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Markovian Projection Method for Volatility Calibration
4 references·8 citing·45 second hop
Markovian Projection Method for Volatility Calibration (2006)Markovian Projection Method for Volatilit…Brownian Motion and Stochastic Calculus (2007)Brownian Motion and Stochasti…Stochastic Volatility Model with Time‐dependent Skew (2005)Stochastic Volatility Model w…Extended Libor market models with stochastic volatility (2005)Extended Libor market models …Mimicking the one-dimensional marginal distributions of processes having an ito differential (1986)Mimicking the one-dimensional…Arbitrage-Free Neural-SDE Market Models (2021)Arbitrage-Free Neural-SDE Mar…Inverting the Markovian projection, with an application to local stochastic volatility models (2020)Inverting the Markovian proje…THE HESTON STOCHASTIC-LOCAL VOLATILITY MODEL: EFFICIENT MONTE CARLO SIMULATION (2014)THE HESTON STOCHASTIC-LOCAL V…Marginal Density Expansions for Diffusions and Stochastic Volatility II: Applications (2013)Marginal Density Expansions f…Asymptotics Beats Monte Carlo: The Case of Correlated Local Vol Baskets (2013)Asymptotics Beats Monte Carlo…Basket options valuation for a local volatility jump–diffusion model with the asymptotic expansion method (2010)Basket options valuation for …MARKOVIAN PROJECTION ONTO A DISPLACED DIFFUSION: GENERIC FORMULAS WITH APPLICATIONS (2009)MARKOVIAN PROJECTION ONTO A D…Two-Dimensional Markovian Model for Dynamics of Aggregate Credit Loss (2008)Two-Dimensional Markovian Mod…Controlled Diffusion Processes (1980)Existence of Markov Controls and Characterization of Optimal Markov Controls (1998)ASYMPTOTICS OF IMPLIED VOLATILITY IN LOCAL VOLATILITY MODELS (2010)The Skorokhod Embedding Problem and Model-Independent Bounds for Option Prices (2010)Introduction and Summary of Results (Excerpt) (2000)The Term Structure of Implied Volatility (2000)Option valuation under stochastic volatility: with mathematica code (2002)Solving SABR in Exact Form and Unifying it with LIBOR Market Model (2009)LIBOR Market Models with Stochastic Basis (2010)MODERN LIBOR MARKET MODELS: USING DIFFERENT CURVES FOR PROJECTING RATES AND FOR DISCOUNTING (2010)Pricing and Hedging Spread Options (2003)The Volatility Surface: A Practitioner's Guide (2006)Multilevel Monte Carlo Path Simulation (2008)Pricing Multi-Asset Cross Currency Options (2012)Asymptotic Expansion Approach in Finance (2015)Smoothing the payoff for efficient computation of Basket option prices (2017)Stock Price Distributions with Stochastic Volatility: An Analytic Approach (1991)A Closed-Form Solution for Options with Stochastic Volatility with Applications to Bond and Currency Options (1993)Multidimensional Stochastic Processes as Rough Paths (2010)Option pricing in the moderate deviations regime (2017)Precise asymptotics: Robust stochastic volatility models (2021)Extensions to the Gaussian copula: random recovery and random factor loadings (2005)An Empirical Analysis of the Pricing of Collateralized Debt Obligations (2008)Risk Analysis of Collateralized Debt Obligations (2010)Up and down credit risk (2010)Counterparty Contagion in Context: Contributions to Systemic Risk (2013)Option pricing when underlying stock returns are discontinuous (1976)The value of an Asian option (1995)Stochastic Integration and Differential Equations (2005)On Error Estimates for Asymptotic Expansions with Malliavin Weights: Application to Stochastic Volatility Model (2014)On the Strong Solutions of Stochastic Differential Equations (1980)On the McKean‐Vlasov Limit for Interacting Diffusions (1988)Calibration of local‐stochastic volatility models by optimal transport (2021)Parameter estimation of discretely observed interacting particle systems (2023)The pricing of commodity contracts (1976)Fast strong approximation Monte Carlo schemes for stochastic volatility models (2006)Interest Rate Caps “Smile” Too! But Can the LIBOR Market Models Capture the Smile? (2007)A General Stochastic Volatility Model for the Pricing of Interest Rate Derivatives (2008)A Theory of the Term Structure of Interest Rates (1985)How should a local regime-switching model be calibrated? (2017)Continuous-Time Markov Chain and Regime Switching Approximations with Applications to Options Pricing (2019)Efficient Simulation of Generalized SABR and Stochastic Local Volatility Models based on Markov Chain Approximations (2020)Answering the Skeptics: Yes, Standard Volatility Models do Provide Accurate Forecasts (1998)Modeling and Forecasting Realized Volatility (2003)Controlled Markov Processes and Viscosity Solutions (2005)
this work references cited by second hop

References

  • 2007Brownian Motion and Stochastic Calculus7,421 cited
  • 1986Mimicking the one-dimensional marginal distributions of processes having an ito differential305 cited
  • 2005Extended Libor market models with stochastic volatility163 cited
  • 2005Stochastic Volatility Model with Time‐dependent Skew85 cited

Cited by

  • 2014THE HESTON STOCHASTIC-LOCAL VOLATILITY MODEL: EFFICIENT MONTE CARLO SIMULATION67 cited
  • 2008Two-Dimensional Markovian Model for Dynamics of Aggregate Credit Loss48 cited
  • 2013Marginal Density Expansions for Diffusions and Stochastic Volatility II: Applications39 cited
  • 2013Asymptotics Beats Monte Carlo: The Case of Correlated Local Vol Baskets35 cited
  • 2010Basket options valuation for a local volatility jump–diffusion model with the asymptotic expansion method32 cited
  • 2020Inverting the Markovian projection, with an application to local stochastic volatility models26 cited
  • 2009MARKOVIAN PROJECTION ONTO A DISPLACED DIFFUSION: GENERIC FORMULAS WITH APPLICATIONS21 cited
  • 2021Arbitrage-Free Neural-SDE Market Models20 cited

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