The following pages link to A remark on Donovan's conjecture. (Q1881571):
Displaying 24 items.
- On the Morita Frobenius numbers of blocks of finite reductive groups (Q342848) (← links)
- A note on Olsson's conjecture. (Q401739) (← links)
- Galois actions on blocks and classes of finite groups. (Q947490) (← links)
- On Donovan's conjecture. (Q1425086) (← links)
- On perverse equivalences and rationality (Q1620850) (← links)
- Towards Donovan's conjecture for abelian defect groups (Q1628493) (← links)
- Classifying blocks with abelian defect groups of rank 3 for the prime 2 (Q1794058) (← links)
- Donovan's conjecture, crossed products and algebraic group actions (Q1905788) (← links)
- Donovan's conjecture and extensions by the centralizer of a defect group (Q2029246) (← links)
- Arbitrarily large Morita Frobenius numbers (Q2104867) (← links)
- The Lie algebra structure of the degree one Hochschild cohomology of the blocks of the sporadic Mathieu groups (Q2111344) (← links)
- Sectional rank and cohomology (Q2182354) (← links)
- Donovan's conjecture, blocks with abelian defect groups and discrete valuation rings (Q2182410) (← links)
- Arbitrarily large \(\mathcal{O}\)-Morita Frobenius numbers (Q2236068) (← links)
- 2-blocks with abelian defect groups. (Q2445961) (← links)
- Blocks inequivalent to their Frobenius twists. (Q2459984) (← links)
- Relating the Frobenius and Morita-Frobenius numbers of blocks of finite groups (Q2628053) (← links)
- On Isotypies Between Galois Conjugate Blocks (Q2917242) (← links)
- Donovan’s conjecture and blocks with abelian defect groups (Q4644696) (← links)
- Finite-dimensional algebras arising as blocks of finite group algebras (Q4686236) (← links)
- BLOCKS WITH SMALL-DIMENSIONAL BASIC ALGEBRA (Q4989450) (← links)
- The strong Frobenius numbers for cyclic defect blocks are equal to one (Q5216209) (← links)
- Rationality of blocks of quasi-simple finite groups (Q5240200) (← links)
- Representations of finite groups. Abstracts from the workshop held April 16--21, 2023 (Q6188870) (← links)
