10.1007/s40089-019-00283-9

A modular approach for testable conservative reversible multiplexer circuit for nano-electronic confine application

  1. Department of Computer Science and Engineering, Maharishi University of Information Technology, Lucknow, Uttar Pradesh, 226013, IN
  2. Department of Electronics and Communication Engineering, Bharat Institute of Engineering and Technology, Hyderabad, 501510, IN
  3. Department of Electronics and Telecommunication, Veer Surendra Sai University of Technology, Burla, 768018, IN
Cover Image

Published in Issue 2019-10-11

How to Cite

Pathak, N., Kumar, S., Misra, N. K., & Bhoi, B. K. (2019). A modular approach for testable conservative reversible multiplexer circuit for nano-electronic confine application. International Nano Letters, 9(4 (December 2019). https://doi.org/10.1007/s40089-019-00283-9

HTML views: 13

PDF views: 98

Abstract

Abstract Quantum technology has an attractive application nowadays for its minimizing the energy dissipation, which is a prominent part of any system-level design. In this article, the significant module of a multiplexer, an extended to n :1 is framed with prominent application in the control unit of the processor. The proposed multiplexer modules are framed by the algorithm, which is extended perspective based. Further, quantum cost and gate count are less to ensure the efficient quantum computing framed. In addition, the QCA computing framework is an attempt to synthesize the optimal primitives in conservative reversible multiplexer in nano-electronic confine application. The developed lemmas is framed to prove the optimal parameters in the reversible circuit. Compared with existing state-of-art-works, the proposed modular multiplexer, the gate count, quantum cost and unit delay are optimal.

Keywords

  • Quantum information science,
  • Reversible multiplexer,
  • Quantum-dot cellular automata,
  • Quantum cost

References

  1. Singh et al. (2018) Implementation of Non-restoring Reversible Divider Using a Quantum-Dot Cellular Automata (pp. 459-469) Springer Singapore
  2. Sridharan and Pudi (2015) Springer
  3. Chabi et al. (2012) New modules for quantum-dot cellular automata AND & OR gates Can 3(5) (pp. 200-208)
  4. Sen et al. (2014) Modular design of testable reversible ALU by QCA multiplexer with increase in programmability 45(11) (pp. 1522-1532) https://doi.org/10.1016/j.mejo.2014.08.012
  5. Landauer (1961) Irreversible and heat generation in the computing process (pp. 183-191) https://doi.org/10.1147/rd.53.0183
  6. Bennett (1973) Logical reversibility of computation (pp. 525-532) https://doi.org/10.1147/rd.176.0525
  7. Thapliyal and Ranganathan (2010) Design of reversible sequential circuits optimizing quantum cost, delay, and garbage outputs 6(4)
  8. Angizi et al. (2015) Designing quantum-dot cellular automata counters with energy consumption analysis 39(7) (pp. 512-520) https://doi.org/10.1016/j.micpro.2015.07.011
  9. Jamal et al. (2013) An efficient approach to design a reversible control unit of a processor 3(4) (pp. 286-294)
  10. Teja, V.C.; Polisetti, S.; Kasavajjala, S.”QCA based multiplexing of 16 arithmetic & logical subsystems-A paradigm for nano computing”, Nano/Micro Engineered and Molecular System, 2008.NEMS 2008. 3
  11. rd
  12. IEEE International Conference on. pp. 758-763, 2008
  13. Askari, M., Taghizadeh, M., Farhad, K.: Digital design using quantum dot cellular automata (A nanotechnology method). In: International Conference on Computer and Communication Engineering, 2008. ICCCE 2008 (pp. 952–955) (2008)
  14. Malhotra et al. (2014) Efficient design of reversible multiplexers with low quantum cost 4(7) (pp. 20-23)
  15. Syamala and Tilak (2010) Synthesis of multiplexer and demultiplexer circuits using reversible logic 4(3) (pp. 34-38)
  16. Sen et al. (2015) Towards modular design of reliable quantum-dot cellular automata logic circuit using multiplexers (pp. 42-54) https://doi.org/10.1016/j.compeleceng.2015.05.001
  17. Rashidi et al. (2016) High-performance multiplexer architecture for quantum-dot cellular automata 15(3) (pp. 968-981) https://doi.org/10.1007/s10825-016-0832-3
  18. Sabbaghi-Nadooshan and Kianpour (2014) A novel QCA implementation of MUX-based universal shift register 13(1) (pp. 198-210) https://doi.org/10.1007/s10825-013-0500-9
  19. Lent and Tougaw (1997) A device architecture for computing with quantum dots 85(4) (pp. 541-557) https://doi.org/10.1109/5.573740
  20. Pal et al. (2018) Realization of Basic Gates Using Universal Gates Using Quantum-Dot Cellular Automata (pp. 541-549) Springer Singapore https://doi.org/10.1007/978-981-10-6890-4_53
  21. Sasamal et al. (2018) Efficient design of reversible logic ALU using coplanar quantum-dot cellular automata 27(02) https://doi.org/10.1142/S0218126618500214
  22. Fredkin and Toffoli (1982) Conservative logic 21(3–4) (pp. 219-253) https://doi.org/10.1007/BF01857727
  23. Misra et al. (2018) Design of conservative, reversible sequential logic for cost efficient emerging nano circuits with enhanced testability 9(4) (pp. 2027-2037) https://doi.org/10.1016/j.asej.2017.02.005