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20102013
most citedRegularity in the Obstacle Problem for Parabolic Non-divergence Operators of Hörmander type

3 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2013

The obstacle problem for subelliptic non-divergence form operators on homogeneous groups

Marie Frentz, Heather Griffin

The main result established in this paper is the existence and uniqueness of strong solutions to the obstacle problem for a class of subelliptic operators in non-divergence form. T…

math.FA2013

A subalgebra of the Hardy algebra relevant in control theory and its algebraic-analytic properties

Marie Frentz, Amol Sasane

We denote by A_0+AP_+ the Banach algebra of all complex-valued functions f defined in the closed right half plane, such that f is the sum of a holomorphic function vanishing at inf…

math.AP2013

Boundary Behavior of Subelliptic Parabolic Equations on Time-Dependent Domains

Marie Frentz, Elin Götmark

In this paper we study the boundary behavior of solutions of a divergence-form subelliptic heat equation in a time-varying domain Ωin R^{n+1}, structured on a set of vector fields…

math.AP2012★ 3 cited

Regularity in the Obstacle Problem for Parabolic Non-divergence Operators of Hörmander type

Marie Frentz

In this paper we continue the study initiated in [FGN] concerning the obstacle problem for a class of parabolic non-divergence operators structured on a set of vector fields X = {X…

math.OC2012

Reformulation of the extension of the -metric for

Marie Frentz, Amol Sasane

The classical nu-metric introduced by Vinnicombe in robust control theory for rational plants was extended to classes of nonrational transfer functions in Ball and Sasane [Complex…

math.AP2010

Non-divergence form parabolic equations associated with non-commuting vector fields: Boundary behavior of nonnegative solutions

M. Frentz, N. Garofalo, E. Götmark +2

In a cylinder we study the boundary behavior of nonnegative solutions of second order parabolic equations of the form \[ Hu =\sum_{i,j=1}^ma_{…