James Tanis

activity

20112020

most citedThe Cohomological Equation and Invariant Distributions for Horocycle Maps

9 citations · 14 across the 9 of their papers we have counts for

collaborators

Showing 2014Show all

4 papers · 1 filter

math.DS2014★ 1 cited

Effective equidistribution for some unipotent flows in $P S L (2, R)^{k}$ mod cocompact, irreducible lattice

James Tanis

Let $d \geq 2$ , and let $Γ \subset P S L (2, R)^{d}$ be an irreducible, cocompact lattice. We prove a sharp estimate up to a logarithmic factor on the rate of equidistribution o…

cs.IT2014★ 1 cited

Kaczmarz Algorithm and Frames

Wojciech Czaja, James Tanis

Sequences of unit vectors for which the Kaczmarz algorithm always converges in Hilbert space can be characterized in frame theory by tight frames with constant 1. We generalize thi…

math.DS2014

Cocycle Rigidity and Splitting for some Discrete Parabolic Actions

Danijela Damjanovic, James Tanis

We prove trivialization of the first cohomology with coefficients in smooth vector fields, for a class of $Z^{2}$ parabolic actions on $(SL(2, \mathbb R)\times SL(2, \mathbb…

math.NT2014★ 3 cited

The distribution of $S$ -integral points on $SL_{2}$ -orbit closures of binary forms

Sho Tanimoto, James Tanis

We study the distribution of $S$ -integral points on $SL_{2}$ -orbit closures of binary forms and prove an asymptotic formula for the number of $S$ -integral points of bounded…

Effective equidistribution for some unipotent flows in PSL(2,R)k mod cocompact, irreducible lattice

Kaczmarz Algorithm and Frames

Cocycle Rigidity and Splitting for some Discrete Parabolic Actions

The distribution of S-integral points on SL2​-orbit closures of binary forms

Effective equidistribution for some unipotent flows in $P S L (2, R)^{k}$ mod cocompact, irreducible lattice

The distribution of $S$ -integral points on $SL_{2}$ -orbit closures of binary forms