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    政大機構典藏 > 商學院 > 金融學系 > 學位論文 >  Item 140.119/94759
    Please use this identifier to cite or link to this item: https://nccur.lib.nccu.edu.tw/handle/140.119/94759


    Title: LIBOR市場模型下可贖回區間計息連動債券之評價與分析
    Authors: 黃貞樺
    Contributors: 廖四郎
    黃貞樺
    Keywords: 連動債
    LIBOR
    Date: 2007
    Issue Date: 2016-05-09 11:49:54 (UTC+8)
    Abstract: 本文針對目前金融市場上已發行的可贖回區間計息連動債券,進行個案評價與分析,希望能讓一般投資人更了解市面上此類型商品的報酬型態,以及潛在的投資風險,並站在發行商的角度,進行商品利潤及避險敏感度的探討。

    在模型建構的部分,本文採用Lognormal Forward LIBOR Model ( LFM ) 利率模型,並使用由Longstaff and Schwartz( 2001 )所提出的最小平方蒙地卡羅法,來處理同時具有可贖回與路徑相依特性的商品評價。
    此外,關於避險參數部分,由於區間計息商品的報酬型態不具有連續性,若在一般蒙地卡羅法之下直接使用重新模擬的方式來求算,將會造成不準確的結果,Piterbarg(2004b)因而提出Sausage Monte Carlo近似法來加以改善。而經過實證研究,在此方法下所求出的避險參數,將有較佳的穩定性與準確度,本文將其運用至可贖回區間計息連動債券,分析不同方法下的避險參數,並就評價結果提供投資人與發行人建議。
    Reference: 中文部份
    1. 陳松男,金融工程學-金融商品創新與選擇權理論,新陸書局
    2. 陳松男,利率金融工程學-理論模型及實務應用,新陸書局
    3. 陳松男,結構型金融商品之設計及創新,新陸書局
    4. 陳松男,結構型金融商品之設計及創新(二),新陸書局
    5. 莊筑豐,連動式債券設計個案研究-固定期限交換利率利差連動與
    信用連結債券,政大金融研究所碩士論文(民國94 年)
    6. 趙子賢,市場模型下利率連動債券評價-以逆浮動、雪球型、及每日
    區間型為例,政大金融研究所碩士論文(民國94 年)
    7. 曹若玹,可贖回雪球式商品的評價與避險,政大金融研究所碩士
    論文(民國95年)

    英文部分
    1. Brace, A., D. Gatarek and M. Musiela (1997). The Market Model of Interest Rate . Dynamics Mathematical Finance 7, 127-155.
    2. Brigo, D. and F. Mercurio (2001). Interest Models, Theory and Practice. Springer-Verlag.
    3. Glasserman, P. (2004). Monte Carlo Method in Financial Engineering. New York,Springer.
    4. Longstaff, F. and Schwartz, E. (2001).Valuing American Options by Simulation: A Simple Least-Squares Approach. The Review of Financial Studies, Vol. 14, No.1, pp. 113-147.
    5. Piterbarg.V.V.(2003). A Practioner’s Guide to Pricing and hedging Callable Libor Exotics in Forward Libor Models, SSRN Working Paper
    6. Piterbarg.V.V.(2004b). Pricing and Hedging Callable Libor Exotics in Forward Libor Models. Journal of Computational Finance 8(2),65-117.
    7. Rebonato, R. (1998). Interest Rate Option Models. Second Edition. Wiley,Chichester.
    8. Rebonato, R.(1999). On the Simultaneous Calibration of Multifactor Lognormal Interest Rate Models to Black Volatilities and to the Correlation Matrix, The Journal of Computational Finance,2 5-27.
    9. Rebonato, R. (2002), Modern Pricing of Interest-Rate DerivativesL:The LIBOR Market Model and Beyond; Princeton University. Press, Princeton.
    10. Shreve, S. (2004). Stochastic Calculus for Finance II, Springer-Verlag, New York.
    11. Svoboda, S. (2004). Interest Rate Modelling , Palgrave Macmillan, New York.
    12. Paolo, B. (2002), Numerical Methods in Finance: A MATLAB-Based Introduction
    13. Musiela, M. and Rutkowski, M. (2002). Martingale Methods in Financial Modelling
    Description: 碩士
    國立政治大學
    金融研究所
    94352027
    Source URI: http://thesis.lib.nccu.edu.tw/record/#G0094352027
    Data Type: thesis
    Appears in Collections:[金融學系] 學位論文

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