Research in Options: RiO 2024
Rio de Janeiro, Brazil
Minicourse on Volterra processes in quantitative finance.
Rio de Janeiro, Brazil
Minicourse on Volterra processes in quantitative finance.
Oxford, UK
Minisymposium on Memory in Computational Finance + talk on characteristic functions of signatures
Bologna, Italy
Minisymposium on Memory in Quantitative Finance + talk on the Fading Memory Signature
Palermo, Italy
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes
Lorentz center, Lieden, Netherlands
Fading Memory Signatures for Sequential Modeling.
Brussels, Belgium
Volatility dynamics and memory: from the Quintic model to Signatures
Paris, France
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes.
Paris
Path-Signatures for Time Series: Fading Memory and Time Invariance
Rio
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes.
Berlin
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes.
Miami
Mini-symposium on Memory in Quantitative Finance (opening talk)
WU Vienna
Volatility dynamics and memory: from the Quintic model to Signatures.
KAUST University, Saudi Arabia
Path-Signatures: Memory and Stationarity.
Palermo, Italy
Simulation of square-root processes made simple: applications to the Heston model
Institut Louis Bachelier, Paris
Struggling with Heston? A New Perspective for Efficient Simulation
Hammamet
Invariance for stochastic Volterra equations.
Rio
Equilibrium in Functional Stochastic Games with Mean-Field Interaction.
Padova
From the Quintic model to signature volatility models: fast pricing and hedging with Fourier.
Wuppertal
Deep pricing with quantization hints: joint SPX-VIX calibration with Gaussian Polynomial Models.
CIRM Luminy, France
Equilibrium in Functional Stochastic Games with Mean-Field Interaction
Isle of Skye, Scotland
Rough volatility, too smooth?
Pisa, Italy
A direct approach to a class of finite-players and mean-field games.
Hammamet, Tunisia
A direct approach to a class of finite-players and mean-field games.
Paris, France
Gaussian Principal-Agent problems with memory.
Online
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation.
Online
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation.
Online
Linear-quadratic control of stochastic Volterra equations.
Online
The characteristic function of Gaussian stochastic volatility models.
Paris, France
A weak solution theory for stochastic Volterra equations.
Université Paris 1, Paris, France
Rough volatility modeling and stochastic Volterra equations.
CIRM, Luminy, France
Reconciling rough volatility with jumps.
Paris, France
The modeling puzzle in the presence of randomness. (AMIES Prize presentation)
Paris, France
Quadratic Volterra processes and multivariate rough volatility modeling.
Insurance, Probability and Statistics, London, England
Lifting the Heston model (poster)
Palaiseau, France
Lifting the Heston model
Dublin, Ireland
Markovian structure of the Volterra Heston model
Budapest, Hungary
The Volterra square-root process: Markovian structure and approximation
Ecole Polytechnique, Palaiseau, France
Lifting the Heston model.
Stochastic Analysis with applications in Biology and Finance, Paris, France
Affine Volterra processes.
Twelfth Colloquium on Mathematical Finance and Stochastic Calculus, Métabief, France
Affine Volterra processes
Lisbon, Portugal
Stochastic invariance and applications.
Dresden, Germany
Affine Volterra processes
Moscow, Russia
Stochastic invariance and applications
XVIII Edition, Milano, Italy
Stochastic invariance of closed sets with non-Lipschitz coefficients. [slides]
Paris, France
Stochastic invariance of closed sets with non-Lipschitz coefficients. [slides]
Stochastic Analysis with applications in Biology and Finance, Berlin, Germany
Stochastic invariance of closed sets with non-Lipschitz coefficients. [poster]
Paris, France
Stochastic invariance of closed sets with non-Lipschitz coefficients. [poster]
Centrale Supélec
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes
Paris
Signatures expansions for pricing and hedging
Bielefeld
Efficient Simulation of Affine Volterra Processes: From Heston to Hawkes
Paris
Volatility dynamics and memory: from the Quintic model to Signatures
Paris
Volatility dynamics and memory: from the Quintic model to Signatures
BI Norwegian Business School
From the Quintic model to signatures volatility models
Ecole Polytechnique
A new perspective for simulating square-root processes and Heston models
University of Warwick, Warwick
Stochastic Fredholm equations: a passe-partout for propagator models and market impact
Imperial College, London
Stochastic Fredholm equations: a passe-partout for propagator models and market impact
Columbia University, New York
from the Quintic model to signature volatility models
TU Berlin
Stochastic Fredholm equations: a passe-partout for propagator models with cross-impact, constraints and mean-field interactions
Le Mans Université
Signature volatility models: pricing and hedging with Fourier
Oxford
From the Quintic model to signature volatility models: fast pricing and hedging with Fourier
London School of Economics
Signature volatility models: pricing and hedging with Fourier
LPSM
From the Quintic OU model that jointly calibrates SPX-VIX smiles to signature volatility models
Ecole Polytechnique
Luiss University, Rome
Equilibrium in Functional Stochastic Games with Mean-Field Interaction
Université Paris 1, France
The Quintic model that jointly calibrates SPX/VIX
Imperial College, London, England
From the Quintic model that jointly calibrates SPX/VIX to Sig-Volatility models
University of Oslo, Online
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation
ETH-Zürich, Switzerland
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation
Online
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation
Stochastic Volterra equations : theory, numerics and control
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation
probabilités numériques et statistique des processus, Université Paris Diderot
Quadratic Gaussian models: analytic expressions for pricing and portfolio allocation
Deep pricing with quantization hints
Université d'Evry, Evry, France
Linear-quadratic control of stochastic Volterra equations
Université Paris 1, Paris, France
Linear-quadratic control of stochastic Volterra equations
London School of Economics, London, England
Reconciling rough volatility with jumps
Imperial College, London, England
Linear-quadratic control of stochastic Volterra equations
Vienna University, Austria
Linear-quadratic control of stochastic Volterra equations
ETH-Zürich, Switzerland
Linear quadratic control of stochastic Volterra equations
Université Paris 1, France
Invariance and viability: from finite dimensional ODEs to infinite dimensional SDEs
Ecole des Ponts, INRIA & Université Paris Est, Noisy, France
Affine and quadratic Volterra processes and applications
Université Dauphine, Paris, France
Stochastic Volterra equations
Humboldt/TU Universities, Berlin, Germany
Lifting the Heston model
Université d'Evry, Evry, France
Affine Volterra processes
Ecole des Ponts, INRIA & Université Paris Est, Noisy, France
Affine Volterra processes
ETH-Zürich, Switzerland
The Volterra square-root process
Université Paris 13, Paris, France
Stochastic invariance and applications. [slides]
Université Paris Dauphine, Paris, France
Invariance of closed sets, from regular ODEs to irregular SDEs. [slides]
Université Paris Dauphine, Paris, France
Invariance of closed sets, an intuitive overview. [slides]
Ecole des Ponts, INRIA & Université Paris Est, Noisy, France
Stochastic invariance of closed sets with non-Lipschitz coefficients. [slides]