Continuum structure function explained
In mathematics, a continuum structure function (CSF) is defined by Laurence Baxter as a nondecreasing mapping from the unit hypercube to the unit interval. It is used by Baxter to help in the Mathematical modelling of the level of performance of a system in terms of the performance levels of its components.[1] [2] [3]
References
- Kim, C., Baxter. L. A. (1987) "Axiomatic characterizations of continuum structure functions", Operations Research Letters, 6 (6), 297 - 300, .
- Baxter . L. A. . Lee . S. M. . 10.1017/S026996480000111X . Further Properties of Reliability Importance for Continuum Structure Functions . Probability in the Engineering and Informational Sciences . 3 . 2 . 237 . 2009 . 122033755 .
Notes and References
- Baxter, L A (1984) Continuum structures I., Journal of Applied Probability, 21 (4), pp. 802–815
- Baxter, L A, (1986), Continuum structures. II, Math. Proc. Camb. Phil. Soc.99, 331 331
- Kim, Chul; Baxter, Laurence A.(1987) Reliability importance for continuum structure functions. Journal of Applied Probability, 24, 779–785