• Title/Summary/Keyword: 수학사랑

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Analysis of Nonlinear Dynamics in Family Model (가족 관계에서의 비선형 거동 해석)

  • Huang, Lyniun;Bae, Young-Chul
    • Journal of the Korean Institute of Intelligent Systems
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    • v.25 no.4
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    • pp.313-318
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    • 2015
  • Recently, it is emphasized importance of family. The new husband and wife are created by caused marriage, they organize new family including wife's home and husband's home. As a result, they conflict or accomplish peace with new family. Such a researchers mainly have been studied in the social science side. Because there is no mathematical modeling which is one of the natural science, for family relationship, it is not provide to reveal the behavioral phenomena between families fundamentally. In this paper, one of the nonlinear research for social subject, we modify love model of Romeo and Juliet. Then we propose novel family relationship model for parent-in-law and daughter (or son)-in-law relation. We also confirm chaotic behavior or nonlinear behavior by time series and phase portrait.

Analysis of Nonlinear Dynamics in Family Model including Parent-in-Law (처부모와 시부모까지 포함한 가족 관계에서의 비선형 거동 해석)

  • Huang, Linyun;Shon, Young-Woo;Lee, Jeong-Gu;Bae, Young-Chul
    • Journal of the Korean Institute of Intelligent Systems
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    • v.26 no.1
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    • pp.37-43
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    • 2016
  • Recently, it is emphasized importance of family. The new family organize including husband and wife are created by caused marriage, they organize new family including wife's home and husband's home. As a result, they may experience about conflict or peace between new family and previous family. The research of family mainly have been studied in the social science side. However, because researchers of social science deals with linguistic emotion status, there is no mathematical modeling for family relationship. In this paper, one of the nonlinear research for social subject, we modify love model of Romeo and Juliet. Then we propose novel family relationship model for parent-in-law and daughter (or son)-in- law relation. We also confirm chaotic behavior or nonlinear behavior by time series and phase portrait.