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Reversible Computation Avraham Guttman Topics in Biological Physics Prof. Elisha Moses, Dr. Roy Bar-Ziv R. Landauer, IBM J. Res. Dev. 3, 183 (1961) Bennett, C. H., IBM J. Res. Dev. 17, 525 (1973) R. Landauer, Physica Scripta. Vol. 35, 88-95, 1987 Feynman, Lectures on Computation, 1999
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Reversible Computation - Outline Thermodynamic Reversibility Physics of Logic Reversibility mRNA Transcription 1 0 0 1 T
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Memory Tape 0100
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Single Bit Operation 1 0 0 1
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Carnot Engine http://galileoandeinstein.physics.virginia.edu/more_stuff/flashlets/carnot.htm
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Carnot Cycle Thermodynamically Reversible
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AND - Irreversible gate Loss of Information
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T Physically Loss of Information 0 1 Loss offree energy
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von Neumann – Landauer Limit In each irreversible bit operation:
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Information Erasure ErasureIrreversible Process Infinite tape: No need for erasure Nonphysical For N erased bits: Loss of energy
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Physical Reversible Copy X Copier Model
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Bennetts’ Three-Tape Reversible Computation 1.Algorithm steps while saving 2.Copying the output 3.Retracing the algorithm steps 101010101010101010 000000000000000000 000000000000000000 Standard History Copy R3R3 R2R2 R1R1 R 1 -1 R 2 -1 R 3 -1 1 R1R1 0 R2R2 1 R3R3 011110101010101010
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mRNA Transcription from DNA to protein
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mRNA Transcription from DNA to protein RNA (N bases) +X-S-P-P-PRNA (N+1 bases) +P-P i =G,C,A,U (Triphosphate)(Pyrophosphate) Transistor:
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Reversible Computation - Outline Thermodynamic Reversibility Physics of Logic Reversibility mRNA Transcription 1 0 0 1 T Thank You
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