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題名:The Analyses of Default Probability by an Efficient Approximate Formula for the Cumulative Distribution Function of Standard Normal Distribution
書刊名:期貨與選擇權學刊
作者:江淑玲蔡明憲
作者(外文):Chiang, Shu-lingTsai, Ming-shann
出版日期:2020
卷期:13:3
頁次:頁1-36
主題關鍵詞:趨近值常態分配違約機率資本槓桿率資產風險ApproximationNormal distributionDefault probabilityCapital leverage ratioAsset risk
原始連結:連回原系統網址new window
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  • 點閱點閱:6
期刊論文
1.Jarrow, R. A.、Turnbull, S. M.(1995)。Pricing options on financial securities subject to default risk。The Journal of Finance,50,481-523。  new window
2.Jarrow, Robert A.(2001)。Default Parameter Estimation using Market Prices。Financial Analysts Journal,57(5),75-92。  new window
3.Marsaglia, G.(2004)。Evaluating the normal distribution。Journal of Statistical Software,11(4),1-11。  new window
4.Schwartz, Eduardo S.、Torous, Walter N.(1989)。Prepayment and the Valuation of Mortgage Backed Securities。The Journal of Finance,44(2),375-392。  new window
5.Black, Fischer、Cox, John C.(1976)。Valuing corporate securities: Some effects of bond indenture provisions。The Journal of Finance,31(2),351-367。  new window
6.Bagby, R. J.(1995)。Calculating Normal Probabilities。The American Mathematical Monthly,102,46-49。  new window
7.Azevedo-Pereira, J. A.、Newton, D. P.、Paxson, D. A.(2003)。Fixed-Rate Endowment Mortgage and Mortgage Indemnity Valuation。Journal of Real Estate Finance and Economics,26(2/3),197-221。  new window
8.Ambrose, B. W.、Buttimer, R. J.(2000)。Embedded Options in the Mortgage Contract。Journal of Real Estate Finance and Economics,21(2),95-111。  new window
9.Lambrecht, B. M.、Perraudin, W. R. M.、Satchell, S.(2003)。Mortgage Default and Possession Under Recourse: A Competing Hazards Approach。Journal of Money, Credit and Banking,35(3),425-442。  new window
10.Merton, Robert C.(1974)。On the Pricing of Corporate Debt: The Risk Structure of Interest Rates。The Journal of Finance,29(2),449-470。  new window
11.Abderrahmane, M.、Kamel, B.(2016)。Two News Approximations to Standard Normal Distribution Function。Journal of Applied & Computational Mathematics,5(5),1-2。  new window
12.Aludaat, K. M.、Alodat, M. T.(2008)。A Note on Approximating the Normal Distribution Function。Applied Mathematical Sciences,2,425-429。  new window
13.Bryc, W.(2002)。A Uniform Approximation to the Right Normal Tail Integral。Applied Mathematics and Computation,127,365-374。  new window
14.Bowling, S. R.、Khasawneh, M. T.、Kaewkuekool, S.、Cho, B. R.(2009)。A Logistic Approximation to the Cumulative Normal Distribution。Journal of Industrial Engineering and Management,2(1),114-127。  new window
15.Chiani, M.、Dardari, D.、Simon, M. K.(2003)。New Exponential Bounds and Approximations for the Computation of Error Probability in Fading Channels。IEEE Transactions on Wireless Communications,2,840-845。  new window
16.Choudhury, A.(2014)。A Simple Approximation to the Area under Standard Normal Curve。Mathematics and Statistics,2,147-149。  new window
17.Edous, M.、Eidous, O.(2018)。A Simple Approximation for Normal Distribution Function。Mathematics and Statistics,6(4),47-49。  new window
18.Liao, S.-L.、Tsai, M.-S.、Chiang, S.-L.(2008)。Closed-Form Mortgage Valuation Using Reduced-Form Model。Real Estate Economic,36,313-347。  new window
19.Norton, R. M.(1989)。Pocket Calculator Approximation for Areas under the Standard Normal Curve。The American Statistician,43,24-26。  new window
20.Olabiyi, O.、Annamalai, A.(2012)。Invertible Exponential-Type Approximations for the Gaussian Probability Integral Q(x) with Applications。IEEE Wireless Communications Letters,1,544-547。  new window
21.Schwartz, E. S.、Torous, W. N.(1993)。Mortgage Prepayment and Default Decisions: A Poisson Regression Approach。Real Estate Economics,21(4),431-449。  new window
22.Soranzo, A.、Epure, E.(2014)。Very Simply Explicitly Invertible Approximations of Normal Cumulative and Normal Quantile Function。Applied Mathematical Sciences,8,4323-4341。  new window
23.Tsai, Ming-Shann、Chiang, Shu-Ling(2012)。A Closed-Form Pricing Formula for Mortgages Incorporating Termination Hazard Rates and Recovery Rate as Correlated Stochastic Processes with Jump Components。Journal of Derivatives,19(3),49-68。  new window
24.Tsai, M.-S.、Liao, S.-L.、Chiang, S.-L.(2009)。Analyzing Yield, Duration and Convexity of Mortgage Loans under Prepayment and Default Risks。Journal of Housing Economics,18(2),92-103。  new window
25.Waissi, G.、Rossin, D. F.(1996)。A Sigmoid Approximation to the Standard Normal Integral。Applied Mathematics and Computation,77,91-95。  new window
26.Leland, Hayne E.(1994)。Corporate debt value, bond covenants, and optimal capital structure。The Journal of Finance,49(4),1213-1252。  new window
會議論文
1.Olabiyi, O.、Annamalai, A.(2012)。New Exponential-Type Approximations for the erfc(.) and erfcp(.) Functions with Applications。2012 8th International Wireless Communications and Mobile Computing Conference。New York:Institute of Electrical and Electronics Engineers。1221-1226。  new window
研究報告
1.Kau, J. B.、Keenan, D. C.、Smurov, A. A.(2004)。Reduced-Form Mortgage Valuation。University of Georgia。  new window
圖書
1.Cox, D. R.、Oakes, D.(1984)。Analysis of Survival Data。Chapman and Hall Press。  new window
2.Johnson, N. L.、Kotz, S.、Balakrishnan, N.(1994)。Continuous Univariate Distributions。New York:John Wiley and Sons。  new window
其他
1.Crosbie, P.,Bohn, J.(2003)。Modeling Default Risk,https://www.moodysanalytics.com/-/media/whitepaper/before-2011/12-18-03-modelingdefault-risk.pdf。  new window
2.Soranzo, A.,Epure, E.(2012)。Simply Explicitly Invertible Approximations to 4 Decimals of Error Function and Normal Cumulative Distribution Function,http://arxiv.org/abs/1201.1320v1。  new window
3.Soranzo, A.,Epure, E.(2012)。Practical Explicitly Invertible Approximation to 4 Decimals of Normal Cumulative Distribution Function Modifying Winitzki's Approximation of erf,http://arxiv.org/abs/1211.6403。  new window
4.Winitzki, S.(2014)。A Handy Approximation for the Error Function and Its Inverse,http://docs.google.com/viewer?a=v&pid=sites&srcid=ZGVmYXVsdGRvbWFpbnx3aW5pdHpraXxneDoxYTUzZTEzNWQwZjZlOWY2。  new window
圖書論文
1.Zelen, M.、Severo, N. C.(1964)。Probability Functions。Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables。New York:United States Department of Commerce and National Bureau of Standards。  new window
 
 
 
 
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