Lior Yanovski

activity

20172022

most citedOn Conjugates and Adjoint Descent

1 citations · 1 across the 3 of their papers we have counts for

collaborators

7 papers

math.AT2022

The Chromatic Fourier Transform

Tobias Barthel, Shachar Carmeli, Tomer M. Schlank +1

We develop a general theory of higher semiadditive Fourier transforms that includes both the classical discrete Fourier transform for finite abelian groups at height $n = 0$ , as well…

math.GR2021

A Remark on the Number of Maximal Abelian Subgroups

Lior Yanovski

The number of maximal abelian subgroups of a finite p-group is shown to be congruent to 1 modulo p.

math.AT2020

Ambidexterity and Height

Shachar Carmeli, Tomer M. Schlank, Lior Yanovski

We introduce and study the notion of \emph{semiadditive height} for higher semiadditive $\infty$ -categories, which generalizes the chromatic height. We show that the higher semiadd…

math.AT2019

On d-Categories and d-Operads

Tomer M. Schlank, Lior Yanovski

We extend the theory of d-categories, by providing an explicit description of the right mapping spaces of the d-homotopy category of an $\infty$ -category. Using this description, w…

math.AT2018

Ambidexterity in Chromatic Homotopy Theory

Shachar Carmeli, Tomer M. Schlank, Lior Yanovski

We extend the theory of ambidexterity developed by M. J. Hopkins and J. Lurie and show that the $\infty$ -categories of $T (n)$ -local spectra are $\infty$ -semiadditive for all $n$ , w…

math.AT2018

The $\infty$ -Categorical Eckmann-Hilton Argument

Tomer Schlank, Lior Yanovski

We define a reduced $\infty$ -operad $P$ to be $d$ -connected if the spaces $P (n)$ , of $n$ -ary operations, are $d$ -connected for all $n \geq 0$ . Let $\mat…