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An analysis of simultaneous company defaults using a shot noise process
Institution:1. Faculty of Economics and Business Administration, Alexandru Ioan Cuza University of Iasi, 22th Carol I Blvd, 700505, Iasi, Romania;2. Swiss National Bank and CEPR, Postfach, 8022 Zurich, Switzerland;3. Swiss National Bank, Postfach, 8022 Zurich, Switzerland;1. Office of Financial Research, U.S. Treasury, 717 14th St NW, Washington, D.C., 20220, United States;2. International Monetary Fund, 700 19th St NW, Washington, D.C., 20431, United States;1. Northeastern University, Boston, MA02186, USA;2. University of California,Riverside, CA92508, USA;3. Securities and Exchange Commission, 44 Montgomery Street, San Francisco, CA94104, USA;1. Champagne School of Management (Group ESC Troyes), Troyes, France;2. Newcastle University Business School, Newcastle University, Newcastle, United Kingdom;3. IPAG Business School, 184 Boulevard Saint-Germain, 75006 Paris, France;4. Durham University Business School, Durham University, Durham, United Kingdom;5. Université Paris-Est, IRG (EA 2354), UPEC, F-94000, Créteil, France;6. International School, Vietnam National University, Hanoi, Vietnam
Abstract:During the subprime mortgage crisis, it became apparent that practical models, such as the one-factor Gaussian copula, had underestimated company default correlations. Complex models that attempt to incorporate default dependency are difficult to implement in practice. In this study, we develop a model for a company asset process, based on which we calculate simultaneous default probabilities using an option-theoretic approach. In our model, a shot noise process serves as the key element for controlling correlations among companies’ assets. The risk factor driving the shot noise process is common to all companies in an industry but the shot noise parameters are assumed company-specific; therefore, every company responds differently to this common risk factor. Our model gives earlier warning of financial distress and predicts higher simultaneous default probabilities than commonly used geometric Brownian motion asset model. It is also computationally simple and can be extended to analyze any finite number of companies.
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