:::

詳目顯示

回上一頁
題名:臺指現貨、ETFs與臺指期貨避險比率與避險績效之研究
書刊名:中原企管評論
作者:倪衍森 引用關係張雯琪
作者(外文):Ni, Yen-senCheng, Wen-chi
出版日期:2005
卷期:3:1
頁次:頁107-126
主題關鍵詞:避險比率避險績效交易所基金Hedge ratioMinimum varianceETFs
原始連結:連回原系統網址new window
相關次數:
  • 被引用次數被引用次數:期刊(0) 博士論文(0) 專書(0) 專書論文(0)
  • 排除自我引用排除自我引用:0
  • 共同引用共同引用:0
  • 點閱點閱:31
本研究以標準差(SD)、左尾部分動差(LPM)、風險值(VaR)、極端風險值(ES)四種風險指標,形成MV(Minimum Variance)、LPM、VaR、ES四種避險策略,利用移動視窗(Moving Window)的方式,以臺灣股價指數期貨對於臺灣加權股價指數、小型臺灣股價指數期貨、臺灣五十指數及ETF進行避險,並以標準差降幅率(HE 1)、左尾部分動差降幅率(HE 2)、風險值降幅率(HE 3)、極端風險值降幅率(HE 4),共四種積效指標衡量避險績效、實證結果如下: 1、在最適比險比率之比較結果,當估計期固定,隨避險期增加,臺灣股價指數現貨期貨避險後期、小型臺指現貨期貨其避險比率大部份的資料期間呈現下降的現象。而臺股五十指數現貨期貨皆呈現當估計期固定,隨避險期增加,其避險比率反而略微上升的現象。 2、在避險成本方面,以臺灣股價指數現貨期貨最適避險比率略高於臺灣股價指數現貨與小型臺灣股價指數期貨最適避險比率,結果顯示臺股股價指數期貨的歷史波動性高於小型臺灣股價指數期貨的歷史波動性,因此可能需要較高的避險成植才能規避風險。以臺灣五十指數現貨期貨最適避險比率略高於ETF、期貨最適避險比率結果顯示臺股五十指數的歷史波動性高顧ETF的歷史波動性,因此可能需要較高的避險成本才能規避風險,也因為ETF是目前市場上買的到的現貨標的,實務上較容易建構避險的投資組合。 3、在歷史資料法下,MV避險策略表現皆最為優異,且在後期中較為顯著,其次,績效表現大致依序為LPM、VaR、ES避險策略。就HE1至HE4而言,MV避險策略皆最為優異,其次績麥表現大致依序為LPM、VaR、ES避險策略。 4、 在實務中,MV避險策略的成本仍高於ES避險策略及LPM避險策略。因此,對於投資人而言,應該在避險成本與避險成本與避險績效中根據其所重視的部分取捨,方能使其投資效用達到最高。
The purpose of the thesis is to examine the hedging ratios and the efficiency of stock index futures for Taiwan Stock Market. The stock index data consist of TAIEX, TSEC Taiwan50 index, and ETF. The stock index futures contracts include TX, MTX, and T5F. With the objective in maximizing investors’ expected utilities and minimizing investors’ portfolio risks; this study used four models, Minimum Variance (MV) Models, Lower partial Moment (LPM) Models, Value-at-Risk (VaR) Models and Expected Shortfall (ES) Models, to measure the hedge ratio and hedge performance. Also in this study, the risk indexes, HE1, HE2, HE3 and HE4, we used to evaluate the hedging performance of each portfolios, and the results are shown as follow: 1. To compare with different optimal hedging ratio, when the estimation period is fixed, the hedging ratios decreased as the hedging period increased. No matter which future or hedge ratio we employ, the hedging strategies tend to perform better when the estimation period or hedging period increase. 2. When measuring hedging costs, the TAIEX and EX turns out to be more costly TAIEX and MTX. The TSEC Taiwan50 index and T5F cost more than ETF and T5F. The result implies when the portfolio has a higher volatility, it also has a high hedge cost. Since ETF is the only spot target available in the market, it is easier to form a hedging investment portfolio than the other three indexes in the real world. 3. In sum, the performance of Minimum Variance (MV) Models provides the optimal hedge ratio in most cases, the results are especially significant towards the end of the term. LPM performance turns out to be second from the best where VaR and ES are third and last. The same performance result shows when all four HE hedge index measurement standards are applied. 4. In practical situations, the hedging cost of MV models cost more than ES models and LPM models. Therefore, investors need to consider opportunity cost of reaching the optimal investment efficiency while making the model selection.
Other
1.Kuen, T. Y., and T. S. Hoong(1992)。Forecasting Volatility in the Singpore Stock Market。  new window
期刊論文
1.Park, Tae H.、Switzer, Lorne N.(1995)。Time-Varying Distributions and the Optimal Hedge Ratios for Stock Index Futures。Applied Financial Economics,5(3),131-137。  new window
2.Rockafellar, R. T.、Uryasev, S.(2000)。Optimization of Conditional Value-at-Risk。Journal of Risk,2(3),21-42。  new window
3.Lien, D.、Tse, Y. K.(1998)。Hedging Time-Varing Downside Risk。Journal of Futures Markets,8(6),705-722。  new window
4.Yeh, Sally C.、Gannon, Gerard L.(2000)。Comparing Trading Performance of the Constant and Dynamic Hedge Models: A Note。Review of Quantitative Finance and Accounting,14(2),155-160。  new window
5.Eftekhari, B.(1998)。Lower Partial Moment Hedge Ratios。Applied Financial Economics,8(6),645-652。  new window
6.Johansson, F.、Seiler, M.、Tjarnberg, M.(1999)。Measuring Downside Portfolio Risk。Journal of Portfolio Management,26,96-107。  new window
7.Cecchetti, S. G.、Cumby, R. E.、Figlewski, S.(1988)。Estimation of Optimal Futures Hedge。Review of Economics and Statistics,70,623-630。  new window
8.Ghosh, Asim(1993)。Hedging with Stock Index Futures: Estimation and Forecasting with Error Correction Model。Journal of Futures Markets,13(7),743-752。  new window
9.Ederington, Louis H.(1979)。The Hedging Performance of the New Futures Markets。Journal of Finance,34(1),157-170。  new window
圖書
1.財務金融硏究中心。投資分析+Matlab應用。全華科技圖書。  延伸查詢new window
2.蔣炤平、林允正、李進生、謝文良、陳達新、盧陽正(2001)。風險管理:風險值(VaR)理論與應用。新竹:清蔚科技股份有限公司。  延伸查詢new window
3.張智星(2000)。MATLAB程式設計與應用。清蔚科技。  延伸查詢new window
其他
1.高禎祐(2003)。考量極端風險下不同避險策略之實證硏究--台灣股價指數期貨。  延伸查詢new window
2.張文翰(2003)。最適風險指標與其避險績效之研究。  延伸查詢new window
3.張育達(2003)。期貨契約最適避險策略之硏究:以股價指數期貨爲例。  延伸查詢new window
4.陳素珍(1998)。規避下方風險之最適避險比例。  延伸查詢new window
5.黃景明(2002)。台灣股價指數期貨最適避險策略之硏究。  延伸查詢new window
6.趙敏娟(2001)。指數期貨最適避險策略之硏究。  延伸查詢new window
7.Fermanian, J. and Scaillet, O.(2005)。Sensitivity Analysis of VaR and Expected Shortfall for Portfolio under Netting Agreement。  new window
8.Hill, J. and Schneeweis, T.(1982)。The Hedging Effectiveness of Foreign Currency Futures。  new window
9.Hsin, C. W., J. Kuo, and C. F. Lee(1994)。A New Measure to Compare the Hedging Effectiveness of Foreign Currency Futures versus Option。  new window
10.Kaplanski, G., and Y. Kroll.(2002)。VAR Risk Measure vs Traditional Risk Measures: An Analysis and Survey。  new window
11.Yamai, Y., and T. Yoshiba.(2002)。On the Validity of Value-at-Risk: Comparative Analyses with Expected Shortfall. Monetary and Economic Studies。  new window
12.Yamai, Y., and T. Yoshiba.(2005)。Value-at-Risk versus Expected Shortfall: A Practical Perspective。  new window
 
 
 
 
第一頁 上一頁 下一頁 最後一頁 top
QR Code
QRCODE