Donovan's conjecture over fields and complete mixed-characteristic DVRs
What the paper claims, in its own words
Proves Donovan's conjecture: over each fixed algebraically closed field of characteristic p, blocks of finite groups with bounded defect-group order have only finitely many Morita-equivalence classes, for every prime p. Also proves the integral form over each fixed complete mixed-characteristic discrete valuation ring with algebraically closed residue field.
The plain-language explainer for this entry is still coming.
The original papers (2)
- Donovan's Conjecture over Algebraically Closed Fields (PDF, opens in a new tab) September 24, 2026
- Integral Donovan Finiteness over Witt Vectors (PDF, opens in a new tab) September 25, 2026