Comparison of the Cost Metrics through Investigation of the Relation between Optimal NCV an.pdfVIP
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Comparison of the Cost Metrics through Investigation of the Relation between Optimal NCV an
Comparison of the Cost Metrics through Investigation of the
Relation between Optimal NCV and Optimal NCT
3-qubit Reversible Circuits
Dmitri Maslov
1
and D. Michael Miller
2
dmitri.maslov@, mmiller@cs.uvic.ca
1
Institute for Quantum Computing, University of Waterloo, Waterloo, ON, N2L 3G1, Canada
2
Department of Computer Science, University of Victoria, Victoria, BC, V8W 3P6, Canada
December 4, 2006
Abstract
A breadth-first search method for determining optimal 3-qubit circuits composed of quantum NOT, CNOT,
controlled-V and controlled-V
+
(NCV) gates is introduced. Results are presented for simple gate count and
for technology motivated cost metrics. The optimal NCV circuits are also compared to NCV circuits derived
from optimal NOT, CNOT and Toffoli (NCT) gate circuits. The work presented here provides basic results and
motivation for continued study of the direct synthesis of NCV circuits, and establishes relations between function
realizations in different circuit cost metrics.
1 Introduction
Reversible and quantum logic synthesis have attracted recent attention as a result of advances in quantum and nano
technologies. Many of the proposed synthesis methods, especially in the area of reversible logic synthesis, assume
large gate libraries where implementation costs of the gates may vary significantly. However, these methods most
often target minimization of the gate count. Use of such a circuit cost metric is likely to result in seemingly small
circuits, which are in fact expensive to construct.
The synthesis of circuits composed of NOT, CNOT and Toffoli (NCT) gates [18] and multiple control Toffoli
gates [1, 5, 10, 11, 20] has recently been extensively studied. Converting an NCT or a multiple control Toffoli gate
circuit into one composed of NOT, CNOT, controlled-V and controlled-V
+
(NCV) gates has also been considered
1
[2, 9]. Further simplification of NCV circuits has also been well studied [9].
It is an important question how close the circuits found by the
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