샤논 정보이론의 상관성 동기에 관한 연구

In this paper, the relevance between Einstein's special theory of relativity (1905) and Bernoulli's fluid mechanics (1738), which motivates Shannon's theorem (1948), was derived from the AB=A/A=I dimension, and the Shannon's theorem channel code was simulated. When Bernoulli'...

Full description

Saved in:
Bibliographic Details
Published inThe journal of the institute of internet, broadcasting and communication : JIIBC Vol. 21; no. 3; pp. 51 - 57
Main Authors 이문호, 김정수, Lee, Moon-Ho, Kim, Jeong-Su
Format Journal Article
LanguageKorean
Published 한국인터넷방송통신학회 30.06.2021
Subjects
Online AccessGet full text

Cover

Loading…
More Information
Summary:In this paper, the relevance between Einstein's special theory of relativity (1905) and Bernoulli's fluid mechanics (1738), which motivates Shannon's theorem (1948), was derived from the AB=A/A=I dimension, and the Shannon's theorem channel code was simulated. When Bernoulli's fluid mechanics ΔP=pgh was applied to the Hallasan volcano Magma eruption, the dimensions and heights matched the measured values. The relationship between Einstein's special theory of relativity, Shannon's information theory, and the stack effect theory of fluid mechanics was analyzed, and the relationship between volcanic eruptions was mathematically proven. Einstein's and Bernoulli's conservation of energy and conservation of mass were the same in terms of bandwidth and power efficiency in Shannon's theorem. 본 논문에서는 샤논 정리(1948)의 동기가 되는 아인슈타인 특수상대성이론(1905)과 베르누이 유체역학(1738)의 상관성을 AB=A/A=I Dimension 관점에서 유도했고 샤논 정리 채널코드를 시뮬레이션했다. 베르누이 유체역학 ΔP=pgh를 한라산 화산 Magma 폭발식으로 적용했을 때 Dimension과 높이가 실측치와 일치했다. 아인슈타인 특수상대성이론과 샤논의 정보이론, 그리고 유체역학의 연돌효과(Stack Effect) 이론의 관계를 분석해 보고 화산 폭발의 관계를 수학적으로 증명했다. 아인슈타인, 베르누이의 에너지보존과 질량보존은 샤논 정리에서는 대역폭과 power의 효율면과 같았다.
Bibliography:KISTI1.1003/JNL.JAKO202119060197559
ISSN:2289-0238
2289-0246
DOI:10.7236/JIIBC.2021.21.3.51