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Morteza Saheb Zamani

Researcher at Amirkabir University of Technology

Publications -  132
Citations -  1223

Morteza Saheb Zamani is an academic researcher from Amirkabir University of Technology. The author has contributed to research in topics: Quantum computer & Quantum circuit. The author has an hindex of 17, co-authored 129 publications receiving 1127 citations. Previous affiliations of Morteza Saheb Zamani include University of New South Wales.

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Reversible circuit synthesis using a cycle-based approach

TL;DR: A set of seven building blocks is proposed that reveals the potential of direct synthesis of a given permutation to reduce both quantum cost and average runtime and shows that the proposed hybrid framework leads to a better quantum cost in the worst-case scenario compared to the previously presented methods.
Proceedings ArticleDOI

A tileable switch module architecture for homogeneous 3D FPGAs

TL;DR: A tilable switch module architecture based on the 3D disjoint switch module for 3D FPGAs is proposed and Experimental results over 20 MCNC benchmarks show 62% reduction in the number of TSVs on average and small improvements in horizontal channel width and delay compared to the original 3Ddisjoint SM.
Proceedings ArticleDOI

Rule-based optimization of reversible circuits

TL;DR: A rule-based optimization approach for reversible circuits is proposed which uses both negative and positive control Toffoli gates during the optimization, and a set of rules for removing NOT gates and optimizing sub-circuits with common-target gates are proposed.
Proceedings ArticleDOI

A novel synthesis algorithm for reversible circuits

TL;DR: A new non-search based synthesis algorithm for reversible circuits that is guaranteed to produce a result and can lead to a solution with much fewer steps is proposed.
Journal ArticleDOI

A library-based synthesis methodology for reversible logic

TL;DR: The proposed library-based synthesis methodology for reversible circuits is proposed where a reversible specification is considered as a permutation comprising a set of cycles and it typically synthesizes a give function fast.