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2017 | 18 | 1 | 38-47

Article title

SPATIAL GRAPHIC INTERPRETATION OF THE FOSTER-HART FORMULA

Content

Title variants

Languages of publication

EN

Abstracts

EN
This article deals with the problem of spatial interpretation of graphical Foster-Hart formulas. The proposed approach allows the assessment of investments with specific expected payouts. This approach may also be, in a certain sense, considered as generalization in relation to the evaluation, as the author has shown how to interpret certain investment cases. It is also important that in a similar way, one can also evaluate all portfolios, which consist not only of financial instruments, but also other investment assets. The paper presents the idea of the Foster-Hart measurement on the basis of the analysis of a hypothetical action, and all simulation tests were carried out in MATLAB programming environment.

Contributors

  • Faculty of Biology and Agriculture, University of Rzeszow, Poland
  • Faculty of Mathematics and Natural Sciences, University of Rzeszow, Poland

References

  • Anand A., Liy T., Kurosaki T., Kim Y. S. (2016) Foster-Hart Optimal Portfolios. Working Paper: Final Draft, 1-34.
  • Chudziak J., Halicki M. (2016) On the Foster–Hart Measure of Riskiness under Cumulative Prospect Theory. Acta Physica Polonica A, 129(5), 950-954.
  • Foster D.P., Hart S. (2009) An Operational Measure of Riskiness. Journal of Political Economy, 117(5), 785-814.
  • Halicki M. (2016) Foster-Hart measure as a suport element for the portfolio management process. Stan i perspektywy rozwoju nauk o zarządzaniu, Dom Organizatora, Toruń, 594-607.
  • Hellmann T., Riedel F. (2015) A dynamic extension of the Foster–Hart measure of riskiness. Journal of Mathematical Economics, 59, 66–70.
  • Markowitz H. (1952) Portfolio Selection. The Journal of Finance, 7(1), 77-91.
  • Söhnholz D., Rieken S., Kaiser D. G. (2010) Asset Allocation, Risiko-Overlay und Manager-Selektion. Gabler Verlag - Springer Fachmedien, Wiesbaden, 23.

Document Type

Publication order reference

Identifiers

YADDA identifier

bwmeta1.element.desklight-fb78d655-ced2-4c54-bc57-4bc228f6d40b
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