Distilling common randomness from bipartite quantum states
Igor Devetak, Andreas Winter
ISIT 2003
We consider the computation tree logic (CTL) proposed in (Sci. Comput. Programming 2 (1982), 241-260) which extends the unified branching time logic (UB) of ("Proc. Ann. ACM Sympos. Principles of Programming Languages, 1981," pp. 164-176) by adding an until operator. It is established that CTL has the small model property by showing that any satisfiable CTL formulae is satisfiable in a small finite model obtained from the small "pseudomodel" resulting from the Fischer-Ladner quotient construction. Then an exponential time algorithm is given for deciding satisfiability in CTL, and the axiomatization of UB given in ibid. is extended to a complete axiomatization for CTL. Finally, the relative expressive power of a family of temporal logics obtained by extending or restricting the syntax of UB and CTL is studied. © 1985.
Igor Devetak, Andreas Winter
ISIT 2003
Martin Charles Golumbic, Renu C. Laskar
Discrete Applied Mathematics
Laxmi Parida, Pier F. Palamara, et al.
BMC Bioinformatics
Minghong Fang, Zifan Zhang, et al.
CCS 2024