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Designing new ternary reversible subtractor circuits
Affiliation:1. Department of Computer, Abadan Branch, Islamic Azad University, Abadan, Iran;2. Department of Computer Engineering, Yadegar -e- Imam Khomeini (RAH) Shahre Rey Branch, Islamic Azad University, Tehran, Iran;3. Institute for Integrated Circuits, Johannes Kepler University Linz, Austria;1. Guangxi Key Lab of Multi-Source Information Mining & Security, Faculty of Electronic Engineering, Guangxi Normal University, Guilin, 541004, China;2. School of Computing and Intelligent Systems, Ulster University, Derry, BT48 7JL, UK;1. DTU Compute Dept, Technical University of Denmark, Kgs. Lyngby, Denmark;2. Alten Sverige AB, Kista, Sweden;3. School of Innovation, Design, and Engineering, Mälardalen University, Västerås, Sweden;1. Bull atos technologies, Les Clayes Sous Bois, France;2. LEAT, CNRS UMR7248, University of Nice Sophia Antipolis, France
Abstract:The reducing of the width of quantum reversible circuits makes multiple-valued reversible logic a very promising research area. Ternary logic is one of the most popular types of multiple-valued reversible logic, along with the Subtractor, which is among the major components of the ALU of a classical computer and complex hardware. In this paper the authors will be presenting an improved design of a ternary reversible half subtractor circuit. The authors shall compare the improved design with the existing designs and shall highlight the improvements made after which the authors will propose a new ternary reversible full subtractor circuit. Ternary Shift gates and ternary Muthukrishnan–Stroud gates were used to build such newly designed complex circuits and it is believed that the proposed designs can be used in ternary quantum computers. The minimization of the number of constant inputs and garbage outputs, hardware complexity, quantum cost and delay time is an important issue in reversible logic design. In this study a significant improvement as compared to the existing designs has been achieved in as such that with the reduction in the number of ternary shift and Muthukrishnan-Stroud gates used the authors have produced ternary subtractor circuits.
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