Model-free Hedging

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A01=Pierre Henry-Labordere
Arbitrage Free Price
Arbitrage Free Prices
Author_Pierre Henry-Labordere
Black Scholes Formula
Call Option
Category=KCS
Category=KFF
Category=PBW
continuous time modeling
Convex Programming Problems
Delta Hedging Strategy
Dirichlet Neumann Problem
eq_bestseller
eq_business-finance-law
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
exotic option pricing strategies
financial mathematics
Legendre Fenchel Transform
Local Martingale
Log Normal Density
Martingale Measure
model-independent arbitrage
model-independent options
Negligible Sets
optimal transport theory
option pricing
Prokhorov's Theorem
Prokhorov’s Theorem
Quadratic Variation
Quantile Hedging
quantitative finance research
risk management methods
skorokhod embedding
stochastic processes
Variance Swap

Product details

  • ISBN 9780367657963
  • Weight: 380g
  • Dimensions: 156 x 234mm
  • Publication Date: 30 Sep 2020
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Model-free Hedging: A Martingale Optimal Transport Viewpoint focuses on the computation of model-independent bounds for exotic options consistent with market prices of liquid instruments such as Vanilla options. The author gives an overview of Martingale Optimal Transport, highlighting the differences between the optimal transport and its martingale counterpart. This topic is then discussed in the context of mathematical finance.

Pierre Henry-Labordere works in the Global Markets Quantitative Research team at Societe Generale. He holds a Ph.D. in Theoretical Physics from Ecole Normale Superieure (Paris) and a habilitation thesis in Applied Mathematics from University Paris-Dauphine. More importantly, Pierre has a longstanding experience in tek diving, particularly mixed-gas closed-circuit rebreathers. Pierre is also professor (charge de cours) at Ecole Polytechnique and research associate at CMAP (Ecole Polytechnique). He was the recipient of the 2013 "Quant of the Year" award from Risk magazine and the 2014 Institute Louis Bachelier award for his paper on MOT written in collaboration with M. Beiglbock and F. Penkner from University of Vienna.

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