T. Schlank

activity

20112025

most citedÉtale Homotopy Obstructions of Arithmetic Spheres

4 citations · 7 across the 7 of their papers we have counts for

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math.AG2025

Higher Zariski Geometry

Ko Aoki, Tobias Barthel, Anish Chedalavada +2

We revisit the classical constructions of tensor-triangular geometry in the setting of stably symmetric monoidal idempotent-complete $\infty$ -categories, henceforth referred to as…

math.AG2019★ 4 cited

Étale Homotopy Obstructions of Arithmetic Spheres

Edo Arad, Shachar Carmeli, Tomer M. Schlank

Let $K$ be a field of characteristic $\neq = 2$ and let $X$ be the affine variety over $K$ defined by the equation $X : a_{0} x_{0}^{2} + \dots + a_{n} x_{n}^{2} = 1$ where $n \geq 0$ and $a_i\i…

math.AG2018

Morphisms of rational motivic homotopy types

Ishai Dan-Cohen, Tomer Schlank

We investigate several interrelated foundational questions pertaining to the study of motivic dga's of Dan-Cohen--Schlank [8] and Iwanari [13]. In particular, we note that morphism…

math.AG2018

On Bias and Rank

David Kazhdan, Tomer M. Schlank

Given a hypersurface $X \subset P_{C}^{N + 1}$ Dimca gave a proof showing that the cohomologies of X are the same as the projective space in a range determined by th…