Improved DNA-sticker arithmetic: tube-encoded-carry, Logarithmic Number System and Monte-Carlo methods

Author:

Arnold Mark G.

Publisher

Springer Science and Business Media LLC

Subject

Computer Science Applications

Reference33 articles.

1. Adleman LM (1994) Molecular computation of solutions to combinatorial problems. Science 266:1021–1024

2. Arnold MG (2004) LPVIP: a low-power, ROM-less ALU for low-precision LNS. In: Marci E, Paliouras V, Koufopavlou O (eds) 14th Power, timing modeling, optimization and simulation PATMOS 2004. LNCS. Springer, Heidelberg, vol 3254, pp 675–684

3. Arnold MG (2012) JavaScript and CUDA DNA sticker simulators

4. Arnold MG, Vouzis P (2007) A serial Logarithmic Number System ALU. In: Kubatova H (ed) 2007 EuroMicro DSD. IEEE Press, New York, pp 151–154

5. Arnold MG (2011) An improved DNA-sticker addition algorithm and its application to logarithmic arithmetic. In: Cardelli L, Shih W (eds) DNA computing and molecular programming 17. Pasadena, LNCS, vol 6937, pp 34–48

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1. Machine Learning using Logarithmic Arithmetic with Preconditioned Input to Mitchell's Method;2023 IEEE 5th International Conference on Artificial Intelligence Circuits and Systems (AICAS);2023-06-11

2. DNA Arithmetic With Error Correction;IEEE Transactions on NanoBioscience;2023-04

3. Optimizing Mitchell's Method for Approximate Logarithmic Addition via Base Selection with Application to Back-Propagation;2019 IEEE Nordic Circuits and Systems Conference (NORCAS): NORCHIP and International Symposium of System-on-Chip (SoC);2019-10

4. Exploring the Feasibility of a DNA Computer: Design of an ALU Using Sticker-Based DNA Model;IEEE Transactions on NanoBioscience;2017-09

5. Options for Denormal Representation in Logarithmic Arithmetic;Journal of Signal Processing Systems;2014-03-13

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