Algebraic criteria for finite automata understanding of regular language
Yongyi YAN, Jumei YUE, Zhumu FU, Zengqiang CHEN
Algebraic criteria for finite automata understanding of regular language
[1] |
Cheng D Z, Qi H S, Zhao Y. An Introduction to Semi-tensor Product of Matrices and Its Applications. Singapore: World Scientific Publishing Co. Pte. Ltd., 2012
CrossRef
Google scholar
|
[2] |
Xu X R, Hong Y G. Matrix expression and reachability analysis of finite automata. Journal of Control Theory and Applications, 2012, 10(2): 210–215
CrossRef
Google scholar
|
[3] |
Yan Y Y, Chen Z Q, Liu Z X. Semi-tensor product of matrices approach to reachability of finite automata with application to language recognition. Frontiers of Computer Science, 2014, 8(6): 948–957
CrossRef
Google scholar
|
[4] |
Yue J M, Yan Y Y, Chen Z Q, Jin X. Identification of predictors of Boolean networks from observed attractor states. Mathematical Methods in the Applied Sciences, 2019, DOI:10.1002/mma.5616
CrossRef
Google scholar
|
[5] |
Li F F, Yu Z X. Feedback control and output feedback control for the stabilisation of switched Boolean networks. International Journal of Control, 2015, 89(2): 337–342
CrossRef
Google scholar
|
[6] |
Yue J M, Yan Y Y, Chen Z Q. Three matrix conditions for the reduction of finite automata based on the theory of semi-tensor product of matrices. SCIENCE CHINA Information Sciences, 2019, DOI: 10.1007/s11432-018-9739-9
|
/
〈 | 〉 |