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Web Science & Technologies
                  University of Koblenz ▪ Landau, Germany




Specialization and Validation of
     Statecharts in OWL

           Gerd Gröner
           Steffen Staab
Knowledge Base




       represent the behavior of dynamic systems




WeST          Gerd Gröner              EKAW 2010
              groener@uni-koblenz.de   2 of 20
Specialization Process of the Knowledge Base




 Specialization
  by different
    actors




WeST          Gerd Gröner              EKAW 2010
              groener@uni-koblenz.de   3 of 20
Specialization




WeST             Gerd Gröner              EKAW 2010
                 groener@uni-koblenz.de   4 of 20
Problem




                                                specific model has
                                   valid?        to conform to the
                                                  behavior of the
                                                  abstract model




WeST      Gerd Gröner               EKAW 2010
          groener@uni-koblenz.de    5 of 20
What are Statecharts?



          Finite automata
          M = (S, ∑, T, s, F)




WeST         Gerd Gröner              EKAW 2010
             groener@uni-koblenz.de   6 of 20
What are Statecharts?

   Finite automata
   M = (S, ∑, T, s, F)




  Extended with substates




WeST           Gerd Gröner              EKAW 2010
               groener@uni-koblenz.de   7 of 20
Two Kinds of Specializations




       Extensions                                  Refinements
 Add states and transitions                  Restrictions on state and
                                               transition definitions




WeST          Gerd Gröner              EKAW 2010
              groener@uni-koblenz.de   8 of 20
Extension

            e.g., replace transition




WeST          Gerd Gröner              EKAW 2010
              groener@uni-koblenz.de   9 of 20
Refinement


             e.g., move condition to superstate




WeST           Gerd Gröner              EKAW 2010
               groener@uni-koblenz.de   10 of 20
Refinement


       e.g., move transition from substate to superstate




WeST          Gerd Gröner              EKAW 2010
              groener@uni-koblenz.de   11 of 20
Using OWL for Validation



                                             Reasoning
                                            for Validation
       Representation
          in OWL



                               Comparison
                                 in OWL



WeST         Gerd Gröner              EKAW 2010
             groener@uni-koblenz.de   12 of 20
Representation in OWL




                           SA ≡        Ordered ⊓ Insured
                           SA1 ≡       Domestic

                           SA1 ⊑ SA




WeST        Gerd Gröner              EKAW 2010
            groener@uni-koblenz.de   13 of 20
Representation in OWL




                 SA ≡ Ordered ⊓ ∃ sourceOfTransition. Ta

                 Ta ≡ arrive ⊓ ∃ source.SA




WeST        Gerd Gröner              EKAW 2010
            groener@uni-koblenz.de   14 of 20
Comparison in OWL


              Compare two knowledge bases
                 
                   Joint reasoning process

         
             Different State and Transition labels

                          SA      ≡    Ordered
                    SA' ≡         Ordered ⊓ Insured




WeST         Gerd Gröner              EKAW 2010
             groener@uni-koblenz.de   15 of 20
Comparison in OWL



                               SA ≡      Ordered




                             SA' ≡      Ordered ⊓ Insured
                             SA1' ≡     Domestic ⊓ Free

                             SA1' ⊑ SA'




WeST       Gerd Gröner              EKAW 2010
           groener@uni-koblenz.de   16 of 20
Reasoning for Validation




                                                  Subsumption
        Reduction of                                 checking
                                                       on the
         States and
                                                   reduced sets
         Transitions
                                                    S'' and T''
                                                   compared
                                                  to S and T




WeST         Gerd Gröner              EKAW 2010
             groener@uni-koblenz.de   17 of 20
Reduction


       Validation of Extensions

       
           Remove additional states
       
           Remove additional transitions
       
           Replace transitions by super-transitions

       ⇒ S'' and T''




WeST             Gerd Gröner              EKAW 2010
                 groener@uni-koblenz.de   18 of 20
Subsumption Checking




                                         Valid if

1. For each state S'' in S'' there is a state S in S:
        S'' ⊑ S

2. For each transition T'' in T'' there is a transition T in T:
        T'' ⊑ T




WeST            Gerd Gröner                EKAW 2010
                groener@uni-koblenz.de     19 of 20
Conclusion


       Adopted extension and refinement rules



       Validation:
       Representation in OWL and reduction



       
           use concept subsumption checking in OWL




WeST            Gerd Gröner              EKAW 2010
                groener@uni-koblenz.de   20 of 20

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Specialization and Validation of Statecharts in OWL

  • 1. Web Science & Technologies University of Koblenz ▪ Landau, Germany Specialization and Validation of Statecharts in OWL Gerd Gröner Steffen Staab
  • 2. Knowledge Base represent the behavior of dynamic systems WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 2 of 20
  • 3. Specialization Process of the Knowledge Base Specialization by different actors WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 3 of 20
  • 4. Specialization WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 4 of 20
  • 5. Problem specific model has valid? to conform to the behavior of the abstract model WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 5 of 20
  • 6. What are Statecharts? Finite automata M = (S, ∑, T, s, F) WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 6 of 20
  • 7. What are Statecharts? Finite automata M = (S, ∑, T, s, F) Extended with substates WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 7 of 20
  • 8. Two Kinds of Specializations Extensions Refinements Add states and transitions Restrictions on state and transition definitions WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 8 of 20
  • 9. Extension e.g., replace transition WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 9 of 20
  • 10. Refinement e.g., move condition to superstate WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 10 of 20
  • 11. Refinement e.g., move transition from substate to superstate WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 11 of 20
  • 12. Using OWL for Validation Reasoning for Validation Representation in OWL Comparison in OWL WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 12 of 20
  • 13. Representation in OWL SA ≡ Ordered ⊓ Insured SA1 ≡ Domestic SA1 ⊑ SA WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 13 of 20
  • 14. Representation in OWL SA ≡ Ordered ⊓ ∃ sourceOfTransition. Ta Ta ≡ arrive ⊓ ∃ source.SA WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 14 of 20
  • 15. Comparison in OWL Compare two knowledge bases  Joint reasoning process  Different State and Transition labels SA ≡ Ordered SA' ≡ Ordered ⊓ Insured WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 15 of 20
  • 16. Comparison in OWL SA ≡ Ordered SA' ≡ Ordered ⊓ Insured SA1' ≡ Domestic ⊓ Free SA1' ⊑ SA' WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 16 of 20
  • 17. Reasoning for Validation Subsumption Reduction of checking on the States and reduced sets Transitions S'' and T'' compared to S and T WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 17 of 20
  • 18. Reduction Validation of Extensions  Remove additional states  Remove additional transitions  Replace transitions by super-transitions ⇒ S'' and T'' WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 18 of 20
  • 19. Subsumption Checking Valid if 1. For each state S'' in S'' there is a state S in S: S'' ⊑ S 2. For each transition T'' in T'' there is a transition T in T: T'' ⊑ T WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 19 of 20
  • 20. Conclusion Adopted extension and refinement rules Validation: Representation in OWL and reduction  use concept subsumption checking in OWL WeST Gerd Gröner EKAW 2010 groener@uni-koblenz.de 20 of 20