Stable intersections of regular Cantor sets with large Hausdorff dimensions VI

Speaker: 

Yuki Takahashi

Institution: 

UC Irvine

Time: 

Tuesday, January 26, 2016 - 1:00pm to 1:50pm

We will talk about a paper by A. Moreira and J.C. Yoccoz, where they proved a conjecture by Palis according to which the arithmetic sums of generic pairs of regular Cantor sets on the line either has zero Lebesgue measure or contains an interval.

Stable intersections of regular Cantor sets with large Hausdorff dimension V

Speaker: 

Yuki Takahashi

Institution: 

UC Irvine

Time: 

Tuesday, January 19, 2016 - 1:00pm to 2:00pm

Location: 

RH 440R

We will talk about a paper by A. Moreira and J.C. Yoccoz, where they proved a conjecture by Palis according to which the arithmetic sums of generic pairs of regular Cantor sets on the line either has zero Lebesgue measure or contains an interval.

Stable intersections of regular Cantor sets with large Hausdorff dimension IV

Speaker: 

Yuki Takahashi

Institution: 

UC Irvine

Time: 

Tuesday, January 12, 2016 - 1:00am to 1:50am

Location: 

RH 440R

We will talk about a paper by A. Moreira and J.C. Yoccoz, where they proved a conjecture by Palis according to which the arithmetic sums of generic pairs of regular Cantor sets on the line either has zero Lebesgue measure or contains an interval.

Stable intersections of regular Cantor sets with large Hausdorff dimension III

Speaker: 

Yuki Takahashi

Institution: 

UC Irvine

Time: 

Tuesday, November 24, 2015 - 1:00pm to 2:00pm

Location: 

RH 440R

We will talk about a paper by A. Moreira and J.C. Yoccoz, where they proved a conjecture by Palis according to which the arithmetic sums of generic pairs of regular Cantor sets on the line either has zero Lebesgue measure or contains an interval.

Stable intersections of regular Cantor sets with large Hausdorff dimension II

Speaker: 

Yuki Takahashi

Institution: 

UC Irvine

Time: 

Tuesday, November 17, 2015 - 1:00pm to 2:00pm

Location: 

RH 440R

We will talk about a paper by A. Moreira and J.C. Yoccoz, where they proved a conjecture by Palis according to which the arithmetic sums of generic pairs of regular Cantor sets on the line either has zero Lebesgue measure or contains an interval.

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