Pricing credit default swaps with a random recovery rate by a double inverse Fourier transform
From MaRDI portal
Publication:896751
DOI10.1016/J.INSMATHECO.2015.09.005zbMath1348.91284OpenAlexW2132845614MaRDI QIDQ896751
Publication date: 14 December 2015
Published in: Insurance Mathematics \& Economics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.insmatheco.2015.09.005
Processes with independent increments; Lévy processes (60G51) Numerical methods (including Monte Carlo methods) (91G60) Laplace transform (44A10) Numerical methods for integral transforms (65R10) Credit risk (91G40)
Related Items (4)
A limit distribution of credit portfolio losses with low default probabilities ⋮ An asymptotic characterization of hidden tail credit risk with actuarial applications ⋮ A factor model for joint default probabilities. Pricing of CDS, index swaps and index tranches ⋮ Fourier-Cosine Method for Finite-Time Gerber--Shiu Functions
Cites Work
- Unnamed Item
- Meromorphic Lévy processes and their fluctuation identities
- On a generalization of the Gerber-Shiu function to path-dependent penalties
- The Fourier-series method for inverting transforms of probability distributions
- Multidimensional transform inversion with applications to the transient \(M/G/1\) queue
- Fluctuations of Lévy processes with applications. Introductory lectures
- Finite-time survival probability and credit default swaps pricing under geometric Lévy markets
- Evaluating first-passage probabilities for spectrally one-sided Lévy processes
- CREDIT SPREADS, OPTIMAL CAPITAL STRUCTURE, AND IMPLIED VOLATILITY WITH ENDOGENOUS DEFAULT AND JUMP RISK
- Computing the finite-time expected discounted penalty function for a family of Lévy risk processes
- Numerical Inversion of Laplace Transforms of Probability Distributions
- Numerical Inversion of Laplace Transforms by Relating Them to the Finite Fourier Cosine Transform
- On the Time Value of Ruin
This page was built for publication: Pricing credit default swaps with a random recovery rate by a double inverse Fourier transform