Some unsolved problems in general systems theory (II)

Cybernetics and Systems

Volumn 28, Issue 7, 1997, Pages 591-605

  Li, Yi ^a   Hu, Qingping ^b   Li, Dan ^b  

^a SLIPPERY ROCK UNIVERSITY   (United States)

^b NORTHWEST UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

PROBLEM SOLVING; SET THEORY;

GENERAL SYSTEMS THEORY;

SYSTEM THEORY;

EID: 0031258086     PISSN: 01969722     EISSN: 10876553     Source Type: Journal    
DOI: 10.1080/019697297125958     Document Type: Article

References (21)

1. Davis, M. 1977. Applied non -standard analysis. New York: Wiley.
2. Lin, Y., Q.-P. Hu, and D. Li. 1997. Some unsolved problems in general systems theory (I). Cybernet. Syst. Int. J., 28:287-303.
3. Kunen, K. 1980. Set theory: An introduction to independence proofs. Amsterdam: Elsevier Science.
4. Lin, Y. 1987. A model of general systems. Math. Model. 9:95-104.
5. Lin, Y. 1988. An application of systems analysis in sociology. Cybernet. Syst. Int. J. 19:267 -278.
6. Lin, Y. 1989. Order structures of families of general systems. Cybernet. Syst. Int. J. 20:51 -66.
7. Lin, Y. 1994. Feedback transformation and its applications. J. Syst. Eng. 3:32 - 38.
8. Lin, Y., and K. Z. Lin. 1995. Existence of major diseases and modeling of epidemiological transition: A general systems theoretic approach. Cybernet. Syst. Int. J. 26:647-664.
9. Lin, Y., and E. Vierthaler. In press. A systems identification of social problems and its application to public issues of contention during the twentieth century. Math. Model. Sci. Comput.
10. Lin, Y., and S.-T. Wang. In press. Developing a mathematical theory of computability which speaks the language of levels. In Pansystems theory and its applications in mathematics, physical science, engineering, medicine, hu manities, sociology, history and philosophy, ed. X.-M. Wu and Y. Lin.
11. Ma, Y.-H., and Y. Lin. 1990. Continuous mappings between general systems. Math. Comput. Model. 14:58 - 63.
12. Mesarovic, M. D., and Y. Takahara. 1975. General systems theory: Mathematical foundations. New York: Academic Press.
13. Mesarovic, M. D., and Y. Takahara. 1989. Abstract systems theory. New York: Springer-Verlag.
14. Negoita, C. V. 1992. Pullback versus feedback. In Cybernetics and applied systems, ed. C. V. Negoita, 239-247. New York: Marcel Dekker.
15. Omran, A. 1971. The epidemiologic transition: A theory of the epidemiology of population change. Milband Mem. Fund Q. 49:509-538.
16. Saito, T. 1986. Feedback transformation of linear systems. Int. J. Syst. Sci. 17:1305 -1315.
17. Saito, T. 1987. Structure of the class of linear functional time systems under output feedback transformation. Int. J. Syst. Sci. 18:1017-1027.
18. Saito, T., and M. D. Mesarovic. 1985. A meaning of the decoupling by feedback of linear functional time systems. Int. J. Gen. Syst. 11:47-61.
19. Takahara, Y., and T. Asahi. 1985. Causality invariance of general systems under output feedback transformations. Int. J. Syst. Sci., 16:1185-1206.
20. Wang, S.-T. 1985. Generalized number system and its applications (I). Tsukuba J. Math. 9(2):203-215.
21. Wang, S.-T. 1991. A non-Archimedean number field and its applications in modern physics. In The math. heritage of C. F. Gauss, G. M. Rassias, 810-826. Singapore: World Scientific