Improved BDD-based Discrete Analysis of Timed Systems
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1 Improved BDD-based Discrete Analysis of Timed Systems Truong Khanh Nguyen 1, Jun Sun 2, Yang Liu 1, Jin Song Dong 1 and Yan Liu 1 1 School of Computing National University of Singapore 2 Information System Technology and Design, Singapore University of Technology and Design FM 2012: 18TH INTERNATIONAL SYMPOSIUM ON FORMAL METHODS
2 Timed Model Checking Timed Automata off x > 10 press press x := 0 dim press bright x 10 press Zone Set of valuations defined by a clock constraint ϕ = x c x y c ϕ ϕ where {<,, =, >, } Example: (x > 3) (x y > 1) Representation: DBM
3 Zone Abstraction: Example <off, x = 0> <dim, x = 0> <off, x 0> <bright, x = 0> <off, x > 0> <dim, x 0> <bright, x 10> <bright, x 0>
4 Digitization and the Use of BDD Real-time Model Checking is really Simple. Digitization and BDD BDD is less sensitive with the number of timed automata but very sensitive with large clock values. {id = 0} [id = 0] {c := 0} A {id := i; c := 0} [id = i && c b] B [c a] [id = 0] {c := 0} {id = 0} tick {c:= inc(c)} [id = 0] {c := 0} {id := i; c := 0} [id = i && c b] tick {c:= inc(c)} A B [c < a] tick {c:= inc(c)} [id = 0] {c := 0} tick {c:= inc(c)} where inc(c) = return(c M)?(c + 1) : c and M = b
5 Our Results bound PAT time Rabbit memory PAT Table : Fischer s protocol with 4 processes time memory #proc PAT UPPAAL Rabbit PAT UPPAAL Table : Fischer s protocol with time upper-bound 4
6 Encoding with Clocks Bool variables to encode clocks. Encoded similarly to a finite state machine. Commplex transition function. a = 1, b = 3: 2 boolean variables, and 3 boolean variables to encode states, and clock values respectively {id = 0} tick {c:= inc(c)} [id = 0] {c := 0} {id := i; c := 0} [id = i && c b] tick {c:= inc(c)} A B [c < a] tick {c:= inc(c)} [id = 0] {c := 0} tick {c:= inc(c)}
7 Encoding with Ticks Generate all tick transitions explicitly and remove clock variables Benefit: Simple transition function Use less boolean variables tick [id = 0] [id = 0] A tick exit {id = 0; counter--} {id := i} {id := i} B tick [id = i] {counter++} tick tick tick tick
8 Clocks vs. Ticks time (s) memory (Mb) #proc without clock variables with clock variables without clock variables with clock variables Table : Compare two different approaches of encoding timing constraints
9 Encoding a Timed Automaton Generate a finite automaton without clock variable from timed automaton Encoding similarly as finite state machine. The encoding of a time automaton is a tuple B = ( V, v, Init, Trans, Out, In, Tick) V : set of unprimed Boolean variables encoding global variables v : set of variables encoding local variables Init: encoding of the initial state Out: encoding of channel out transitions Int: encoding of channel in transitions Tick: encoding of tick-transitions Trans: encoding of other transitions
10 More than a Trick Systems are composed hierarchically. Compositional functions: Parallel, Interleave, Unconditional Choice, Deadline, Timeout... Example of Interleave of two BDD machines B i = ( V, v i, Init i, Trans i, Out i, In i, Tick i ), i {0, 1} v = v 0 v 1 ; Init = Init 0 Init 1. Trans = i {0,1} [(Trans i v 1 i = v 1 i ) (In i Out 1 i )] where ( v 1 i = v 1 i ) denotes that the local variables of B 1 i are unchanged. In = i {0,1} (In i v 1 i = v 1 i ) Out = i {0,1} (Out i v 1 i = v 1 i ) Tick = Tick 0 Tick 1
11 Implementation in PAT Use CUDD package Implemented in PAT framework PAT is available at 1M lines of C# code, 21 modules with 100+ build in examples Used as an educational tool in e.g. York Univ., Univ. of Auckland, NII (Japan), NUS registered users from 400+ organizations in 52 countries and regions.
12 Implementation in PAT
13 More Experiments bound 8/248 12/372 16/497 20/621 26/808 40/1243 PAT time Rabbit memory PAT Table : CSMA/CD with 4 processes time memory #proc PAT UPPAAL Rabbit PAT UPPAAL Table : CSMA/CD with time upper-bound 1/4
14 More Experiments bound PAT time Rabbit memory PAT Table : Railway control system with 4 stations time memory #proc PAT UPPAAL Rabbit PAT UPPAAL Table : Railway control system with time upper-bound 5
15 More Experiments Model Fischer Railway Control CSMA/CD #proc PAT Zeno UPPAAL Zeno PAT Table : LTL model checking with/without non-zenoness
16 Conclusion and Future Work Develop a BDD library for timed verification in PAT. Applied to 2 different languages. Our approach is efficient by not using clock variables. Extend our library for probabilistic verification.
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