4 citations · 8 across the 11 of their papers we have counts for
7 papers · 1 filter
The vanishing latent heat limit of a stochastic Stefan problem : An error estimate
Ioana Ciotir, Perla El Kettani, Dan Goreac +1
The purpose of this paper is to extend an article by Hilhorst, Mimura and Sch{ä}tzle [18] about the limit as the latent heat coefficient tends to zero of a two-phase Stefan problem…
The Stefan problem with mushy region as a scaling limit of stochastic PDE with turbulent transport
Ioana Ciotir, Franco Flandoli, Dan Goreac
This work establishes a scaling limit theorem for the Stefan problem incorporating a mushy region, demonstrating that solutions to stochastic variants with turbulent transport term…
An Existence Result for a Stochastic Stefan Problem With Mushy Region and Turbulent Transport Noise
Ioana Ciotir, Franco Flandoli, Dan Goreac
This work is devoted to the proof of the existence of a martingale solution for a complex version of the stochastic Stefan problem. This particular formulation incorporates two imp…
Stochastic porous media equation with Robin boundary conditions, gravity-driven infiltration and multiplicative noise
Ioana Ciotir, Dan Goreac, Juan Li +1
We aim at studying a novel mathematical model associated to a physical phenomenon of infiltration in an homogeneous porous medium. The particularities of our system are connected t…
Improved regularity for the stochastic fast diffusion equation
Ioana Ciotir, Dan Goreac, Jonas M. Tölle
We prove that the solution to the singular-degenerate stochastic fast-diffusion equation with parameter , with zero Dirichlet boundary conditions on a bounded domain in…
A Stochastic Porous Media Schr{ö}dinger Equation: Feynman-type Motivation, Well-Posedness and Control Interpretation
Ioana Ciotir, Dan Goreac, Juan Li +1
This paper's aim is threefold. First, using Feynman's path approach to the derivation of theclassical Schr{ö}dinger's equation in [6] and by introducing a slight path (or wave) dep…