activity
20082026
most citedSpaces of Besov-Sobolev type and a problem on nonlinear approximation

12 citations · 20 across the 16 of their papers we have counts for

collaborators

27 papers

math.AP2026

Higher-order Gaussian bounds for maximally subelliptic boundary value problems

Brian Street

We establish higher-order Gaussian upper bounds for the heat semigroups associated with a broad class of sectorial maximally subelliptic quadratic forms on manifolds with boundary.…

math.CA2026

Two weight estimates for difference quotients

Carlos Perez, Andreas Seeger, Brian Street +1

We prove local and global two weight estimates in which we bound difference quotients of a function in terms of certain weighted norms of its gradient.

math.AP2026

Non-uniqueness for a differential equation

Brian Street

Let with . We consider differential equations of the form \[ \frac{\partial f}{\partial t}(t,x)=\frac{M(t,x)f(t,x)-M(t,0)f(t,0)}{x},\quad x>…

math.AP2025

Function spaces and trace theorems for maximally subelliptic boundary value problems

Brian Street

We introduce Besov and Triebel--Lizorkin spaces on a manifold with boundary adapted to Hörmander vector fields, near a so-called non-characteristic point of the boundary. We prove…

math.CA2025

Carnot-Carathéodory Balls on Manifolds with Boundary

Brian Street

Nagel, Stein, and Wainger introduced a detailed quantitative study of Carnot--Carathéodory balls on a smooth manifold without boundary. Most importantly, they introduced scaling ma…

math.AP2024

Hypoellipticity and Higher Order Gaussian Bounds

Brian Street

Let be a metric measure space satisfying a doubling condition, , and , $t\g…