Deciding Continuous-Time Metric Temporal Logic with Counting Modalities

被引:0
|
作者
Bersani, Marcello M. [1 ]
Rossi, Matteo [1 ]
Pietro, Pierluigi San [1 ]
机构
[1] Politecn Milan, Dipartimento Elettron Informaz & Bioingn, Milan, Italy
来源
REACHABILITY PROBLEMS | 2013年 / 8169卷
关键词
D O I
暂无
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
We present a satisfiability-preserving translation of QTL formulae with counting modalities interpreted over finitely variable signals into formulae of the CLTL-over-clocks logic. The satisfiability of CLTL-over-clocks can be solved through a suitable encoding into the input logics of SMT solvers, so our translation constitutes an effective decision procedure for QTL with counting modalities. It is known that counting modalities increase the expressiveness of QTL (hence also of the expressively equivalent MITL logic); to the best of our knowledge, our decision procedure for such modalities is the first actually implemented.
引用
收藏
页码:70 / 82
页数:13
相关论文
共 50 条
  • [1] A tool for deciding the satisfiability of continuous-time metric temporal logic
    Marcello M. Bersani
    Matteo Rossi
    Pierluigi San Pietro
    [J]. Acta Informatica, 2016, 53 : 171 - 206
  • [2] A tool for deciding the satisfiability of continuous-time metric temporal logic
    Bersani, Marcello M.
    Rossi, Matteo
    San Pietro, Pierluigi
    [J]. ACTA INFORMATICA, 2016, 53 (02) : 171 - 206
  • [3] A Tool for Deciding the Satisfiability of Continuous-time Metric Temporal Logic
    Bersani, Marcello M.
    Rossi, Matteo
    Pietro, Pierluigi San
    [J]. 2013 20TH INTERNATIONAL SYMPOSIUM ON TEMPORAL REPRESENTATION AND REASONING (TIME), 2013, : 99 - 106
  • [4] A Theory of Sampling for Continuous-Time Metric Temporal Logic
    Furia, Carlo A.
    Rossi, Matteo
    [J]. ACM TRANSACTIONS ON COMPUTATIONAL LOGIC, 2010, 12 (01)
  • [5] Continuous time temporal logic with counting
    Hirshfeld, Yoram
    Rabinovich, Alexander
    [J]. INFORMATION AND COMPUTATION, 2012, 214 : 1 - 9
  • [6] Metric Temporal Logic with Counting
    Krishna, Shankara Narayanan
    Madnani, Khushraj
    Pandya, Paritosh K.
    [J]. FOUNDATIONS OF SOFTWARE SCIENCE AND COMPUTATION STRUCTURES (FOSSACS 2016), 2016, 9634 : 335 - 352
  • [7] Translating a continuous-time temporal logic into timed automata
    Li, GY
    Tang, ZS
    [J]. PROGRAMMING LANGUAGES AND SYSTEMS, PROCEEDINGS, 2003, 2895 : 322 - 338
  • [8] Robustness of temporal logic specifications for continuous-time signals
    Fainekos, Georgios E.
    Pappas, George J.
    [J]. THEORETICAL COMPUTER SCIENCE, 2009, 410 (42) : 4262 - 4291
  • [9] Modelling real-time systems with continuous-time temporal logic
    Li, GY
    Tang, ZS
    [J]. FORMAL METHODS AND SOFTWARE ENGINEERING, PROCEEDINGS, 2002, 2495 : 231 - 236
  • [10] Complexity of metric temporal logics with counting and the Pnueli modalities
    Rabinovich, Alexander
    [J]. THEORETICAL COMPUTER SCIENCE, 2010, 411 (22-24) : 2331 - 2342