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    政大機構典藏 > 商學院 > 金融學系 > 學位論文 >  Item 140.119/31168
    Please use this identifier to cite or link to this item: https://nccur.lib.nccu.edu.tw/handle/140.119/31168


    Title: 結構型金融商品之個案分析--一籃子信用連結債券與雪球式利率連結債券
    Authors: 江姿瑩
    Chiang,Tzu-Ying
    Contributors: 陳松男
    江姿瑩
    Chiang,Tzu-Ying
    Keywords: 利率連動債券
    信用連動債券
    逆浮動債券
    信用違約交換
    利率交換
    雪球式結構型商品
    Date: 2004
    Issue Date: 2009-09-14 09:27:57 (UTC+8)
    Abstract: 過去金融市場尚未發達的年代,利率常常被當作貨幣的價格看待,利率變動,投資人只能享受定存利率上升之外,很難有其他的獲利變化。不過這幾年來,好不容易金融市場開放,財政部、櫃檯買賣中心都分別開放金融機構取得「結構型商品」和「利率衍生性商品」的業務執照,許多銀行與券商立刻將兩者結合,推出連動利率之商品,總算替這些期盼已久的投資客開啟另一扇追求利潤的大門。此外,經過近30 年的發展,衍生產品市場正日益成為現代金融業的主流之一。雖然在20 世紀90 年代初期,衍生產品的交易與創新都僅限於市場性風險,然而,金融業面臨的風險之一是信用風險,卻未能在此領域大放光彩。不過,信用風險管理的新工具—信用衍生產品(Credit Derivative),已經慢慢蓬勃發展,因為大量需求而交易熱絡。1996 年,信用衍生產品交易額已達到400 億美元,日前則已超過1000 億美元。儘管目前信用衍生產品的交易量與一般的利率衍生產品交易量尚難並駕齊驅,但由於信用風險管理領域市場還是相當的開闊,相信在進入21 世紀之後,鼎盛時期之來臨並不遠矣,如同其他的衍生產品一樣,它將對未來金融業產生廣泛而深遠的影響。
    故本文運用Kijima and Muromachi(2000 ,KK)之模型,評價多標的的信用違約交換;同時利用Hull-and-White 之利率模型,評價逆浮動結構性債券,以解析解評價出合理價格;並以市場上已發行一籃子信用連動式債券與雪球式利率連動式債券為例,計算出合理價格,最後提出避險工具及探討,給予投資人明確的投資訊息,跳出資訊不對稱的空間;促成投資者與發行商雙贏的局面。
    Reference: 中文部份:
    1.陳松男,選擇權與期貨:衍生性商品理論與實務,新陸書局,民85。
    2.陳松男,金融工程學:金融商品創新與選擇權理論,華泰書局,民91。
    3.陳松男,結構型金融商品之設計及創新一,新陸書局,93年1月初版
    4.陳松男,結構型金融商品之設計及創新二,新陸書局,94年1月初版
    5.陳威光,選擇權理論實務與應用,智勝出版社,民90。
    6.陳威光,新金融商品個案集I,智勝出版社,民92。
    英文部份:
    7. Duffie, D. (1999). “Credit Swap Valuation,” Financial Analyst Journal (January/February), 73–87.
    8. Duffie, D., and K. Singleton. (1997). “An Econometric Model of the Term Structure of Interest Rate SwapYields,” Journal of Finance 52, 1287–1321.
    9. Duffie, D., and K. Singleton. (1999). “Modeling Term Structures of Defaultable Bonds,” Review of Financial Studies 12, 687–720.
    10. Hull , J., and A. White. “Pricing Interest Rate Derivative Securities.”
    Review of Financial Studies, 3, 4 (1990), pp.573-592.
    11. Hull , J., and A. White. “Efficient Procedures for Valuing European and
    American Path-Dependent Derivatives.” Journal of Derivatives, 1, 1 (Fall 1993), pp.21-31.
    12. Hull , J., and A. White. “Numerical Procedures for Implementing Term Structure Models I:Single-Factor Models.” Journal of Derivatives, 2, 1 (Fall
    1994a), pp.7-16.
    13. Hull , J., and A. White. “Using Hull-White Interest Rate Trees.” Journal of Derivatives, 3, 3 (Spring 1996), pp.26-36.
    14. Inui, K., and M. Kijima. (1998). “A Markovian Framework in Multi-Factor Heath-Jarrow-Morton Models,” Journal of Financial and Quantitative Analysis 33, 423–440.
    15. Kijima, M. (1999). “A Gaussian Term Structure Model of Credit Risk Spreads and Valuation of Yield-Spread Options.” Working paper, Tokyo Metropolitan University.
    16. Kijima, M., and K. Komoribayashi. (1998). “A Markov Chain Model for Valuing Credit Risk Derivatives,” Journal of Derivatives 6, Fall, 97–108.
    17. Kijima, M., H. Li, and M. Shaked. (2000). “Stochastic Processes in Reliability.” In C. R. Rao and D. N. Shanbhag (eds.), Stochastic Processes: Theory and Methods.
    18. Kijima, M., and Y. Muromachi. (2000). “Credit Events and the Valuation of Credit Derivatives of Basket Type,” Review of Derivatives Research 4, 53–77.
    19. Kijima, M. (2000). “Valuation of a Credit Swap of the Basket Type,” Review of Derivatives Research 4, 79–95.
    Description: 碩士
    國立政治大學
    金融研究所
    92352011
    93
    Source URI: http://thesis.lib.nccu.edu.tw/record/#G0092352011
    Data Type: thesis
    Appears in Collections:[金融學系] 學位論文

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