Tesi etd-04072014-065858 |
Link copiato negli appunti
Tipo di tesi
Tesi di laurea magistrale
Autore
STRAPAZZON, ETTORE
URN
etd-04072014-065858
Titolo
The Merton distance to default model: an empirical analysis
Dipartimento
ECONOMIA E MANAGEMENT
Corso di studi
SCIENZE ECONOMICHE
Relatori
relatore Bottazzi, Giulio
Parole chiave
- default
- default probability
- distance to default
- edf
- Fitch
- Merton
- Moody's
Data inizio appello
30/04/2014
Consultabilità
Completa
Riassunto
In recent years, the effects of the economic crisis, together with the advances in the fields of corporate debt products and credit derivatives, generated a renewed interest for credit risk models. In the last decade, academics and practitioners developed new models in order to assess the quality of a firm in terms of its ability to repay its debt in the future, or, more specifically, in terms of its probability of default. Among these new models, an innovative one is the Merton model of distance to default, which is based on the Black-Scholes-Merton option pricing theory and makes use of market information to calculate the firms default probability.
This Thesis deals with this particular kind of models, both by presenting a general review of the main advances in the recent literature, both by directly testing this model, calculating the distance to default of a population of large international publicly traded companies. The data used in this work are provided by a relevant Italian bank, and the whole research has been conducted during a six-months internship program at the bank itself.
This Thesis deals with this particular kind of models, both by presenting a general review of the main advances in the recent literature, both by directly testing this model, calculating the distance to default of a population of large international publicly traded companies. The data used in this work are provided by a relevant Italian bank, and the whole research has been conducted during a six-months internship program at the bank itself.
File
Nome file | Dimensione |
---|---|
TesiStrapazzon.pdf | 961.12 Kb |
Contatta l’autore |