Andrea Antinucci's user avatar
Andrea Antinucci's user avatar
Andrea Antinucci's user avatar
Andrea Antinucci
  • Member for 1 year, 1 month
  • Last seen more than a week ago
8 votes
1 answer
397 views

Trivial group cohomology induces trivial cohomology of subgroups

7 votes
1 answer
295 views

Pontryagin dual of a group-cohomology class

6 votes
1 answer
373 views

Is there a clear pattern for the degree $2n$ cohomology group of the $n$'th Eilenberg-MacLane space?

6 votes
0 answers
115 views

State-sum for 4d TQFT from fusion 2-categories and invariants of Morita equiavalence classes beyond Drinfeld center

5 votes
1 answer
322 views

Computation of the linking invariant on Lens spaces

5 votes
0 answers
322 views

Is there a simple sufficient condition to add to $f_*=g_*$ implying that $f$ and $g$ are homotopic?

4 votes
1 answer
195 views

Quadratic refinements of a bilinear form on finite abelian groups

4 votes
1 answer
191 views

Projective representations of a finite abelian group

4 votes
1 answer
311 views

When the Pontryagin square is an even class?

3 votes
2 answers
595 views

Does the cohomology Bockstein homomorphism map to the homology Bockstein homomorphism under Poincarè duality?

3 votes
1 answer
109 views

Linking form for homology with general coefficients

3 votes
3 answers
343 views

Pairing between cohomology and the image of the Hurewicz homomorphism

3 votes
0 answers
101 views

Is there a simple explicit expression of the Pontryagin square in terms of the cup product on a spin 4-manifold?

2 votes
1 answer
199 views

Explicit 3-cocycle of group cohomology of dihedral group and generalization to other semidirect products

2 votes
0 answers
160 views

Decomposition of finite abelian groups of even order if there is an involution

2 votes
0 answers
102 views

Triple insersection number of a surface in three-manifolds

1 vote
0 answers
115 views

Cohomology of the classifying space of a semidirect product, and some specific examples with cyclic groups

1 vote
1 answer
168 views

A map in group cohomology from $H^n(G,G^{\vee})$ to $H^{n+1}(G,U(1))$

0 votes
1 answer
189 views

Are these two natural cohomology classes of a manifold constructed from a 1-cochain and a group extension equal?