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39th International Conference on Software Engineering
May 26, 2017 | Buenos Aires, Argentina
Impact-Driven Process Model Repair
(Journal-First ACM TOSEM Paper, DOI: 10.1145/2980764)
1 Queensland University of Technology, Brisbane, Australia
2 Eindhoven University of Technology, Eindhoven, The Netherlands
* Presenting/corresponding author
Artem Polyvyanyy1,*, Wil M. P. van der Aalst 2,1, Arthur H. M. ter Hofstede1,2, and Moe T. Wynn1
Deviances…
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 2
Conformance Checking
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 3
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
a b c
a b c
t1 t2 t3
γ1 =
a d e
a d e
t1 t4 t5
γ2 =
perfect alignments
a b x
a b
t1 t2
γ3 =
real-world traces
designed traces
e ≫
c
t3
≫ ≫
a b x
a b
t1 t2
γ4 =
e≫
c
t3
≫ ≫
a b
a
t1 t4
γ5 = ≫d
≫ x e
e
t5
≫
0 0 1 1 2 0 0 1 2 1 0 3 1 1 0+ + + + + + + + == =4 4 5+ + + +
move on trace move on modelsynchronous move
cost(γ3)=cost(γ4)=4 and cost(γ5)=5; γ3 and γ4 are optimal alignments!
Process Model Repair
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 4
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
a b x
a b
t1 t2
γ4 =
e≫
c
t3
≫ ≫
0 0 1 2 1
γ6 =
a e
a e
t1 t5
≫
d
t4
0 3 0
 = 7R=({x},{d})
insert skip
x t6
t7
γ7 =
a
a
t1
0
b
b
t2
0
x
x
t6
0
c
t3
2
≫
1
e
≫ γ9 =
a
a
t1
0
≫
t7
0
b
≫
1
≫
1
x
0
e
e
t5
γ8 =
a
a
t1
0
≫
t7
0 0
e
e
t5
+ + + + = 3 + + + + = 2 + + = 0
 = 2
Note the problem with x!
ττ
γ8 and γ9 are optimal alignments!
Towards Optimal Repair
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 5
R=({x},{d})
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
γ10 =
a
a
t1
0
d
t4
0
≫
1
b
≫
0
x
≫
e
e
t5
0
 = 1
=
a e
a e
t1 t5
≫
d
t4
0 0 0
γ11
simulating repair via “free” moves
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
t7
x t6
 = 1
γ12 =
a
a
t1
0
≫
t7
0
b
≫
1 0
e
e
t5
+ + + + = 1
x
x
t6
0
γ8 =
a
a
t1
0
≫
t7
0 0
e
e
t5
+ + = 0
ττ
γ8 and γ12 are optimal alignments!
Note no problem with x!
Optimal Repair (Theorem 5.3)
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 6
There exist optimal alignments between
the traces and the repaired model which:
(i) Demonstrate that the traces fit the
repaired model “at least as good” as
they fit the original model;
(ii) “Fulfill” the repair recommendation,
e.g., γ8 and γ12 contain no “bad”
moves (x,≫) and (≫,d).
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
a
p1
t1 p2
b c
d e
p3
p4
p5
t2 t3
t4 t5
t7
x t6
 = 1
γ12 =
a
a
t1
0
≫
t7
0
b
≫
1 0
e
e
t5
+ + + + = 1
x
x
t6
0
γ8 =
a
a
t1
0
≫
t7
0 0
e
e
t5
+ + = 0
ττ
R=({x},{d})
γ8 and γ12 are optimal alignments!
Note no problem with x!
One More Example
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 7
a
p1
c
d
b f
g
h
e
t1
t2
t3
t4
t5
t6
t7
t8
t9
t10
t11
p2
p3
p4 p5
p6
p7
p8
p9
p10 p11
10 x
9 x
6 x
2 x
9 x
7 x
2 x
 = 120
All deviations
cost one Peso!
A Possible Repair
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 8
R = ({f,e,x},{c,f,g})
 = 47
insert skip
a
p1
c
d
b
f
g
he
t1
t2
t3
t4
t5
t6
t7
t8
t9
t10
t11
p2 p3
p4 p5 p6
p7
p8
p9
p10 p11
t12
t13
t14
x
f
e
t15
t16 t17
Another Possible Repair
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 9
R = ({f,e},{g,d,e,c})
 = 33
insert skip
a
p1
c
d
b
f
g
h
e
t1
t2
t3
t4
t5
t6
t7
t8
t9
t10
t11
p2
p3
p4
p5
p6
p7
p8
p9
p10
p11
t13
t15
t16
t17
t18
e f
t12 t13
et14
Towards Optimal Repair Recommendation
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 10
R = ({f,x},{d,e,c,h})
 = 25
insert skip
a
p1
c
d
b
f
g
he
t1
t2
t3
t4
t5
t6
t7
t8
t9
t10
t11
p2
p3
p4
p5
p6
p7
p8
p9
p10
p11
t13
t12
f
x
t14
f
t15
t16
t17
t18
costs of repair
recommendation
implemented
heuristics
numbers of discovered
recommendations
numbers of alignment
computations deviation costs
Conclusion and Future Work
Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 11
In this work, we …
 Defined, and proposed a solution to, the optimal process model repair problem
 Defined, and proposed several (approximate) solutions to, the optimal repair
recommendation problem
 Developed a publicly available tool that implements all the invented techniques,
https://svn.win.tue.nl/repos/prom/Packages/SelectivePRepair/Trunk/release/
 Reported on lessons learned from experiments with real-world data, e.g.,
for small repairs proposed heuristics perform just as well as brute-force
Possible avenues for future work include:
 Case studies to better understand requirements of process model repair
 Aesthetic process model repair
 Repair heuristics with guarantees
 Repairs based on other conformance data structures
 Repairs that go beyond trace fitness
Let’s work together:
 Engage into research collaborations with us
 Write your master and/or PhD thesis with us (scholarships available)

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Impact-Driven Process Model Repair

  • 1. 39th International Conference on Software Engineering May 26, 2017 | Buenos Aires, Argentina Impact-Driven Process Model Repair (Journal-First ACM TOSEM Paper, DOI: 10.1145/2980764) 1 Queensland University of Technology, Brisbane, Australia 2 Eindhoven University of Technology, Eindhoven, The Netherlands * Presenting/corresponding author Artem Polyvyanyy1,*, Wil M. P. van der Aalst 2,1, Arthur H. M. ter Hofstede1,2, and Moe T. Wynn1
  • 2. Deviances… Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 2
  • 3. Conformance Checking Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 3 a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 a b c a b c t1 t2 t3 γ1 = a d e a d e t1 t4 t5 γ2 = perfect alignments a b x a b t1 t2 γ3 = real-world traces designed traces e ≫ c t3 ≫ ≫ a b x a b t1 t2 γ4 = e≫ c t3 ≫ ≫ a b a t1 t4 γ5 = ≫d ≫ x e e t5 ≫ 0 0 1 1 2 0 0 1 2 1 0 3 1 1 0+ + + + + + + + == =4 4 5+ + + + move on trace move on modelsynchronous move cost(γ3)=cost(γ4)=4 and cost(γ5)=5; γ3 and γ4 are optimal alignments!
  • 4. Process Model Repair Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 4 a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 a b x a b t1 t2 γ4 = e≫ c t3 ≫ ≫ 0 0 1 2 1 γ6 = a e a e t1 t5 ≫ d t4 0 3 0  = 7R=({x},{d}) insert skip x t6 t7 γ7 = a a t1 0 b b t2 0 x x t6 0 c t3 2 ≫ 1 e ≫ γ9 = a a t1 0 ≫ t7 0 b ≫ 1 ≫ 1 x 0 e e t5 γ8 = a a t1 0 ≫ t7 0 0 e e t5 + + + + = 3 + + + + = 2 + + = 0  = 2 Note the problem with x! ττ γ8 and γ9 are optimal alignments!
  • 5. Towards Optimal Repair Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 5 R=({x},{d}) a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 γ10 = a a t1 0 d t4 0 ≫ 1 b ≫ 0 x ≫ e e t5 0  = 1 = a e a e t1 t5 ≫ d t4 0 0 0 γ11 simulating repair via “free” moves a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 t7 x t6  = 1 γ12 = a a t1 0 ≫ t7 0 b ≫ 1 0 e e t5 + + + + = 1 x x t6 0 γ8 = a a t1 0 ≫ t7 0 0 e e t5 + + = 0 ττ γ8 and γ12 are optimal alignments! Note no problem with x!
  • 6. Optimal Repair (Theorem 5.3) Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 6 There exist optimal alignments between the traces and the repaired model which: (i) Demonstrate that the traces fit the repaired model “at least as good” as they fit the original model; (ii) “Fulfill” the repair recommendation, e.g., γ8 and γ12 contain no “bad” moves (x,≫) and (≫,d). a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 a p1 t1 p2 b c d e p3 p4 p5 t2 t3 t4 t5 t7 x t6  = 1 γ12 = a a t1 0 ≫ t7 0 b ≫ 1 0 e e t5 + + + + = 1 x x t6 0 γ8 = a a t1 0 ≫ t7 0 0 e e t5 + + = 0 ττ R=({x},{d}) γ8 and γ12 are optimal alignments! Note no problem with x!
  • 7. One More Example Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 7 a p1 c d b f g h e t1 t2 t3 t4 t5 t6 t7 t8 t9 t10 t11 p2 p3 p4 p5 p6 p7 p8 p9 p10 p11 10 x 9 x 6 x 2 x 9 x 7 x 2 x  = 120 All deviations cost one Peso!
  • 8. A Possible Repair Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 8 R = ({f,e,x},{c,f,g})  = 47 insert skip a p1 c d b f g he t1 t2 t3 t4 t5 t6 t7 t8 t9 t10 t11 p2 p3 p4 p5 p6 p7 p8 p9 p10 p11 t12 t13 t14 x f e t15 t16 t17
  • 9. Another Possible Repair Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 9 R = ({f,e},{g,d,e,c})  = 33 insert skip a p1 c d b f g h e t1 t2 t3 t4 t5 t6 t7 t8 t9 t10 t11 p2 p3 p4 p5 p6 p7 p8 p9 p10 p11 t13 t15 t16 t17 t18 e f t12 t13 et14
  • 10. Towards Optimal Repair Recommendation Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 10 R = ({f,x},{d,e,c,h})  = 25 insert skip a p1 c d b f g he t1 t2 t3 t4 t5 t6 t7 t8 t9 t10 t11 p2 p3 p4 p5 p6 p7 p8 p9 p10 p11 t13 t12 f x t14 f t15 t16 t17 t18 costs of repair recommendation implemented heuristics numbers of discovered recommendations numbers of alignment computations deviation costs
  • 11. Conclusion and Future Work Artem Polyvyanyy | May 26, 2017 | Impact-Driven Process Model Repair | ICSE 2017 11 In this work, we …  Defined, and proposed a solution to, the optimal process model repair problem  Defined, and proposed several (approximate) solutions to, the optimal repair recommendation problem  Developed a publicly available tool that implements all the invented techniques, https://svn.win.tue.nl/repos/prom/Packages/SelectivePRepair/Trunk/release/  Reported on lessons learned from experiments with real-world data, e.g., for small repairs proposed heuristics perform just as well as brute-force Possible avenues for future work include:  Case studies to better understand requirements of process model repair  Aesthetic process model repair  Repair heuristics with guarantees  Repairs based on other conformance data structures  Repairs that go beyond trace fitness Let’s work together:  Engage into research collaborations with us  Write your master and/or PhD thesis with us (scholarships available)

Editor's Notes

  1. All synchronous moves have zero costs. All non-synchronous moves not shown on this slide have the cost of one.
  2. The repaired model fits traces “at least as good” as the original model The repaired model “fulfills” the repair recommendation; recommendation ({x},{d}) in the running example There exist optimal alignments that do not contain “bad” moves; moves (x,≫) and (≫,d) in the running example