L. Ferdinand

most cited

I^¦_{3}^{4}

measures on compact Riemannian

3

-manifolds

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math-ph2025★ 1 cited

$I^¦_{3}^{4}$ measures on compact Riemannian $3$ -manifolds

I. Bailleul, N. V. Dang, L. Ferdinand +1

We construct the $I^¦_{3}^{4}$ measure on an arbitrary 3-dimensional compact Riemannian manifold without boundary as an invariant probability measure of a singular stochastic partial di…

math.AP2024

Global harmonic analysis for $I^¦_{3}^{4}$ on closed Riemannian manifolds

I. Bailleul, N. V. Dang, L. Ferdinand +1

Following Parisi \& Wu's paradigm of stochastic quantization, we constructed in \cite{BDFT} a $I^¦^{4}$ measure on an arbitrary closed, compact Riemannian manifold of dimension $3$ as…

math.PR2024

A Stochastic Analysis Approach to Tensor Field Theories

We present two different arguments using stochastic analysis to construct super-renormalizable tensor field theories, namely the $T_{3}^{4}$ and $T_{4}^{4}$ models. The f…

I^¦34​ measures on compact Riemannian 3-manifolds

Global harmonic analysis for I^¦34​ on closed Riemannian manifolds

A Stochastic Analysis Approach to Tensor Field Theories

$I^¦_{3}^{4}$ measures on compact Riemannian $3$ -manifolds

Global harmonic analysis for $I^¦_{3}^{4}$ on closed Riemannian manifolds