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Author ID: zhong.pingping Recent zbMATH articles by "Zhong, Pingping"
Published as: Zhong, Pingping
Documents Indexed: 10 Publications since 2005
Co-Authors: 9 Co-Authors with 8 Joint Publications
251 Co-Co-Authors

Citations contained in zbMATH Open

5 Publications have been cited 21 times in 19 Documents Cited by Year
The asymptotic equipartition property for asymptotic circular Markov chains. Zbl 1195.60102
Zhong, Pingping; Yang, Weiguo; Liang, Peipei
12
2010
The Shannon-McMillan theorem for Markov chains indexed by a Cayley tree in random environment. Zbl 1506.60070
Shi, Zhiyan; Zhong, Pingping; Fan, Yan
7
2018
The generalized entropy ergodic theorem for nonhomogeneous bifurcating Markov chains indexed by a binary tree. Zbl 1497.60042
Shi, Zhiyan; Wang, Zhongzhi; Zhong, Pingping; Fan, Yan
1
2022
A class of strong deviation theorems for the random fields associated with bifurcating Markov chains indexed by a binary tree. Zbl 07532944
Zhong, Pingping; Shi, Zhiyan; Yang, Weiguo; Min, Fan
1
2021
The spectrum of local random Hamiltonians. Zbl 1515.82084
Collins, B.; Yin, Z.; Zhao, L.; Zhong, P.
1
2023
The spectrum of local random Hamiltonians. Zbl 1515.82084
Collins, B.; Yin, Z.; Zhao, L.; Zhong, P.
1
2023
The generalized entropy ergodic theorem for nonhomogeneous bifurcating Markov chains indexed by a binary tree. Zbl 1497.60042
Shi, Zhiyan; Wang, Zhongzhi; Zhong, Pingping; Fan, Yan
1
2022
A class of strong deviation theorems for the random fields associated with bifurcating Markov chains indexed by a binary tree. Zbl 07532944
Zhong, Pingping; Shi, Zhiyan; Yang, Weiguo; Min, Fan
1
2021
The Shannon-McMillan theorem for Markov chains indexed by a Cayley tree in random environment. Zbl 1506.60070
Shi, Zhiyan; Zhong, Pingping; Fan, Yan
7
2018
The asymptotic equipartition property for asymptotic circular Markov chains. Zbl 1195.60102
Zhong, Pingping; Yang, Weiguo; Liang, Peipei
12
2010