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Electronic Colloquium on Computational Complexity

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TR01-029 | 27th March 2001
Denis Xavier Charles

A Note on Subgroup Membership Problem for PSL(2,p).

Comments: 1

We show that there are infinitely many primes $p$, such
that the subgroup membership problem for PSL(2,p) belongs
to $\NP \cap \coNP$.

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TR01-028 | 16th March 2001
Thanh Minh Hoang, Thomas Thierauf

The Complexity of the Minimal Polynomial

We investigate the computational complexity
of the minimal polynomial of an integer matrix.

We show that the computation of the minimal polynomial
is in AC^0(GapL), the AC^0-closure of the logspace
counting class GapL, which is contained in NC^2.
Our main result is that the problem is hard ... more >>>


TR01-027 | 23rd March 2001
Marius Zimand

Probabilistically Checkable Proofs The Easy Way

We present a weaker variant of the PCP Theorem that admits a
significantly easier proof. In this
variant the prover only has $n^t$ time to compute each
bit of his answer, for an arbitray but fixed constant
$t$, in contrast to
being all powerful. We show that
3SAT ... more >>>



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