activity
20092023
most citedAsymptotic formulae for implied volatility in the Heston model

64 citations · 204 across the 26 of their papers we have counts for

collaborators

46 papers

q-fin.PR2023

Interest rate convexity in a Gaussian framework

Antoine Jacquier, Mugad Oumgari

The contributions of this paper are twofold: we define and investigate the properties of a short rate model driven by a general Gaussian Volterra process and, after defining precis…

quant-ph2023★ 5 cited

Universal Approximation Theorem and error bounds for quantum neural networks and quantum reservoirs

Lukas Gonon, Antoine Jacquier

Universal approximation theorems are the foundations of classical neural networks, providing theoretical guarantees that the latter are able to approximate maps of interest. Recent…

q-fin.RM2023

Propagation of a carbon price in a credit portfolio through macroeconomic factors

Géraldine Bouveret, Jean-François Chassagneux, Smail Ibbou +2

We study how the climate transition through a low-carbon economy, implemented by carbon pricing, propagates in a credit portfolio and precisely describe how carbon price dynamics a…

q-fin.PR2023

Random neural networks for rough volatility

Antoine Jacquier, Zan Zuric

We construct a deep learning-based numerical algorithm to solve path-dependent partial differential equations arising in the context of rough volatility. Our approach is based on i…

math.PR2023★ 6 cited

Rough volatility, path-dependent PDEs and weak rates of convergence

Ofelia Bonesini, Antoine Jacquier, Alexandre Pannier

In the setting of stochastic Volterra equations, and in particular rough volatility models, we show that conditional expectations are the unique classical solutions to path-depende…

math.PR2022

On the large-time behaviour of affine Volterra processes

Antoine Jacquier, Alexandre Pannier, Konstantinos Spiliopoulos

We show the existence of a stationary measure for a class of multidimensional stochastic Volterra systems of affine type. These processes are in general not Markovian, a shortcomin…