For stair-shaped support patterns, Cohen-Lenstra convergence of cokernels of random p-adic matrices is equivalent to asymptotic nonsingularity of their mod-p reductions.
The2-torsion of determinantal hypertrees is not Cohen-Lenstra
2 Pith papers cite this work. Polarity classification is still indexing.
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Proves convergence in probability of normalized log torsion in H_{d-1} of random determinantal hypertrees to a constant c_d with explicit bounds.
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A mod $p$ determinant criterion for Cohen--Lenstra convergence of random $p$-adic matrices with prescribed zero patterns
For stair-shaped support patterns, Cohen-Lenstra convergence of cokernels of random p-adic matrices is equivalent to asymptotic nonsingularity of their mod-p reductions.
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The homology torsion growth of determinantal hypertrees
Proves convergence in probability of normalized log torsion in H_{d-1} of random determinantal hypertrees to a constant c_d with explicit bounds.