N. Barashkov

most citedThe

Φ_{3}^{4}

measure via Girsanov's theorem

2 citations · 2 across the 1 of their papers we have counts for

collaborators

2 papers

math.PR2020★ 2 cited

The $Φ_{3}^{4}$ measure via Girsanov's theorem

Nikolay Barashkov, Massimiliano Gubinelli

We construct the $Φ_{3}^{4}$ measure on a periodic three dimensional box as an absolutely continuous perturbation of a random shift of the Gaussian free field. The shifted measure is c…

math.PR2018

A variational method for $Φ_{3}^{4}$

N. Barashkov, M. Gubinelli

We introduce an explicit description of the $Φ_{3}^{4}$ measure on a bounded domain. Our starting point is the interpretation of its Laplace transform as the value function of a stocha…

The Φ34​ measure via Girsanov's theorem

A variational method for Φ34​

The $Φ_{3}^{4}$ measure via Girsanov's theorem

A variational method for $Φ_{3}^{4}$