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研究生:黃耀軍
研究生(外文):Yao-Jun Huang
論文名稱:推導回復率及違約點:結構式模型與縮減式模型的均衡
論文名稱(外文):Deriving Recovery Rate and Default Point:Reconciliation of Structural and Intensity Models
指導教授:薛立言薛立言引用關係
指導教授(外文):Paul Hsueh
學位類別:碩士
校院名稱:國立中正大學
系所名稱:財務金融所
學門:商業及管理學門
學類:財務金融學類
論文種類:學術論文
論文出版年:2006
畢業學年度:94
語文別:英文
論文頁數:53
中文關鍵詞:回復率違約率違約點結構式模型縮減式模型
外文關鍵詞:Recovery RateStructural ModelDefault PointIntensity Model
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  • 被引用被引用:0
  • 點閱點閱:343
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  • 下載下載:49
  • 收藏至我的研究室書目清單書目收藏:0
本篇論文結合了結構式模型與縮減式模型的優點,整合權益市場、債券市場、財務報表等資訊,藉由模型的方式推導出回復率、違約率、隱含資產波動率、違約點,並達成與實證上一致的結論。我們將公司權益視為下降出局買權,將債權人期望損失視為下降出局二元賣權,在市場為有效率的假設下,透過縮減式模型與結構式模型之間的均衡,我們運用數值的方法推論出適用於評價信用衍生性的參數,而非純粹利用歷史資訊或外生假設來決定這些參數,這是本模型最大的貢獻之一。最後,我們應用模型的方法,建立一個違約指標,可用來預測相同評等下的公司在未來一年違約的可能性;我們亦將實際違約樣本公司計算得到的違約指標與一般正常公司做比較,最後發現當市場可取得資訊越充分,該違約指標的表現越佳,對於用來區分危機公司與正常公司具有相當大的解釋能力,該指標可以用來提供信用評等無法捕捉的資訊。
This paper introduces a new methodology that integrates information in equity market, bond market, and financial statements to derive a unique recovery rate for every company by reconciling structural models with intensity models. We model a firm’s equity as the down-and-out call option and the expected loss of creditors as the down-and-out binary put option. Under the equilibrium between structural models with intensity models, the default probabilities derived from the two models are identical. Besides, we numerically obtain the expected recovery rates for the companies of concern. And the default points surprisingly consist with empirical findings as well. The main goal of this paper is to find out the equilibrium between structural models and intensity models in order to derive primary parameters numerically for pricing credit derivatives. We also apply our method to create a credit indicator that is used to predict default possibilities for companies. Consequently, it exhibits outstanding performance to our surprise.
CONTENTS Page

Abstract

I. Introduction......................................... 1

II.Theoretical Framework and Calibration Methodology.... 4
1. Equity Value as a Down-And-Out Call Option.......... 4
2. Expected Loss as a Down-And-Out Binary Put Option... 7
(1) Expected Loss in Intensity Models............... 7
(2) Expected Loss from Structural Models............ 8
3. Other Parameters must be Specified................. 11
(1) Recovery Rate R................................ 11
(2) Weighted Average Debt Maturity T............... 13
(3) Implied Asset Volatility σA.................... 14

III.Model Implement.................................... 16
1. Data............................................... 17
2. Results............................................ 18
(1) Expected Recovery Rate......................... 19
(2) Implied Asset Volatility, Equity Volatility
and Expected Loss Volatility................... 20
(3) DPT% vs. Moody’s KMV Default Point............ 21
(4) Default Curve.................................. 23

IV. Model Application—Default Indicator DI............ 26

V. Conclusion......................................... 28

References
[1]Reisz*, A. S. and Claudia Perlich-Reisz**, 2004, “A Market-Based Framework for Bankruptcy Prediction”.
[2]Olert, J, Bonelli Sharon, and Hardee Rachel, 2005, “Recovery Ratings — Approachand Process for Corporate Finance,” FitchRatings Criteria Report, August.
[3]Needham, C. L., Mariarosa Verde, and Mah Stephanie K., 2005, “Fitch Ratings Global Corporate Finance 2004 Transition and Default Study,” May.
[4]Finger, C., 2002, “CreditGrades™ Technical Document,” RiskMetrics Group, Inc., May.
[5]Vasicek, Oldrich, and Alfons, 1986, “Credit Valuation,” Moody’s KMV Company, March.
[6]Crosbie, P. and Bohn Jeff, 2003, “Modeling Default Risk,” Moody’s KMV Company, DECEMBER
[7]Frye, J, 2000, “Depressing Recoveries,” Working Paper.
[8]TrÄuck, S., Harpaintner Stefan and Rachev Svetlozar T., 2005, “A Note on forecasting Aggregate Recovery Rates with Macroeconomic Variables,” Working Paper.
[9]Altman*, E., Resti** Andrea and Sironi*** Andrea, 2003, “Default Recovery Rates in Credit Risk Modeling: A Review of the Literature and Empirical Evidence.”
[10]Leea, P. B., Mark B. Wiseb and Vineer Bhansalic, 2003, “Debt Subordination and The Pricing of Credit Default Swaps.”
[11]Elizalde, A. and Universidad Pública de Navarra, 2005, “Credit Risk Models I: Default Correlation in Intensity Models.”
[12]Elizalde, A. and Universidad Pública de Navarra, 2005, “Credit Risk Models II: Structural Models.”
[13]Elizalde, A. and Universidad Pública de Navarra, 2005, “Credit Risk Models III: Reconciliation Reduced – Structural Models.”
[14]Elizalde, A. and Universidad Pública de Navarra, 2005, “Credit Risk Models IV: Understanding and pricing CDOs.”
[15]Guha, R. and Sbuelz* Alessandro, 2005, “Structural Recovery of Face Value at Default.”
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