Abstract
Grey incidence is an important part of grey system theory on the basis of grey decision-making and grey cluster. Analyzing departed grey incidence models, this chapter constructed a new grey incidence model by gradual tempo difference between reference sequence and relevant sequence. Meanwhile, the new model has some characters. A real example shows its simplification and practicability.
This work is supported by the National Science Foundation of China (No.70701017) and Ministry of Education, research of grey prediction model (200802870020).
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References
Cao, M.X.: Study and improvement on properties of positive and negative of grey incidence degree model. Systems Engineering and Electronics 30(6), 1086–1088 (2008)
Cui, J.A.: Kind of new grey similarity incidence and application. Statistics and Decision-making 20, 14–16 (2008)
Dang, Y.G., Liu, S.G.: Improvement degree of grey slope incidence. Engineering Science 6(3), 23–26 (2004)
Deng, J.L.: Grey Theory Basis. Huazhong University of Science and Technology Press, Wuhan (2002)
Lin, Y., Chen, M.Y., Liu, S.F.: Theory of grey systems: capturing uncertainties of grey information. Kybernetes: The International Journal of Systems and Cybernetics 33(2), 196–218 (2004)
Lin, Y., Liu, S.F.: Solving problems with incomplete information: A grey systems approach. In: Advances in Imaging and Electron Physics, vol. 141, pp. 77–174. Elsevier, Oxford (2006)
Liu, S.F., Dang, Y.G., Fang, Z.G.: Grey System Theory and Its Application. Science Press, Beijing (2004)
Liu, S.F., Lin, Y.: Grey Information: Theory and Practical Applications. Springer, London (2006)
Lv, F., Liu, X., Liu, Q.: The theory of grey relative analysis and its new research. Journal of Wuhan University of Technology 22(2), 41–43 (2000)
Mei, Z.G.: The concept and computation method of grey absolute correlation degree. Systems Engineering 5(8), 15–18 (1992)
Shi, H.X., Liu, S.F., Fang, Z.G., Zhang, A.: The model of grey periodic incidence and their rehabilitation. Chinese Journal of Management Science 16(3), 131–136 (2008)
Sun, Y.G., Dang, Y.G.: Improvement on grey T’s correlation degree. Systems Engineering Theory & Practice 4, 135–139 (2008)
Tang, S.L., Li, N., Gong, Z.W.: Research on properties of combination forecasting model based on absolute of grey incidence. Systems Engineering and Electronics 30(1), 89–92 (2008)
Tang, W.X.: The concept and computation method of T’s correlation degree. Application of Statistics and Management 14(1), 34–37 (1995)
Wang, Q.Y.: The grey relational analysis of B-model. Journal of Huazhong University of Science and Technology 17(6), 77–82 (1989)
Wang, Q.Y., Zhao, X.H.: The relational analysis of C-model. Journal of Huazhong University of Science and Technology 27(3), 75–77 (1999)
Xiao, X.P.: Theoretical study and reviews on the computation method of grey interconnect degree. Systems Engineering Theory & Practice 17(8), 76–81 (1997)
Xie, N.M., Liu, S.F.: The parallel and uniform properties of several relational models. Systems Engineering 25(8), 98–103 (2007)
Zhang, Q.S., Guo, X.J.: Grey relation entropy method of grey relation analysis. Systems Engineering Theory & Practice 8(8), 7–11 (1996)
Zhao, Y.L., Wei, S.Y., Mei, Z.X.: Grey Euclid relation grade. Journal of Guan Xi University 23(1), 10–13 (1998)
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Cui, L., Liu, S. (2010). The Model of New Grey Incidence and Its Application. In: Liu, S., Forrest, J.YL. (eds) Advances in Grey Systems Research. Understanding Complex Systems. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-13938-3_12
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DOI: https://doi.org/10.1007/978-3-642-13938-3_12
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