Claude Shannon/Bibliography
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- "A symbolic analysis of relay and switching circuits" (1938) - master's thesis in EE at MIT[1]
- This linked Boolean algebra to the design of digital circuits (and called it "Switching Algebra")
- "A Mathematical Theory of Cryptography" (1945) - Bell Laboratories Memorandum MM 45-110-02. Classified at the time of its publication[2].
- "A mathematical theory of communication" (1948) - published in two parts in Bell System Technical Journal: July, vol. 27, pp. 379-423, and Oct., vol. 28, pp. 623-656.[3]
- This paper coined the use of the word "bit" and had important implications about the maximum amount of information that could be shoved into a given amount of spectrum before being overwhelmed by noise, a fundamental limit that became known as Shannon's Law. It would be 45 years before the scientific world was able to verify all the predictions in this paper.
- "Communication Theory of Secrecy Systems (1949), Bell System Technical Journal, vol. 28, pp. 656-715, 1949[4].
- "Communication In The Presence Of Noise (1949), Proceedings of the Institute of Radio Engineers (IRE), vol. 37, pp. 10–21, Jan. 1949[5].
- This paper extends and elaborates on "A Mathematical Theory of Communication". It was reprinted in Proceedings of the IEEE in 1984 and again in 1998.
- "Probability of error for optimal codes in a Gaussian channel" (1959) originally in Bell Systems Technical Journal, vol. 38, pp. 611–656, 1959[6].
References
- ↑ A symbolic analysis of relay and switching circuits, downloadable at MIT; DOI 10.1109/T-AIEE.1938.5057767
- ↑ Shannon, C.E. (1945) A Mathematical Theory of Cryptography. Bell System Technical Memo MM 45-110-02, September 1, downloadable at Evervault.
- ↑ A mathematical theory of communication, downloadable at Wiley; DOI 10.1002/j.1538-7305.1948.tb01338.x
- ↑ Communication theory of secrecy systems, downloadable at typeset.io; DOI j.1538-7305.1949.tb00928.x
- ↑ Communication In The Presence Of Noise, downloadable at MIT; DOI 10.1109/JRPROC.1949.232969
- ↑ Probability of error for optimal codes in a Gaussian channel, downloadable at Wiley; DOI j.1538-7305.1959.tb03905.x