Communications in Theoretical Physics

Entropy of Partitions on Sequential Effect Algebras

Wang Jia-Mei, Junde Wu, Cho Minhyung

Published Mar 1, 2010• 6 citations

Abstract

By using the sequential effect algebra theory, we establish the partitions and refinements of quantum logics and study their entropies.

DOI: 10.1088/0253-6102/53/3/01

Related papers

Entropy of Partitions on Sequential Effect Algebras

Jiamei, Wang, Junde, Wu, Minhyung, Cho

By using the sequential effect algebra theory, we establish the partitions and refinements of quantum logics and study their entropies.

arXiv:0908.2510Aug 18, 20090 citations

Remarks on Entropy of Partition on the Sequential Effect Algebras

Jiamei Wang, Xiaomin Gao, Minhyung Cho

International Journal of Theoretical PhysicsMar 19, 20143 citations

Unified (r, s)-Entropies of Partitions on Sequential Effect Algebras

Jiamei Wang, Li Jun, Cho Minhyung

Reports on Mathematical PhysicsJun 1, 20153 citations

Generalized Conditional Entropies of Partitions on Quantum Logic

Alexey, Rastegin

For partitions on quantum logic, the Renyi and Tsallis conditional entropies are introduced. Several relations between the conditional entropies of such partitions are derived.

理论物理通讯：英文版Jan 1, 20120 citations

Conditional Entropy of Partitions on Quantum Logic

Zhao Yue-Xu, Zhihao Ma

A construction of conditional entropy of partitions on quantum logic is given, and the properties of conditional entropy are investigated.

Communications in Theoretical PhysicsJul 1, 200719 citations

Generalized Conditional Entropies of Partitions on Quantum Logic

Alexey E. Rastegin

For partitions on quantum logic, the Rényi and Tsallis conditional entropies are introduced. Several relations between the conditional entropies of such partitions are derived.

Communications in Theoretical PhysicsDec 1, 20127 citations