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A Dynamic Systems Approach to Production
Management in the Automotive Industry
Vasco Teles 1,2, Francisco Restivo 1,3
vascoft@gmail.com, fjr@fe.up.pt
1 University of Porto – Faculty of Engineering
2 MIT Portugal Program – Engineering Design and Advanced Manufacturing
3 LIACC – Artificial Intelligence and Computer Science Laboratory
APMS 2010 International Conference
Cernobbio, Italy, October 12th 2010
Background
Context
Relevance
The impact of
individual decisions
What are dynamic
systems
Agenda
Setting up
The challenge:
Identifying signals
The need for data
The study
How to identify
hidden patterns
Applications
Method and Analysis
Conclusions
Context
Background
In our world, systems are growing
in size and scale,
becoming more complex and
difficult to manage.
Supply chain systems
Healthcare
Industry
Retail
Transport systems
Military and security
Environmental networks
thousands of platforms,
sensors
decision-making nodes
linked together and interacting
using rules
that far exceed the engineering models
and solutions we are used to.
Relevance
Background
People are now looking at these
ultra-large scale systems as interdependent
webs of software-intensive systems,
people,
policies,
cultures,
and economics
 systems of systems
This new approach of dynamic systems is
relevant in such complex industries
like the automotive.
networks of individuals, either knowing or not each
other, sharing knowledge, information and advice
(Thun & Hoenig 2009).
The impact of
individual decisions
Background
we can easily recognize that the impact
of the lower economic and social
expectations of population
an individual decision to postpone one
year the replacement of the family car
The impact may be much stronger that the
losses resulting from running a somehow poorly
optimized production management system.
As a such dynamic system,
many times in this industry a small event,
previously identified or not,
can trigger the system to
unpredictable,
extreme or
chaotic behaviours
(Barabasi et al. 2000)
Complex networks: vertices elements
the edges  their interactions
Decentralized source  a highly connected
element  characteristics of human behaviour
Decision-making  may trigger a deterministic-
chaos situation
Feedback  higher / lower unpredictability
Agents concurring to limited resources
Understanding these networks may allow
the identification of the possible source of
phenomena, to tackle critical
management questions of planning, in
environments of low predictability.
(Salganik & Watts, 2009)
(Makridakis & Taleb 2009)
What are
dynamic systems?
Background
Static systems: social sciences, independent
outcome
Dynamic systems: better represent reality
(complexity, initial and previous states of the
system, memory), depend on previous events.
The path of the system depends on its initial conditions.
The development of a dynamic system: sequence of
shifts between stability and instability.
To decrease the unpredictability and to
understand early signals of phenomena, we
need to understand the “driving
forces”, transitional events that disrupt stable
phases, either internal or external to the system.
Howe & Lewis (2005)
The challenge:
identifying the signals
Setting up
It is getting clear that complex systems present critical
thresholds, at which the system shifts abruptly from
stability to instability.
(Scheffer et al. 2009)
Traditional models are not sufficiently precise to reliably predict
where critical thresholds may occur and to forecast change.
Statistical processes
Test autocorrelation changes are significant.
Signal analysis methods and filters
Prevent from false positives
Results depend on parameter choices in filtering
But which series should be identified as relevant and how to identify
them, to optimize the use of data and analysis methods?
The need for data
Setting up
rich and detailed
 extract the relevant information
 better decision making
large amounts of data can be gathered and analyzed
Production
Customer
Marketing
Logistics
Sales and after-sales
Top management
sales, revenues, costs price inquiries, information inquiries,
complaints
exchange/repair of parts
lead time
labour accidents and diseases
absence
efficiency
internal failure cost (scrap)
inventory
deliveries
How to identify
the hidden patterns?
The study
Proposal:
Analyse signals in the Phase Space
It is a graph representation of a system‟s possible states or
outcomes, each corresponding to one unique point in the
referential whose coordinates represent the state of the system at
any moment.
(Weigend 1994)
(Sivakumar et al. 2007)
 recognize the existence of some kind of coherence
 if a consistent trajectory is be found, then a
deterministic chaos phenomenon can be interpreted
Figure 1 – Signal and phase space plot for “noise” and the “logistic map function”
Applications
The study
Climatology
Medicine
Engineering
Management
Geology
…
Method and analysis
The study
Exploratory study and method
We believe that the application of phase space tools
can assist in improving the predictability of systems‟
analysis
Represents the history of the system
The need to better forecasting  how to develop new or other
types of tools and methods to study dynamic change, using
behavioural data
The „region‟ of these trajectories (attractor) may be
used to obtain useful qualitative information on
complexity, and may lead to system classification
(Sivakumar et al. 2007).
Searched for data within the automotive industry...
… but had to analyse data from other fields
Applied "parallel data"
Employed a tool based on Matlab® (Pinto 2009)
Manufacturing industry (the production)
Parts produced during 2009 in three cells of a Portuguese plant from an
international company
Stocks variation (the market)
Daily adjusted close value of 4 different stocks
Different industries
2 countries: Portugal and United States of America
“General Electric” data since 1962
“Energias de Portugal” and “Portugal Telecom”, data since 2003
“Google”, data since 2004
Visits to a website (the consumers).
Visits to a Portuguese travel website in 2009.
Similar patterns
GE and EDP, two tech
companies
Figure 3 – Phase space
representations Matlab®-based
Similar patterns
Google and PT, two ICT
companies
Scattered dots
Parts produced by a
manufacturing company and
visits to a website
Scattered dots  Low or no interaction: values are
independent from the previous period.
Manufacturing (planned) and website visits (not planned)
Patterns with clusters of dots  phases or periods in the
life: recursivity and dependency from previous states
Stocks‟ phase spaces
If the attractor it is “clear”  simple dynamics and the
system as low dimensional.
If the attractor is “blurred”  complex dynamics and the
system as high dimensional.
Conclusions
The study
Perturbations in complex systems trigger a transition before
change occurs towards a potential deterministic chaos
A pattern in the indicators may act as a warning, but the
actual moment of a transition remains difficult to predict
Early-warning signals are one of the tools for predicting
critical transitions and forecast behaviours
In the phase space diagram, plotting data can lead to
those patterns  non-random events.
Its simplicity in representing behavioural patterns has
potential, namely concerning the dynamics of the
automotive industry.
Further steps:
 collect and analyse automotive industry data
 employ the space phase tool
 understand its results, applied to decision making
Barabasi, A., Albert, R. & Jeong, H., Scale-free characteristics of random networks: the topology of the world-
wide web. Physica A: Statistical Mechanics and its Applications, 281, 69-77 (2000).
Barabási, A., The Architecture of Complexity. IEEE Control Systems Magazine, (August), 33-42 (2007).
Bresten, C.L. & Jung, J., A study on the numerical convergence of the discrete logistic map.
Communications in Nonlinear Science and Numerical Simulation, 14(7), 3076-3088 (2009).
Gottwald, G. & Melbourne, I., Testing for chaos in deterministic systems with noise. Physica D: Nonlinear
Phenomena, 212(1-2), 100-110 (2005).
Halbiniak, Z. & Jóźwiak, I.J., Deterministic chaos in the processor load. Chaos, Solitons & Fractals, 31(2), 409-
416 (2007).
Howe, M. & Lewis, M., The importance of dynamic systems approaches for understanding development.
Developmental Review, 25(3-4), 247-251 (2005).
Makridakis, S. & Taleb, N., Decision making and planning under low levels of predictability. International
Journal of Forecasting, 25(4), 716-733 (2009).
Pinto, R. A., Phase Space Tool, available at http://paginas.fe.up.pt/~ee02208/ (2008)
Salganik, M.J. & Watts, D.J., Web-Based Experiments for the Study of Collective Social Dynamics in Cultural
Markets. Topics in Cognitive Science, 1(3), 439-468 (2009).
Scheffer, M. et al., Early-warning signals for critical transitions. Nature, 461(7260), 53-9 (2009).
Schittenkopf, C., Identification of deterministic chaos by an information-theoretic measure of the sensitive
dependence on the initial conditions. Physica D: Nonlinear Phenomena, 110(3-4), 173-181 (1997).
Sivakumar, B., Jayawardena, A.W. & Li, W.K.., Hydrologic complexity and classification : a simple data.
Hydrological Processes, 2728(July), 2713- 2728 (2007)
Thun, J. & Hoenig, D., An empirical analysis of supply chain risk management in the German automotive
industry. International Journal of Production Economics (2009).
Watts, D., A simple model of global cascades on random networks. Proceedings of the National Academy
of Sciences of the United States of America, 99(9) (2002).
Weigend, A., Paradigm change in prediction. Philosophical Transactions of the Royal Society London A
348, 405-420 (1994).
vascoft@gmail.com

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Dynamic Systems Approach to Automotive Production

  • 1. A Dynamic Systems Approach to Production Management in the Automotive Industry Vasco Teles 1,2, Francisco Restivo 1,3 vascoft@gmail.com, fjr@fe.up.pt 1 University of Porto – Faculty of Engineering 2 MIT Portugal Program – Engineering Design and Advanced Manufacturing 3 LIACC – Artificial Intelligence and Computer Science Laboratory APMS 2010 International Conference Cernobbio, Italy, October 12th 2010
  • 2. Background Context Relevance The impact of individual decisions What are dynamic systems Agenda Setting up The challenge: Identifying signals The need for data The study How to identify hidden patterns Applications Method and Analysis Conclusions
  • 4. In our world, systems are growing in size and scale, becoming more complex and difficult to manage.
  • 5. Supply chain systems Healthcare Industry Retail Transport systems Military and security Environmental networks
  • 6. thousands of platforms, sensors decision-making nodes linked together and interacting using rules that far exceed the engineering models and solutions we are used to.
  • 8. People are now looking at these ultra-large scale systems as interdependent webs of software-intensive systems, people, policies, cultures, and economics  systems of systems This new approach of dynamic systems is relevant in such complex industries like the automotive.
  • 9. networks of individuals, either knowing or not each other, sharing knowledge, information and advice (Thun & Hoenig 2009).
  • 10. The impact of individual decisions Background
  • 11. we can easily recognize that the impact of the lower economic and social expectations of population an individual decision to postpone one year the replacement of the family car
  • 12. The impact may be much stronger that the losses resulting from running a somehow poorly optimized production management system.
  • 13. As a such dynamic system, many times in this industry a small event, previously identified or not, can trigger the system to unpredictable, extreme or chaotic behaviours (Barabasi et al. 2000)
  • 14. Complex networks: vertices elements the edges  their interactions Decentralized source  a highly connected element  characteristics of human behaviour Decision-making  may trigger a deterministic- chaos situation Feedback  higher / lower unpredictability Agents concurring to limited resources
  • 15. Understanding these networks may allow the identification of the possible source of phenomena, to tackle critical management questions of planning, in environments of low predictability. (Salganik & Watts, 2009) (Makridakis & Taleb 2009)
  • 17. Static systems: social sciences, independent outcome Dynamic systems: better represent reality (complexity, initial and previous states of the system, memory), depend on previous events. The path of the system depends on its initial conditions. The development of a dynamic system: sequence of shifts between stability and instability.
  • 18. To decrease the unpredictability and to understand early signals of phenomena, we need to understand the “driving forces”, transitional events that disrupt stable phases, either internal or external to the system. Howe & Lewis (2005)
  • 19. The challenge: identifying the signals Setting up
  • 20. It is getting clear that complex systems present critical thresholds, at which the system shifts abruptly from stability to instability. (Scheffer et al. 2009) Traditional models are not sufficiently precise to reliably predict where critical thresholds may occur and to forecast change. Statistical processes Test autocorrelation changes are significant. Signal analysis methods and filters Prevent from false positives Results depend on parameter choices in filtering But which series should be identified as relevant and how to identify them, to optimize the use of data and analysis methods?
  • 21. The need for data Setting up
  • 22. rich and detailed  extract the relevant information  better decision making large amounts of data can be gathered and analyzed Production Customer Marketing Logistics Sales and after-sales Top management sales, revenues, costs price inquiries, information inquiries, complaints exchange/repair of parts lead time labour accidents and diseases absence efficiency internal failure cost (scrap) inventory deliveries
  • 23. How to identify the hidden patterns? The study
  • 24.
  • 25. Proposal: Analyse signals in the Phase Space It is a graph representation of a system‟s possible states or outcomes, each corresponding to one unique point in the referential whose coordinates represent the state of the system at any moment. (Weigend 1994) (Sivakumar et al. 2007)  recognize the existence of some kind of coherence  if a consistent trajectory is be found, then a deterministic chaos phenomenon can be interpreted
  • 26. Figure 1 – Signal and phase space plot for “noise” and the “logistic map function”
  • 30. Exploratory study and method We believe that the application of phase space tools can assist in improving the predictability of systems‟ analysis Represents the history of the system The need to better forecasting  how to develop new or other types of tools and methods to study dynamic change, using behavioural data The „region‟ of these trajectories (attractor) may be used to obtain useful qualitative information on complexity, and may lead to system classification (Sivakumar et al. 2007).
  • 31. Searched for data within the automotive industry... … but had to analyse data from other fields Applied "parallel data" Employed a tool based on Matlab® (Pinto 2009) Manufacturing industry (the production) Parts produced during 2009 in three cells of a Portuguese plant from an international company Stocks variation (the market) Daily adjusted close value of 4 different stocks Different industries 2 countries: Portugal and United States of America “General Electric” data since 1962 “Energias de Portugal” and “Portugal Telecom”, data since 2003 “Google”, data since 2004 Visits to a website (the consumers). Visits to a Portuguese travel website in 2009.
  • 32. Similar patterns GE and EDP, two tech companies Figure 3 – Phase space representations Matlab®-based Similar patterns Google and PT, two ICT companies Scattered dots Parts produced by a manufacturing company and visits to a website
  • 33. Scattered dots  Low or no interaction: values are independent from the previous period. Manufacturing (planned) and website visits (not planned) Patterns with clusters of dots  phases or periods in the life: recursivity and dependency from previous states Stocks‟ phase spaces If the attractor it is “clear”  simple dynamics and the system as low dimensional. If the attractor is “blurred”  complex dynamics and the system as high dimensional.
  • 35. Perturbations in complex systems trigger a transition before change occurs towards a potential deterministic chaos A pattern in the indicators may act as a warning, but the actual moment of a transition remains difficult to predict Early-warning signals are one of the tools for predicting critical transitions and forecast behaviours
  • 36. In the phase space diagram, plotting data can lead to those patterns  non-random events. Its simplicity in representing behavioural patterns has potential, namely concerning the dynamics of the automotive industry. Further steps:  collect and analyse automotive industry data  employ the space phase tool  understand its results, applied to decision making
  • 37. Barabasi, A., Albert, R. & Jeong, H., Scale-free characteristics of random networks: the topology of the world- wide web. Physica A: Statistical Mechanics and its Applications, 281, 69-77 (2000). Barabási, A., The Architecture of Complexity. IEEE Control Systems Magazine, (August), 33-42 (2007). Bresten, C.L. & Jung, J., A study on the numerical convergence of the discrete logistic map. Communications in Nonlinear Science and Numerical Simulation, 14(7), 3076-3088 (2009). Gottwald, G. & Melbourne, I., Testing for chaos in deterministic systems with noise. Physica D: Nonlinear Phenomena, 212(1-2), 100-110 (2005). Halbiniak, Z. & Jóźwiak, I.J., Deterministic chaos in the processor load. Chaos, Solitons & Fractals, 31(2), 409- 416 (2007). Howe, M. & Lewis, M., The importance of dynamic systems approaches for understanding development. Developmental Review, 25(3-4), 247-251 (2005). Makridakis, S. & Taleb, N., Decision making and planning under low levels of predictability. International Journal of Forecasting, 25(4), 716-733 (2009). Pinto, R. A., Phase Space Tool, available at http://paginas.fe.up.pt/~ee02208/ (2008) Salganik, M.J. & Watts, D.J., Web-Based Experiments for the Study of Collective Social Dynamics in Cultural Markets. Topics in Cognitive Science, 1(3), 439-468 (2009). Scheffer, M. et al., Early-warning signals for critical transitions. Nature, 461(7260), 53-9 (2009). Schittenkopf, C., Identification of deterministic chaos by an information-theoretic measure of the sensitive dependence on the initial conditions. Physica D: Nonlinear Phenomena, 110(3-4), 173-181 (1997). Sivakumar, B., Jayawardena, A.W. & Li, W.K.., Hydrologic complexity and classification : a simple data. Hydrological Processes, 2728(July), 2713- 2728 (2007) Thun, J. & Hoenig, D., An empirical analysis of supply chain risk management in the German automotive industry. International Journal of Production Economics (2009). Watts, D., A simple model of global cascades on random networks. Proceedings of the National Academy of Sciences of the United States of America, 99(9) (2002). Weigend, A., Paradigm change in prediction. Philosophical Transactions of the Royal Society London A 348, 405-420 (1994).
  • 38.