6 citations · 8 across the 7 of their papers we have counts for
8 papers
Arithmetic Kei Theory
Ariel Davis, Tomer M Schlank
A kei, or 2-quandle, is an algebraic structure one can use to produce a numerical invariant of links, known as coloring invariants. Motivated by Mazur's analogy between prime numbe…
-theoretic counterexamples to Ravenel's telescope conjecture
Robert Burklund, Jeremy Hahn, Ishan Levy +1
At each prime and height , we prove that the telescopic and chromatic localizations of spectra differ. Specifically, for acting by Adams operations on $…
The Hilbert Polynomial of Quandles and Colorings of Random Links
Ariel Davis, Tomer M. Schlank
Given a finite quandle , we study the average number of -colorings of the closure of a random braid in as varies. In particular we show that this number coincides w…
The Chromatic Nullstellensatz
Robert Burklund, Tomer M. Schlank, Allen Yuan
We show that Lubin--Tate theories attached to algebraically closed fields are characterized among -local -rings as those that satisfy an analogue of Hilb…
From weak cofibration categories to model categories
Ilan Barnea, Tomer M. Schlank
In [BaSc2] the authors introduced a much weaker homotopical structure than a model category, called a "weak cofibration category". We further showed that a small weak cofibration c…
Model Structures on Ind Categories and the Accessibility Rank of Weak Equivalences
Ilan Barnea, Tomer M. Schlank
In a recent paper we introduced a much weaker and easy to verify structure than a model category, which we called a "weak fibration category". We further showed that a small weak f…