Recent & Upcoming Talks

Favard length of a planar set is the average length of its orthogonal projections. The Besicovitch projection theorem, which is one of …

Favard length of a planar set is the average length of its orthogonal projections. The Besicovitch projection theorem, which is one of …

Favard length of a planar set is the average length of its orthogonal projections. The Besicovitch projection theorem, which is one of …

Favard length of a set is the average length of its orthogonal projections. The Besicovitch projection theorem states the following: …

Favard length of a set is the average length of its orthogonal projections. The Besicovitch projection theorem states the following: …

Favard length of a set is the average length of its orthogonal projections. The Besicovitch projection theorem states the following: …

This talk will be a gentle introduction to the classical Buffon’s needle problem, which can be stated as follows: can you measure …

The visibility conjecture states that if $E$ is a planar set with Hausdorff dimension greater than 1, then for almost every direction …

Besicovitch projection theorem is one of the fundamental results of geometric measure theory, and it states that a set of finite length …

Besicovitch projection theorem is one of the fundamental results of geometric measure theory, and it states that a set of finite length …

Besicovitch projection theorem is one of the fundamental results of geometric measure theory, and it states that a set of finite length …

Besicovitch projection theorem is one of the fundamental results of geometric measure theory, and it states that a set of finite length …

Besicovitch projection theorem is one of the fundamental results of geometric measure theory, and it states that a set of finite length …

In this talk I will describe recent progress made on Vitushkin’s conjecture, an old problem lying at the intersection of geometric …

Given $0<s<1$ and $0<t<2$, we say that a planar set $F$ is an $(s,t)$-Furstenberg set if there exists a $t$-dimensional …

In this talk I am going to describe recent progress made on Vitushkin’s conjecture: if $E$ has plenty of big projections, then …

In this talk I am going to describe recent progress made on Vitushkin’s conjecture: if $E$ has plenty of big projections, then …

In this talk I am going to describe recent progress made on Vitushkin’s conjecture: if $E$ has plenty of big projections, then …

In this talk I am going to describe recent progress made on Vitushkin’s conjecture: if $E$ has plenty of big projections, then …

The measures which define an $L^2$ bounded $n$-dimensional Riesz transform have been intensely studied in the last 50 years. Especially …

The measures which define an $L^2$ bounded $n$-dimensional Riesz transform have been intensely studied in the last 50 years. Especially …

The measures which define an $L^2$ bounded $n$-dimensional Riesz transform have been intensely studied in the last 50 years. Especially …

In this talk we will look at the following question: given a subset of the plane, what is the relation between the size of the set and …

Let K(x, V, s) be the open cone centred at x, with direction V, and aperture s. It is easy to see that if a set E satisfies for some V …

Let K(x, V, s) be the open cone centred at x, with direction V, and aperture s. It is easy to see that if a set E satisfies for some V …