The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity

碩士 === 中原大學 === 工業工程研究所 === 92 === When the market experiences recession and the interest rate for saving deposit drops gradually, we keep trying to find out some alternative investment opportunities. According to the key findings in this thesis,we not only try to find good investment opportunities...

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Main Authors: Feng-Ming Hsieh, 解豐銘
Other Authors: Kuo-Hwa Chang
Format: Others
Language:en_US
Published: 2004
Online Access:http://ndltd.ncl.edu.tw/handle/52831589835810466414
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spelling ndltd-TW-092CYCU50300302016-01-04T04:08:51Z http://ndltd.ncl.edu.tw/handle/52831589835810466414 The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity 基差的波動隨機過程之建立與其投資機會之研究 Feng-Ming Hsieh 解豐銘 碩士 中原大學 工業工程研究所 92 When the market experiences recession and the interest rate for saving deposit drops gradually, we keep trying to find out some alternative investment opportunities. According to the key findings in this thesis,we not only try to find good investment opportunities with the help of derivatives, but also draw up a strategy which is independent of stock market and has better returns than saving deposit. We search for such opportunities by investigating the difference between the market index and the future index. This difference is so called basis. We developed a stochastic process by using a two-dimensional Ito process to describe the dynamic of the basis in which the maturity effects are embedded. When basis is bigger than the decided extremes from the distribution, we made a change of transaction between the market and the future index. For the market index, we set up a linear program to determine a portfolio a portfolio, which is linked to the market index changes, and we can benefit by utilizing this portfolio. We also demonstrated our approaches by using the data obtained from the local market. Kuo-Hwa Chang 張國華 2004 學位論文 ; thesis 75 en_US
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description 碩士 === 中原大學 === 工業工程研究所 === 92 === When the market experiences recession and the interest rate for saving deposit drops gradually, we keep trying to find out some alternative investment opportunities. According to the key findings in this thesis,we not only try to find good investment opportunities with the help of derivatives, but also draw up a strategy which is independent of stock market and has better returns than saving deposit. We search for such opportunities by investigating the difference between the market index and the future index. This difference is so called basis. We developed a stochastic process by using a two-dimensional Ito process to describe the dynamic of the basis in which the maturity effects are embedded. When basis is bigger than the decided extremes from the distribution, we made a change of transaction between the market and the future index. For the market index, we set up a linear program to determine a portfolio a portfolio, which is linked to the market index changes, and we can benefit by utilizing this portfolio. We also demonstrated our approaches by using the data obtained from the local market.
author2 Kuo-Hwa Chang
author_facet Kuo-Hwa Chang
Feng-Ming Hsieh
解豐銘
author Feng-Ming Hsieh
解豐銘
spellingShingle Feng-Ming Hsieh
解豐銘
The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
author_sort Feng-Ming Hsieh
title The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
title_short The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
title_full The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
title_fullStr The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
title_full_unstemmed The Study of The Stochastic Process on The Basis and The Corresponding investment Opportunity
title_sort study of the stochastic process on the basis and the corresponding investment opportunity
publishDate 2004
url http://ndltd.ncl.edu.tw/handle/52831589835810466414
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