activity
20122026
most citedHigh-order short-time expansions for ATM option prices of exponential Lévy models

2 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

q-fin.PR2026

Higher-order ATM asymptotics for the CGMY model via the characteristic function

Allen Hoffmeyer, Christian Houdré

Using only the characteristic function, we derive short-time at-the-money (ATM) call-price asymptotics for the exponential CGMY model with activity parameter . The Lipto…

math.PR2026

Derivatives Along a Curve and the Functional Stochastic Calculus

Christian Houdré, Jorge Víquez

Motivated by extending the functional stochastic calculus, to important functionals to which it does not apply, a notion of functional derivative along a curve is introduced. This…

q-fin.PR2026

At-the-money short-time call-price asymptotics for new classes of exponential Lévy models

Allen Hoffmeyer, Christian Houdré

We develop at-the-money call-price and implied volatility asymptotic expansions in time to maturity for a class of asset-price models whose log returns follow a Lévy process. Under…

math.PR2024

A covariance representation and an elementary proof of the Gaussian concentration inequality

Christian Houdré

Via a covariance representation based on characteristic functions, a known elementary proof of the Gaussian concentration inequality is presented. A few other applications are brie…

q-fin.PR2012★ 2 cited

High-order short-time expansions for ATM option prices of exponential Lévy models

José E. Figueroa-López, Ruoting Gong, Christian Houdré

In the present work, a novel second-order approximation for ATM option prices is derived for a large class of exponential Lévy models with or without Brownian component. The result…