Universal portfolios generated by rational functions

The f -divergence of Csiszar is defined for a non-negative convex function on the positive axis. A pseudo f -divergence can be defined for a convex function not satisfying the usual requirements. A rational function where both the numerator and the denominator are non-integer polynomials will be use...

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Main Authors: Kuang Kee Seng, Tan Choon Peng, Goh Yann Ling
Format: Article
Language:English
Published: EDP Sciences 2021-01-01
Series:ITM Web of Conferences
Online Access:https://www.itm-conferences.org/articles/itmconf/pdf/2021/01/itmconf_icmsa2021_02004.pdf
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author Kuang Kee Seng
Tan Choon Peng
Goh Yann Ling
author_facet Kuang Kee Seng
Tan Choon Peng
Goh Yann Ling
author_sort Kuang Kee Seng
collection DOAJ
description The f -divergence of Csiszar is defined for a non-negative convex function on the positive axis. A pseudo f -divergence can be defined for a convex function not satisfying the usual requirements. A rational function where both the numerator and the denominator are non-integer polynomials will be used to generate universal portfolios. Five stock-price data sets from the local stock exchange are selected for the empirical study. Empirical results are obtained by running the generated portfolios on these data sets. The empirical results demonstrate that it is possible for the investors to increase their wealth by using the portfolios in investment.
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spelling doaj.art-8a748f5ab83c4785b22e9d74fc8100872022-12-21T21:26:36ZengEDP SciencesITM Web of Conferences2271-20972021-01-01360200410.1051/itmconf/20213602004itmconf_icmsa2021_02004Universal portfolios generated by rational functionsKuang Kee Seng0Tan Choon Peng1Goh Yann Ling2Department of Mathematical and Actuarial Sciences, Universiti Tunku Abdul Rahman, Jalan Sungai LongDepartment of Mathematical and Actuarial Sciences, Universiti Tunku Abdul Rahman, Jalan Sungai LongDepartment of Mathematical and Actuarial Sciences, Universiti Tunku Abdul Rahman, Jalan Sungai LongThe f -divergence of Csiszar is defined for a non-negative convex function on the positive axis. A pseudo f -divergence can be defined for a convex function not satisfying the usual requirements. A rational function where both the numerator and the denominator are non-integer polynomials will be used to generate universal portfolios. Five stock-price data sets from the local stock exchange are selected for the empirical study. Empirical results are obtained by running the generated portfolios on these data sets. The empirical results demonstrate that it is possible for the investors to increase their wealth by using the portfolios in investment.https://www.itm-conferences.org/articles/itmconf/pdf/2021/01/itmconf_icmsa2021_02004.pdf
spellingShingle Kuang Kee Seng
Tan Choon Peng
Goh Yann Ling
Universal portfolios generated by rational functions
ITM Web of Conferences
title Universal portfolios generated by rational functions
title_full Universal portfolios generated by rational functions
title_fullStr Universal portfolios generated by rational functions
title_full_unstemmed Universal portfolios generated by rational functions
title_short Universal portfolios generated by rational functions
title_sort universal portfolios generated by rational functions
url https://www.itm-conferences.org/articles/itmconf/pdf/2021/01/itmconf_icmsa2021_02004.pdf
work_keys_str_mv AT kuangkeeseng universalportfoliosgeneratedbyrationalfunctions
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