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20082026
most citedUnbounded-error quantum computation with small space bounds

94 citations · 176 across the 26 of their papers we have counts for

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Showing 2011Show all

7 papers · 1 filter

cs.CC2011★ 5 cited

Proving the power of postselection

Abuzer Yakaryilmaz, A. C. Cem Say

It is a widely believed, though unproven, conjecture that the capability of postselection increases the language recognition power of both probabilistic and quantum polynomial-time…

cs.AI2011★ 1 cited

Causes of Ineradicable Spurious Predictions in Qualitative Simulation

Ö. Yılmaz, A. C. C. Say

It was recently proved that a sound and complete qualitative simulator does not exist, that is, as long as the input-output vocabulary of the state-of-the-art QSIM algorithm is use…

cs.CC2011

Tight bounds for the space complexity of nonregular language recognition by real-time machines

Abuzer Yakaryilmaz, A. C. Cem Say

We examine the minimum amount of memory for real-time, as opposed to one-way, computation accepting nonregular languages. We consider deterministic, nondeterministic and alternatin…

cs.CC2011★ 11 cited

Quantum counter automata

A. C. Cem Say, Abuzer Yakaryilmaz

The question of whether quantum real-time one-counter automata (rtQ1CAs) can outperform their probabilistic counterparts has been open for more than a decade. We provide an affirma…

cs.CC2011★ 9 cited

Finite state verifiers with constant randomness

Cem Say, Abuzer Yakaryilmaz

We give a new characterization of as the class of languages whose members have certificates that can be verified with small error in polynomial time by finite state m…

cs.CC2011★ 6 cited

Computation with narrow CTCs

A. C. Cem Say, Abuzer Yakaryilmaz

We examine some variants of computation with closed timelike curves (CTCs), where various restrictions are imposed on the memory of the computer, and the information carrying capac…

cs.CC2011★ 2 cited

NP has log-space verifiers with fixed-size public quantum registers

Abuzer Yakaryilmaz, A. C. Cem Say

In classical Arthur-Merlin games, the class of languages whose membership proofs can be verified by Arthur using logarithmic space (AM(log-space)) coincides with the class P \cite{…