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Investigations with Reversible Feynman Gate and Irreversible Logic Schematics

  • Devendra Kr. Tripathi EMAIL logo
Published/Copyright: August 25, 2017
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Abstract

In the contemporary world there is enormous hike in communication engineering applications, outcome with massive heat dissipation from the processing nodes. So energy efficient information network is one of paramount issue nowadays. For that optical reversible computing could be a landmark with base as optical logic gate. Reduction in power dissipation, consumption could be accomplished through a blend of reversible and irreversible optical processing and the nodes may recuperate the data. Accordingly, in this article two designs with semiconductor optical amplifier, used as Mach–Zehnder interferometer based all optical reversible Feynman gate, irreversible AND logic gate within a single photonic circuit has been proposed. The output waveforms for AND logic operation, Feynman logic the P (data output identical to input), Q (A ⊕ B) has been verified at 100 Gbps data rate. The designs have been evaluated on the basis of key parameter extinction ratio factor. Numerical simulations have inferred excellent ER performance with design-2(ER>13 dB) in contrast to design-1(ER as 10.2 dB). Performance evaluations for significant deign parameters as pump current, length, width, carrier transport, confine and current injection factor yielded excellent performance. This evaluation could be an assist toward design of contemporary optical networks.

Acknowledgment

Thanks to University of Allahabad-India for providing the software OptSim(R-Soft) Fiber Optic Communication System.

  1. Ethical statement: For the proposed work I have not taken any financial assistance from any agency/organization and conflict of interest as “NONE”.

References

1. Landauer R. Irreversibility and heat generation in the computational process. IBM J Res Dev 1961;3:183–191.10.1147/rd.53.0183Search in Google Scholar

2. Bennett CH. Logical reversibility of computation. IBM J Res Dev 1973;17:525–532.10.1147/rd.176.0525Search in Google Scholar

3. Toffoli T. Reversible computing Technical Memo-MIT/LCS/TM-151, MIT Laboratory for Computer Science, 1980.10.21236/ADA082021Search in Google Scholar

4. Bennett CH, DiVincenzo DP. Quantum information and computation. Nature 2000;404:247–255.10.1038/35005001Search in Google Scholar PubMed

5. Picton P. A universal architecture for multi-valued reversible logic. Multiple-Valued Logic J 2000;5:27–37.Search in Google Scholar

6. Fredkin E, Toffoli T. Conservative logic. Int J Theor Phys 1982;21(3–4):219–253.10.1007/BF01857727Search in Google Scholar

7. Vasudavan DP, Lala PK, Di J, Parkerson JP. Reversible-logic design with online testability. IEEE Trans Instrum Meas 2006;55(2):406–414.10.1109/TIM.2006.870319Search in Google Scholar

8. Perkowski M, Kerntopf P, Buller A, Chrzanowska-Jeske M, Mishchenko A, Song X et al. Regular realization of symmetric functions using reversible logic. Proceedings Euromicro Symposium on Digital Systems Design 2001:245–252 [0-7695-1239-9/01].10.1109/DSD.2001.952289Search in Google Scholar

9. Bruce JW, Thornton MA, Shivakumaraiah L, Kokate PS, Li X. Efficient adder circuits based on a conservative reversible logic-gate. IEEE Proc. ISVLSI 2002:83–88 [0-7695-1486-3/02].10.1109/ISVLSI.2002.1016879Search in Google Scholar

10. Thapliyal H, Srinivas MB. A beginning in the reversible logic synthesis of sequential circuits. MAPLD 2005;1012:1–5.Search in Google Scholar

11. Hasan Babu HM, Chowdhury AR. Design of a compact reversible binary coded decimal adder circuit. J Syst Architecture 2006;52:272–282.10.1016/j.sysarc.2005.05.005Search in Google Scholar

12. Mohammadi M, Eshghi M, Haghparast M, Bahroloom A. Design and optimization of reversible BCD adder/subtractor circuit for quantum and nanotechnology based system. World Appl Sci J 2008;4(6):787–792.Search in Google Scholar

13. Haghparasat M, Navi K. A novel reversible BCD adder for nanotechnology based systems. Am J Appl Sci 2008;5(3):282–288.10.3844/ajassp.2008.282.288Search in Google Scholar

14. James RK, Jacob KP, Sasi S. Fast reversible binary coded decimal adders. Int J Electrical Electronics Eng 2008;4(3):254–266.Search in Google Scholar

15. Maslov D, Dueck G. Improved quantum cost for n-bit Toffoli gates. Electron Lett 2003;39(25):1790–1791.10.1049/el:20031202Search in Google Scholar

16. Lukae M, Perkowski M, Gol H. Evolutionary approach to quantum and reversible circuit synthesis. Artif Intelligence Rev 2003;20(3–4):361–17.10.1023/B:AIRE.0000006605.86111.79Search in Google Scholar

17. Zuliani P. Logic reversibility. IBM J Res Dev 2001;45:807–817.10.1147/rd.456.0807Search in Google Scholar

18. Shamir J, Caulfield HJ, Micelli W, Seymour RJ. Optical computing and Fredkin gates. Appl Opt 1986;25(10):1604–1607.10.1364/AO.25.001604Search in Google Scholar

19. Karim MA, Awal AAS. Optical computing: an introduction. New York: Wiley, 1992 [Chapter 7].Search in Google Scholar

20. John Caulfield H, Jonathan W. The logic of optics and the optics of logic. Inf Sci 2004;162:21–33.10.1016/j.ins.2003.01.002Search in Google Scholar

21. Lohmann AW. Polarization and optical logic. Appl Opt 1986;25(10):1594–1599.10.1364/AO.25.001594Search in Google Scholar PubMed

22. Yatagai T. Optical space variant logic gate array based on spatial encoding technique. Opt Lett 1986;11:260–262.10.1364/OL.11.000260Search in Google Scholar

23. Zaghloul YA, Zaghloul ARM. Complete all-optical processing, polarization based binary logic gates and optical processors. Opt Express 2006;14(21):9879–9895.10.1364/OE.14.009879Search in Google Scholar

24. Jin Y, Huacan H, Yangtian L. Ternary optical computer architecture. Physica Scripta 2005;T118:98–101.10.1238/Physica.Topical.118a00098Search in Google Scholar

25. Chattopadhyay T, Roy JN. Polarization encoded all-optical quaternary multiplexer and demultiplexer—A proposal. Optik 2009;120(17):941–946.10.1016/j.ijleo.2008.03.030Search in Google Scholar

26. Chattopadhyay T, Roy JN. Polarization encoded all-optical quaternary R-S flipflop using binary latch. Opt Commun 2009;282(7):1287–1292.10.1016/j.optcom.2008.12.022Search in Google Scholar

27. Ginzburg P, Hayat A, Vishnyakov V, Orenstein M. Photonic logic by linear unidirectional interference. Opt Express 2009;17(6):4251–4256.10.1364/OE.17.004251Search in Google Scholar

28. Gayen DK, Roy JN. All-optical arithmetic unit with the help of terahertz optical asymmetric demultiplexer (TOAD) based tree architecture. Appl Opt 2008;47(7):933–943.10.1364/AO.47.000933Search in Google Scholar

29. Roy JN. Mach–Zehnder Interferometer based tree architecture for all-optical logic and arithmetic operations. Optik 2009;120(7):318–324.10.1016/j.ijleo.2007.09.004Search in Google Scholar

30. Kim J-Y, Kang J-M, Kim T-Y, Han S-K. All-optical multiple logic gates with XOR,NOR, OR, and NAND functions using parallel SOA-MZI structures: Theory and experiment. J Light Wave Technol, IEEE 2006;24(9):3392–3399.10.1109/JLT.2006.880593Search in Google Scholar

31. Cuesta-Soto F, Mart´Inez A, Blasco J, Mart J. Numerical analysis of the performance of Mach–Zehnder interferometric logic gates enhanced with coupled nonlinear ring-resonators. Opt Express 2007;15(5):2323–2335.10.1364/OE.15.002323Search in Google Scholar

32. Poustite AJ, Blow KJ. Demonstration of an all-optical Fredkin gate. Opt Commun 2000;174(1–4):317–320.10.1016/S0030-4018(99)00722-1Search in Google Scholar

33. Garai SK. A novel method of developing all optical frequency encoded fredking gates. Opt Commun 2014;313:441–447.10.1016/j.optcom.2013.10.008Search in Google Scholar

34. Mandal D, Mandal S, Garai SK. Alternative approach of developing all optical fredking and Toffoli gate. Opt Laser Technol 2015;72:33–41.10.1016/j.optlastec.2015.03.010Search in Google Scholar

35. Taraphdar C, Chattopadhyay T, Roy JN. Mach–Zehnder interferometer based all optical reversible logic gate. Opt Laser Technol 2010;42:249–259.10.1016/j.optlastec.2009.06.017Search in Google Scholar

Received: 2017-06-29
Accepted: 2017-07-24
Published Online: 2017-08-25
Published in Print: 2019-10-25

© 2019 Walter de Gruyter GmbH, Berlin/Boston

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