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研究生:張奇堯
研究生(外文):Chi-Yao Chang
論文名稱:可展期貸款承諾之定價且估計風險轉換因子
論文名稱(外文):Pricing Loan Commitment with Extension and Estimating Credit Conversion Factors (CCFs)- a Case Study on Taiwan's Bank
指導教授:張焯然張焯然引用關係
指導教授(外文):Jow-Ran Chang
學位類別:碩士
校院名稱:國立清華大學
系所名稱:科技管理研究所
學門:商業及管理學門
學類:其他商業及管理學類
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:36
中文關鍵詞:BIS IIExposure at DefaultCredit Conversion FactorLoan commitmentExtension
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In monetary market, we know that the lending rate of a loan commitment is composed of prime/LIBOR rate and credit spread. We consider that the credit spread have the property of mean reversion. According to this concept, we can price the loan commitment without extension and with extension. In addition, we use the primary element, interest rate, not the indebtedness value, to derive the closed form. It is different from other references.

Following liberalization and globalization of financial market, risk management is strictly important for business companies recently. BIS II will be released in the end of 2006. Compared with Basel I, it is more flexibility in Basel II, especially in credit risk. In Basel II, it permits banks to use internal ratings-based (IRB) approach to estimate credit risk. It means that banks can use models which they develop themselves to estimate credit risk after supervisory approves. So how to estimate EAD becomes important. Overall, we provided a method to estimate CCFs, and furthermore estimate EAD.
Content
CHAPTER 1 INTRODUCTION 1
1.1. BACKGROUND 1
1.2. MOTIVATION 2
1.3. EXPECTATION CONTRIBUTION 3
1.4. FRAMEWORK 4
CHAPTER 2 LITERATURE REVIEW 5
2.1. OFF-BALANCE SHEET AND STANDARDIZED APPROACH OF BASEL II 5
2.2. LOAN COMMITMENT 5
2.3. CREDIT CONVERSION FACTOR(CCF) 7
CHAPTER 3 MODEL STRUCTURE 9
3.1. PRICING LOAN COMMITMENT 9
3.1.1. The process of Loan Commitment. 9
3.1.2. Modeling and Pricing 10
3.2. PRICING LOAN COMMITMENT WITH EXTENSION 14
3.2.1. Process of Loan Commitment with Extension 14
3.2.2. Modeling and Pricing 15
CHAPTER 4 EMPIRICAL RESULTS 18
4.1. DATA 18
4.2. OUTCOMES 19
CHAPTER 5 CONCLUSION 23
REFERENCE 24
APPENDIX I 28
APPENDIX II 30

Tables
TABLE 1: PARAMETERS 18
TABLE 2: PRICE FOR LOAN COMMITMENT 19
TABLE 3: ESTIMATED RATIO OF CCFS 20
TABLE 4: RESULT OF CHATEAU AND WU (2004) 26
TABLE 5: THE EMPIRICAL RESULT OF ARATEN AND JACOBS JR.(2001) 27
1.Araten, M. and M. Jacobs Jr. “Loan Equivalents for Revolving Credits and Advised Lines”, RMA Journal May 2001.
2.Bank for International Settlements (2001), “The New Basel Capital Accord”, Basel Committee on Banking Supervision.
3.Chateau, J. -P. (1990), “Valuation of “Capped” Variable Rate Loan Commitments,” Journal of Banking and Finance 14(4), pp.717-728.
4.Chateau, J. -P. and J. Wu (2004), “Basel II Capital Adequacy: Computing the ‘Fair’ Capital Charge for Loan Commitment ‘True’ Credit Risk,” Journal of Economic Literature, working paper.
5.Chen, S. N. (2002), Financing Engineering, Hwa-Tpi Publishing in Taiwan.
6.Geske, R. (1979), “The Valuation of Compound Options,” Journal of Financial Economics, 7, March, 63-81
7.Hull, J. (2002), Options, Futures, and Other Derivatives. 5th International Edition, Prentice Hall.
8.Lu, H (2004),”Market Value of Loan Commitment with Material Adverse Change (MAC) Covenant,” Journal of Economic Literature, working paper.
9.Saunder, A. and M. M. Cornett (2001), Financial Markets and Institution: A Modern Perspective, McGraw-Hill Publishing.
10.Shockley, R. L. and A. V. Thakor (1997), “Bank Loan Commitment Contracts: Data, Theory, and Tests,” Journal of Money, Credit and Banking 29(4), pp.517-534.
11.Shreve, S. E., (1997), Lecture Notes on Stochastic Calculus and Finance, Carnegie Mellon University.
12.Steven, S. E., (2004), Stochastic Calculus for Finance II: Continuous-Time Models, Springer Publishing.
13.Thakor, A. V., H. Hong, and S. Greenbaum (1981), “Bank Loan Commitments and Interest Rate Volatility,” Journal of Banking and Finance 5(4), pp.497-510.
14.Thakor, A. V. (1982), “Toward a Theory of Bank Loan Commitments,” Journal of Banking and Finance 6, 55-84.
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