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  1. NTU Theses and Dissertations Repository
  2. 管理學院
  3. 財務金融學系
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/34167
完整後設資料紀錄
DC 欄位值語言
dc.contributor.advisor蘇永成
dc.contributor.authorMing-Da Chenen
dc.contributor.author陳明達zh_TW
dc.date.accessioned2021-06-13T05:56:41Z-
dc.date.available2008-05-21
dc.date.copyright2006-07-05
dc.date.issued2006
dc.date.submitted2006-06-29
dc.identifier.citationReference
1.Amin, K., and V. Ng 1993. “ARCH Processes and Option Valuation,” working paper, University of Michigan.
2.Bollerslev, T., 1986, “Generalized Autoregressive Conditional Heteroskedasticity,” Journal of Econometrics, 31. 307-327.
3.Christopher S. Jones, 2003, “The dynamics of stochastic volatility: evidence from underlying and option markets”, 116. 181-224.
4.Christian Menn, and Svetlozar T. Rachev, 2005, “Smoothly Truncated Stable Distributions, GARCH-Models, and Option Pricing”, working paper.
5.Bates, D., 2003, “Empirical option pricing: a retrospection,” Journal of Econometrics, 116. 387-404.
6.Duan, J., 1995, “The GARCH Option Pricing Model,” Mathematical Finance,5 , 13-32.
7.Duan, J., G. Gauthier, and J. Simonato, 1999, “An Analytical Approximation for the GARCH Option Pricing Model.” Journal of Computational Finance, 2, 75-116.
8.Dumas, B., J. Fleming, and R. Whaley, 1998, “Implied Volatility Functions: Empirical Tests,” Journal of Finance, 53, 2059-2106.
9.Engle, R., and C. Mustafa, 1992, “Implied ARCH Models from Options Prices,” Journal of Econometrics, 52, 289-311.
10.Heston, S., 1993, “A Closed-Form Solution for Options with Stochastic Volatility with Application to Bond and Currency Options,” The Review of Financial Studies, 6, No.2 , 327-343.
11.Heston, S., and S, Nanndi., 2000, “A Closed-Form GARCH Option Valuation Model,” Review of Financial Studies, 13, 585, 625.
12.K. C. Hsieh., and Ritchken, P., 2000, “An Empirical Comparison of GARCH Option Pricing Models” working paper.
13.Hentschel, L., 1995, “All in the family Nesting symmetric and asymmetric GARCH models,” Journal of Financial Economics, 39, 71-104.
14.Ritchken, P., and Trevor, R.,1999, “Pricing Options under Generalized GARCH and Stochastic Volatility Processes,” Journal of Finance, 54, 1, 377-402.
15.Christoffersen, P., Heston, S., and Jacobs, K., 2003, “Option Valuation with Conditional Skewness,” Journal of Econometrics.
16.Christoffersen, P., and Jacobs, K., 2001, “The Importance of the Loss Function in Option Pricing,” working paper.
17.Christoffersen, P., and Jacobs, K., 2004, “Which GARHC Model for Option Valuation?” Management Science, 50, No9, 1204-1221.
18.Engle, R., 1982 “Autoregressive Conditional Heteroscedasticity with Estimates of the Variance of United Kingdom Inflation,” Econometrica, 50, No.4, 987-1008.
19.Fahlenbrach, R., and Sandas, P. (2003), “Bid-Ask Spreads and Inventory Risk: Evidence from the FTSE 100 Index Options Market”, working paper.
20.Su, Y.C., and Fung, 2004, “An application of Closed-Form GARCH Option Pricing Model to TAIEX Options and Volatilities,” working paper, NTU.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/34167-
dc.description.abstract許多實證研究已經顯示Black-Scholes選擇權評價模型因不合理的假設而產生系統性的誤差。事實上,Black-Scholes的隱含波動度會因不同的履約價格與到期期限有由所不同。為了解決這個缺點,許多研究人員與學者已經開始致力於發展新的選擇權評價模型。此文章中,我們以FTSE100選擇權市場得資料測試了Heston和Nandi的HN GARCH模型的評價效率,並且以Dumas,Flemiming和Whaley的Ad Hoc Black-Scholes選擇權評價模型當作比較標的,藉以判斷HNGARCH模型是否有較好的評價效率。我們發現HN GARCH模型相較於Ad Hoc Black-Scholes無論是在in-sample或out-of-sample的實驗研究部分都有較小的評價誤差。zh_TW
dc.description.abstractMany empirical researches have indicated that the Black-Scholes option pricing model demonstrates systematic biases due to some unreasonable assumptions. In practice, Black-Scholes implied volatilities tend to differ across exercise prices and time to maturities. For conquering the shortcoming, many researchers have devoted themselves to creating new option pricing model. In this article, we test the pricing efficiency of Heston and Nandi GARCH (HN GARCH) model in the FTSE 100 Index option market. As the benchmark model do we choose the Ad Hoc Black-Scholes model of Dumas, Flemming and Whaley (1998) which use a separate implied volatility for each option to fit to the smirk/smile in implied volatilities. We find that the HN GARCH has smaller valuation errors than ad hoc BS model both in-sample and out-of-sample.en
dc.description.provenanceMade available in DSpace on 2021-06-13T05:56:41Z (GMT). No. of bitstreams: 1
ntu-95-R93723056-1.pdf: 306493 bytes, checksum: 7692db065e83477504d4faf1556945e7 (MD5)
Previous issue date: 2006
en
dc.description.tableofcontentsContents
1.Introduction------------------------------------------1
2.Preliminary-------------------------------------------6
2.1 FTSE 100 Index Option Overview----------------------6
2.2 Data Description------------------------------------8
2.3 The Model------------------------------------------14
A. The Closed-Form GARCH Option Pricing Model -----14
B. Ad Hoc Black-Scholes Model ---------------------20
3.Empirical Analysis-----------------------------------22
3.1 Estimation-----------------------------------------22
3.2 Model Comparison-----------------------------------29
A.In-sample Comparison---------------------------------29
B.Out-of-sample Comparison-----------------------------32
4.Conclusion-------------------------------------------40
Appendix ----------------------------------------------42
Reference
dc.language.isoen
dc.subject評價zh_TW
dc.subject選擇權zh_TW
dc.subjectNAGARCHen
dc.subjectGARCHen
dc.title封閉解GARCH選擇權評價模型於FTSE100選擇權市場之實證研究zh_TW
dc.titleAn Application of Closed-Form GARCH Option Pricing Model to FTSE 100 Options and Volatilitiesen
dc.typeThesis
dc.date.schoolyear94-2
dc.description.degree碩士
dc.contributor.oralexamcommittee胡星陽,王耀輝
dc.subject.keyword選擇權,評價,zh_TW
dc.subject.keywordGARCH,NAGARCH,en
dc.relation.page47
dc.rights.note有償授權
dc.date.accepted2006-06-29
dc.contributor.author-college管理學院zh_TW
dc.contributor.author-dept財務金融學研究所zh_TW
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