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Master Thesis Schedule and Risk Integrated Project Management Roberto Hernantes Cantero September 2011
Objective To study the relationships that occur between duration and risk of the  project  and  duration and risk of the  activities   within it
Index ,[object Object],[object Object],[object Object],[object Object]
1. Current situation 52%  projects are categorical  failures   Only  16%  projects finish  sucessfully  1 2 3 4
2. Work Risk σ Duration µ 4 3 1 2 Herroelen Network Monte Carlo  Simulation
2. Work Criticity Cruciality Duration ( µ ) Risk ( σ ) Categorization of activities 4 3 1 2
2. Work Risk Variation [0’2,0’3,0’4,0’5,0’6,0’7,0’8] [0’25,0’5,0’75,1,1’25,1’5,1’75] [0’5,1,1’5,2,2’5,3,3’5] σ   ϵ   Duration Variation µ   ϵ   [1,2,3,4,5,6,7,8,9,10] 4 3 1 2
3. Results Duration ( µ) variation – Activity 1 4 2 1 3
3. Results 4 2 1 3 Duration ( µ) variation – Activity 2
3. Results Duration ( µ) variation  4 2 1 3 Changing  µ i  affects  µ p   if actv. i reaches certain criticity level σ p   if actv. i reaches certain cruciality level Nonlinear relationship ↑  µ i   =>  ↑  µ p   (viceversa aswell) ↑  µ i   =>  Cahnges   σ p
3. Results Risk ( σ ) variation – Activity 3 4 2 1 3
3. Results 4 2 1 3 Risk ( σ ) variation – Activity 7
3. Results Risk ( σ ) variation   4 2 1 3 Lower impact on the project than the variation in the duration Changing  σ i  slightly affects  µ p  because it does not impact criticity ↑  σ i  => ↑  σ p   (viceversa aswell) provided actv. i reaches certain cruciality level Nonlinear relationship
3. Results Categorization of activities  – Activity 7 Variation of risk ( σ )   Variation of duration ( µ)   4 2 1 3
4. Path forward Probability  Distributions Influence of network Extension to costs field Studying not solved issues Simultaneous variation of variables 2 1 3 4
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Schedule and risk integrated project management

  • 1. Master Thesis Schedule and Risk Integrated Project Management Roberto Hernantes Cantero September 2011
  • 2. Objective To study the relationships that occur between duration and risk of the project and duration and risk of the activities within it
  • 3.
  • 4. 1. Current situation 52% projects are categorical failures Only 16% projects finish sucessfully 1 2 3 4
  • 5. 2. Work Risk σ Duration µ 4 3 1 2 Herroelen Network Monte Carlo Simulation
  • 6. 2. Work Criticity Cruciality Duration ( µ ) Risk ( σ ) Categorization of activities 4 3 1 2
  • 7. 2. Work Risk Variation [0’2,0’3,0’4,0’5,0’6,0’7,0’8] [0’25,0’5,0’75,1,1’25,1’5,1’75] [0’5,1,1’5,2,2’5,3,3’5] σ ϵ Duration Variation µ ϵ [1,2,3,4,5,6,7,8,9,10] 4 3 1 2
  • 8. 3. Results Duration ( µ) variation – Activity 1 4 2 1 3
  • 9. 3. Results 4 2 1 3 Duration ( µ) variation – Activity 2
  • 10. 3. Results Duration ( µ) variation 4 2 1 3 Changing µ i affects µ p if actv. i reaches certain criticity level σ p if actv. i reaches certain cruciality level Nonlinear relationship ↑ µ i => ↑ µ p (viceversa aswell) ↑ µ i => Cahnges σ p
  • 11. 3. Results Risk ( σ ) variation – Activity 3 4 2 1 3
  • 12. 3. Results 4 2 1 3 Risk ( σ ) variation – Activity 7
  • 13. 3. Results Risk ( σ ) variation 4 2 1 3 Lower impact on the project than the variation in the duration Changing σ i slightly affects µ p because it does not impact criticity ↑ σ i => ↑ σ p (viceversa aswell) provided actv. i reaches certain cruciality level Nonlinear relationship
  • 14. 3. Results Categorization of activities – Activity 7 Variation of risk ( σ ) Variation of duration ( µ) 4 2 1 3
  • 15. 4. Path forward Probability Distributions Influence of network Extension to costs field Studying not solved issues Simultaneous variation of variables 2 1 3 4