Anish Chedalavada

collaborators

3 papers

math.AT2026

The invariant cell number property for $E_{4}$ -rings

Anish Chedalavada, Florian Riedel

For any non-zero $E_{4}$ -ring $R$ , we prove that an $n$ -fold direct sum of suspensions of $R$ cannot admit an exhaustive filtration by fewer than $n$ cells. We do this by sh…

math.AG2025

Affineness and reconstruction in higher Zariski geometry

Anish Chedalavada

We explain how the geometric framework introduced in arXiv:2508.11621 [math.AG] provides a universal property for the 2-rings of perfect complexes on qcqs spectral or Dirac spectra…

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…

The invariant cell number property for E4​-rings

Affineness and reconstruction in higher Zariski geometry

Higher Zariski Geometry

The invariant cell number property for $E_{4}$ -rings