Local Volatility Under Stochastic Interest Rates Using Mixture Models

Local Volatility Under Stochastic Interest Rates Using Mixture Models
Author: Mark S. Joshi
Publisher:
Total Pages: 22
Release: 2016
Genre:
ISBN:


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A key requirement of any equity hybrid derivatives pricing model is the ability to rapidly and accurately calibrate to vanilla option prices. To this end, we present two methods for calibrating a local volatility model under correlated stochastic interest rates. This is achieved by first fitting a mixture model to market prices, and then determining the local volatility function that is consistent with this mixture model.


Local Volatility Under Stochastic Interest Rates Using Mixture Models
Language: en
Pages: 22
Authors: Mark S. Joshi
Categories:
Type: BOOK - Published: 2016 - Publisher:

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A key requirement of any equity hybrid derivatives pricing model is the ability to rapidly and accurately calibrate to vanilla option prices. To this end, we pr
Local and Stochastic Volatility Under Stochastic Interest Rates Using Mixture Models and the Multidimensional Fractional FFT.
Language: en
Pages: 20
Authors: Mark S. Joshi
Categories:
Type: BOOK - Published: 2016 - Publisher:

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Stochastic volatility, local volatility and stochastic interest rates are three of the most important extensions to the standard Black-Scholes framework. Althou
Stochastic Interest Rates for Local Volatility Hybrids Models
Language: en
Pages: 10
Authors: Eric Benhamou
Categories:
Type: BOOK - Published: 2008 - Publisher:

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This paper studies the impact of stochastic interest rates for local volatility hybrids. Our research shows that it is possible to explicitly determine the bias
Local Volatility Model With Stochastic Interest Rate
Language: en
Pages:
Authors: Bing Hu
Categories:
Type: BOOK - Published: 2015 - Publisher:

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On Calibration and Simulation of Local Volatility Model with Stochastic Interest Rate
Language: en
Pages: 0
Authors: Mingyang Xu
Categories:
Type: BOOK - Published: 2019 - Publisher:

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Local volatility model is a relatively simple way to capture volatility skew/smile. In spite of its drawbacks, it remains popular among practitioners for deriva