic Implementation of Nonlinear Implementation), Nis;
Refbacks
- There are currently no refbacks.
© University of Niš, Serbia
Creative Commons License CC BY-NC-ND
ISSN 0354-4699 (Print)
ISSN 2406-050X (Online)