Effects of Seasonal Cycle on Yin-Yang Five-States

계절이 오행의 상태에 미치는 영향

  • Lee, SuBin (Department of Mathematics, Kwangwoon University) ;
  • Kang, Jung Im (Division of Fusion and Convergence of Mathematical Sciences, National Institute for Mathematical Sciences) ;
  • Kim, Sang-Kyun (Information Research Center, Korea Institute of Oriental Medicine) ;
  • Kim, An Na (Information Research Center, Korea Institute of Oriental Medicine) ;
  • Lee, Sang-Hee (Division of Fusion and Convergence of Mathematical Sciences, National Institute for Mathematical Sciences)
  • 이수빈 (광운대학교 수학과) ;
  • 강정임 (국가수리과학연구소 융복합수리과학연구부) ;
  • 김상균 (한국한의학연구원 정보개발운영그룹) ;
  • 김안나 (한국한의학연구원 정보개발운영그룹) ;
  • 이상희 (국가수리과학연구소 융복합수리과학연구부)
  • Received : 2012.12.04
  • Accepted : 2013.02.28
  • Published : 2013.03.31

Abstract

Objectives: Recently, Korean medicine has been explored by employing mathematical methods, which is an effort to raise Korean medicine to a higher level of scientific research. In that vein, we propose a mathematical model, analyzing the effects of seasonal cycle as an external factor in addition to the internal interactions of five-states, the engendering and the restraining. Methods: Some modified differential equations with 5-state variables were given to describe the interactions of the engendering and the restraining, and effect of seasonal cycle, and are numerically analyzed by Runge-Kutta method. We then simulated it along with time and dynamically analyzed it by Moran's I, a spatial autocorrelation. Results: We showed the effects of seasonal cycle on yin-yang five-states and applied it to the human life cycle. Conclusions: Our result is comparable to previous results in the respect that we consider the seasonal cycle and its effect on five-states, unlike others' mainly focusing on internal interaction. Furthermore, we suggest some follow-up study taking into consideration the complexity and diversity of external factors.

Keywords

Acknowledgement

Grant : 전통의학 지능형 온톨로지 구축

Supported by : 국가수리과학연구소 (National Institute for Mathematical Sciences)

References

  1. 최종덕. 한의학의 과학 콤플렉스. 과학사상. 제 47호, 2003;11:24-39.
  2. 소광섭. 신과학으로서의 한의학. 과학사상. 제 27호, 1998;11:171-196.
  3. Lee CY. Study on the Identity Issue of Current Traditional Korean Medicine. Korean Journal of Oriental Physiology & Pathology. 2011;25(5): 777-789.
  4. Lee CY. Understanding Current Traditional Korean Medicine-Preliminary Study for Discussion on the Identity Issue of TKM. Korean Journal of Oriental Physiology & Pathology. 2010;24(5):758-769.
  5. 김기옥. 한의학의 정체성에 대하여. 민족의학신문 741호. 2010.1.8. 게재 칼럼. (http://www.mjm edi.com/news/articleView.html?idxno=18497)
  6. Jung JY, Hwang GS, Sohn IC. The study of metabolomics for the scientific research of Korean medicine: Review. Journal of Society of Meridian & Acupoint. 2008;25(4):147-166.
  7. Kim JH, Song MY, Kang JI, Kim SK, Kim CS, Jang HC, et al. Mathematical Model for the Deficiency-Excess Mechanism of Yin-Yang in Five Viscera. Chinese Journal of Integrative Medicine. (in press)
  8. 소광섭. 오행의 수리물리학적 모형. 한방성인병학회지. 1995;1(1):25-36.
  9. Jang DS. Scientific Characteristics of Five Element Theory. Journal of The Korean Society of Jungshin Science. 1999;12:30-42.
  10. Eom SK, Kim SH, Choi WC. A Proposal for Use in Research Methodology of Traditional Medicine in East Asia-Historical Evidence- Based Medicine. Journal of The Korean Society of Oriental Medical Classics. 2010;23(2):89-105.
  11. Kloeden PE, Platen E. Numerical Solution of Stochastic Differential Equations. Berlin: Springer. 1999.
  12. Moran PAP. Notes on Continuous Stochastic Phenomena. Biometrika. 1950;37(1):17-23.
  13. Wikipedia, (http://ko.wikipedia.org/wiki/%EC% A0%88%EA%B8%B0)