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Institute for Transport Studies 
FACULTY OF EARTH AND ENVIRONMENT 
Inaugural Lecture: 
Professor Simon Shepherd 
How can modelling help resolve 
transport challenges?
Outline 
• Signals and bus priority 
• HOV lanes 
• Road Pricing 
• Strategic models – system dynamics 
• Greenhouse Gas reduction 
• Electric Vehicle take up 
• Challenges
Social dilemmas 
Dawes (1980) 
“Social dilemmas are characterised by two 
properties: 
(a) The social payoff to each individual for 
defecting behaviour is higher than the 
payoff for cooperative behaviour 
(b) All individuals in society receive a lower 
payoff if all defect than if all cooperate”
Transport is a form of social 
dilemma
Early days
Quinn, Montgomery, 
May 1988 
Empirical study of traffic 
control in Bangkok looking at 
queue management versus 
manual (police) control. 
• Over-saturated conditions 
called for new strategies 
• Key was to avoid blocking 
back during green phase 
• Automatic signals were 
seen to be 6% better in 
terms of delay than police 
control. 
• Happy police could go 
home half an hour early!
Data collection 
All done without “big data” 
Iterative process between 
data and model
My PhD thesis 
Based on Ramp metering approach 
by Papageorgiou in Paris. 
Developed in micro-simulation and tested 
In field in Leeds and Turin with two real 
Systems – SCOOT and SPOT
On Site in Turin
Adapted to grid 
networks 
Gridlock prevention strategy 
35% reduction in delay
On the Box 
Simon Box -can humans do 
better than signal controllers? 
BBC the One Show 2013 
Simple experiments seem to 
suggest that Humans can do 
better in simple cases
San Francisco 2013 
Fig. 2 The test site of Downtown San Francisco: (a) real network; (b) simulation model; (c) partitioning of the network into 3 
reservoirs. 
Also saw between 10-40% reduction in travel times – but note problems in 1970s 
with this in Nottingham zone and collar experiment 
Konstantinos Aboudolas , Nikolas Geroliminis. Perimeter and boundary flow control in multi-reservoir heterogeneous networks 
Transportation Research Part B: Methodological, Volume 55, 2013, 265 - 281
Reflection on thesis 
Three future situations: 
(1) Network efficiency through traffic 
responsive signals with auto-gating for 
over-saturated periods 
(2) Improve network efficiency and 
manage demand with road pricing 
(3) Improve network efficiency for public 
transport with priority at signals whilst 
creating delays for private car to 
restrict demand for car use 
“It is the author’s belief that 
concentrating on the short term 
benefits of strategies restricts the 
initial scope of strategies to be 
investigated… ignores long term 
impacts of chosen strategies” 
Shepherd (1994)
Look elsewhere for inspiration 
“PIG DATA”
PRIMAVERA – first for 
Leeds 
Field trials of bus priority and 
queue management 
strategies in Leeds +Turin. 
Both systems improved bus 
times by 10% in Leeds 
SPOT also reduced car travel 
times by 11-30% in Turin 
Model under-estimated 
savings compared to field 
trials. 
SPOT now in over 30 cities in 
Europe 
SCOOT has other methods 
of gating and bus priority
High Occupancy Lanes
Another first for Leeds
Leeds modelling 
Used SATURN network model to 
explore various scenarios 
Diverted about 16% of traffic to 
other corridors with little effect on 
total network 
We found that 3+ would be better 
than 2+ 
Savings in real life were 2-3 
minutes along the corridor – 
confirming model results 
We also tested a motorway 
scheme as per Madrid which 
gave negative benefits overall
Site visits are 
important 
Salzburg Austria 
Lots of sources/sinks in the 
data from existing model 
Site visits essential when 
modelling
Remember to think about 
failure mode
Road Pricing
The judgmental approach to cordon 
design 
Most road pricing schemes use 
cordons 
• Designed using professional 
judgment 
But performance depends critically 
on cordon location 
• e.g. London: threefold difference 
in economic benefits depending 
on number, location of cordons, 
screenlines 
450 
400 
350 
300 
250 
200 
150 
100 
50 
0 
0 2 4 6 8 10 12 
Peak Central Charge (£/cordon crossing) 
Economic Benefit (£m per 
annum) 
Charge Structure A Charge Structure B 
Charge Structure M Charge Structure N 
Charge Structure T Charge Structure W
Edinburgh judgmental design 
Inner cordon 
1 
Inner cordon 
2 
Outer cordon 
Outer cordon 
1 
2
18000 
16000 
14000 
12000 
10000 
8000 
6000 
4000 
2000 
  
PACMAN network : Benefit and Langrangian value versus charge on link 2-4 
0 10 20 30 40 50 60 70 80 90 100 110 
 
0 
Charge (seconds) 
Total benefit (seconds) 
   
D x dx     F  c  
  
F 
ip p j jq 
0 
1 ( ) 
      
1 1 1 1 1 1 
 
 
 
 
 
 
    
       
    
 
 
 
   
j j i iq q 
ip p jp j jq 
      
 
 
 
 
 
 
  
 
  
 
  
 
  
 
    
 
  
 
  
 
  
 
 
   
I 
i 
P 
p 
J 
j 
P 
q 
I 
k 
kq q 
P 
q 
I 
i 
J 
j 
I 
i 
I 
k 
kq q 
P 
q 
P 
p 
jp 
F 
i i i 
c F f D F 
P 
p 
ip p 
1 1 1 1 1 1 
Total benefit 
Langrangian curve 
Second best – optimisation 
approach
GA 
Competitive environment 
Mutation
Look for short cut 
Aim to develop a method 
between judgement and GA 
based approach but which uses 
theory 
Top 15 Marginal Cost tolls gave 
high proportion of first best 
benefits 
Could this information be used in 
designing a closed cordon? 
Does it transfer to larger 
networks?
Display SLA using bandwidths
Short cut 
performance 
Doubles benefit compared to 
judgemental cordon 
Achieved 93% of GA optimal 
result 
Transfers to other networks
Strategic models and system 
dynamics
CLD example 
Simple example 
Eggs 
Chicken 
+ 
+ 
etc. 
Time 
Population 
Reinforcing 
feedback loop 
+
CLD example 2 
Simple example 2 
Eggs 
Chicken 
+ 
+ 
+ 
# Road 
crossing 
+ 
- 
Population 
Balancing 
feedback loop 
etc. Time 
-
Stocks and flows 
Stock 
inflow outflow 
t 
      
Stock t Inflow s outflow s ds Stock t 
( ) ( ) ( ) ( ) 0 
t 
0
eggs 
+ 
Chickens 
+ 
deaths births 
+ 
road crossings 
+ 
- 
Chickens 
1,000 
500 
0 
0 2 4 6 8 10 
Time (Month) 
Chickens : with crossings 
Chicken and eggs model 
Note : 푑푒푎푡ℎ푠(푡) = 
푟표푎푑 푐푟표푠푠푖푛푔푠(푡)2 
1000
Simple population model 
Population 
births deaths 
birth rate death rate 
Population 
800 
400 
0 
0 20 40 60 80 100 
Time (Month) 
Rabbit 
Population : Current 
풑풐풑풖풍풂풕풊풐풏 = 풃풊풓풕풉풔 − 풅풆풂풕풉풔 
풅풆풂풕풉풔 = 풑풐풑풖풍풂풕풊풐풏 ∗ 풅풆풂풕풉 풓풂풕풆 
풃풊풓풕풉풔 = 풑풐풑풖풍풂풕풊풐풏 ∗ 풃풊풓풕풉 풓풂풕풆 
average time in young 
Population 
Young 
average time in middle average time in old 
births aging young 
birth rate 
Population 
Middle 
Population 
Old 
aging middle aging old 
initial pop 
infant 
initial pop 
middle 
initial pop 
old
Fox 
Population 
fox births fox deaths 
fox food availability 
fox birth rate 
fox food 
requirements 
average fox life 
rabbit birth rate average rabbit life 
fox consumption 
of rabbits 
initial fox 
population 
fox mortality 
lookup 
Rabbit 
Population 
rabbit births 
rabbit crowding 
carrying capacity 
initial rabbit 
population 
effect of 
crowding on 
deaths lookup 
fox rabbit 
consumption 
lookup 
rabbit deaths 
Rabbit Population 
4,000 
2,000 
0 
0 10 20 30 40 50 
Time (Year) 
Rabbit 
Rabbit Population : Current 
Fox Population 
200 
100 
0 
0 10 20 30 40 50 
Time (Year) 
Fox 
Fox Population : Current
MARS is a Land Use Transport 
Interaction model 
Transport sub-model 
Land use residential 
location sub-model 
Land use workplace 
location sub-model 
Accessibility 
Rent, Land price, Available land 
Spatial distribution 
residents 
Spatial distribution 
workplaces
Basis of MARS 
Means of transport 
(Use) Car 
FUR 
PT 
Slow 
Core city 
Car 
PT 
Slow 
Uses* 
Built up structure Transport structure 
* Residing, leisure, etc. 
Uses* 
- 
- 
+ 
- 
- 
- 
+ 
- 
+ 
+ 
- 
- 
+ 
+
Advanced systems - 
CITYMobil
Gateshead Tyne and Wear
Cybercar PT feeder 
In 2035, introduction of cybercar 
results in local impacts: 
• Car– 8% peak decrease, 30% off 
peak decrease 
• Bus– 36% peak decrease, 50% off 
peak decrease 
• Rail– 193% peak increase, 170% 
off peak increase 
• Slow- 29% peak decrease, 45% 
off peak decrease
EU Level model
Integrated assessment of policy scenarios: 
GHG-TransPoRD modelling approach 
Energy prices 
Biofuel supply 
Energy investment 
GDP 
Transport demand 
Transport energy demand 
POLES 
World energy model 
Energy prices 
Policy 
scenario 
Technology by 
mode 
Investment in 
R&D and new 
production 
National 
policies 
Urban policies 
ASTRA 
Integrated economy-transport- 
environment 
model 
TREMOVE 
Environmental impact 
model and vehicle 
fleet model 
MARS 
Urban land use and 
transport model 
Energy prices 
Vehicle fleet 
composition
Example W&C visionary 
800000 
700000 
600000 
500000 
400000 
300000 
200000 
100000 
0 
Behavioural impact 
2001 
2003 
2005 
2007 
2009 
2011 
2013 
2015 
2017 
2019 
2021 
2023 
2025 
2027 
2029 
2031 
2033 
2035 
2037 
2039 
2041 
2043 
2045 
2047 
2049 
Tonnes of CO2 
Total CO2 Emissions 
Do-nothing 
W&C Visionary No Culture 
Change 
W&C Visionary with Culture 
Change 
Urban policy is limited without some form of behavioural change!
Other Technology 
scenarios 
Note REF case index 104 
Max efficiency and market led 
EV – Electrification 
Hydrogen Fuel Cells take off 
Ambitious technology with 
strong transport policy 
Optimistic technology scenarios 
only get to a 55% reduction 
target for 2050 
Needs the behavioural 
change with visionary policy 
to achieve a 75% reduction
Example – uptake of 
Electric Vehicles
Struben and Sterman (2008)
Sensitivity to word of mouth 
Word of mouth between CV drivers is 
crucial for success – as was marketing
Some of the conclusions 
BAU assumptions are crucial! 
Subsidies have no real impact in BAU 
but are crucial in a failing market – but 
expensive! 
If EVs take off then we see significant 
loss of fuel duty = £10bn p.a. 2050 in 
most optimistic case. 
Revenue preserver per vehicle could 
range between £300-£650 p.a. by 
2050. 
A further 9% reduction in emissions 
from CV gives similar results in terms 
of CO2 at much lower cost to 
government.
Supply Chain Disruption 
Wilson (2007)
Highway maintenance 
Fallah-Fini et al, (2010) 
Load and 
Area of the highway 
deterioration factors 
under distress 
Highway 
deterioration rate 
Desired 
maintenance budget 
Budget allocated to 
maintenance operations 
Highway 
improvement rate 
+ 
+ 
+ - B1 
Delay in 
maintenance 
+ 
R1 
+ 
Maintencne 
budget shortfall 
+ 
Desired highway 
condition 
+ 
Available 
maintenance budget 
+ + 
- 
Maintenance Fix 
Accelerated 
Deterioration 
+ 
Approach suggests less costly preventative maintenance rather than 
more expensive (deferred) corrective maintenance should bring benefits to the system as a whole
Airline business cycles (Liehr 
et al (2001) 
A negative feedback loop with two 
delays can result in cycles without any 
growth. 
Long delivery times and long aircraft life 
mixed with need to maximise loading 
causes cycles even without changes in 
demand.
Bivona et al 2010 – Bus fleet 
management example
Comparison of 2 scenarios 
1. Reduce all budgets 
Don’t replace retiring maintainers 
Reduce training activities 
Increase planned stoppages for 
maintenance 
Only replace buses which reach end 
of life 
2. Dispose of old buses now 
But invest in some new buses. 
Devote 15% time to train rookies 
Reduce planned stoppages for 
maintenance 
Use out-sourcing
MacMillan et al (2014) 
B1 – thought to be dominant loop – more cyclists more injuries – fewer 
cyclists
Results for various 
scenarios 
Regional cycle networks/ self explaining roads – not enough to overcome 
the safety in numbers or changing norm threshold. Arterial segregated 
bike lanes more effective – note total serious injuries increase (top right) but 
per cyclist reduced (bottom left).
Future challenges
How should models be 
used? 
Top down 
process 
Modelling 
tools 
Long 
term 
strategies 
Bottom 
up 
process 
Short 
term 
strategies 
Signals – short term 
HOV lane – more substantial change 
But in these cases models were linked 
with implementation 
Road pricing – is this short term? 
Strategic/longer term 
GHG reduction, future systems, land 
use etc 
Needs collaboration between modeller 
and decision maker! 
Consider feedback between systems 
and users at different levels
How should models be 
used (2)? 
Leaders 
Decision 
makers 
Social/transport 
dilemmas 
Long term 
impacts 
Sum of 
Individual 
behaviour 
Short term 
symptoms 
A match with social dilemmas 
Need to change behaviour of 
individuals and decision makers 
Avoid short termism and fixes 
that then fail
Change resistance as 
the Crux -Harich (2010) 
Social forces which favour change are 
inter-linked with those which favour 
resistance to change 
The higher the leverage point the 
higher the system will resist changing 
it. (Donella Meadows 1999) 
Changing agent goals scores most on 
leverage point to solve the problem 
Taxes and regulations score less well 
on leverage point analysis 
Suggests we need to work on 
stakeholders and users together
Technology or behaviour 
change? 
Is there a resistance to change here?
And finally 
“System dynamics helps us expand the boundaries of our 
mental models so that we become aware of and take 
responsibility for the feedbacks created by our decisions”, 
Sterman (2002).
Policy 2014-15? 
What’s the biggest transport policy this year? 
Saved >£400 
Budget impact 2013-14 KPMG calculator -£165
Thanks for listening 
Any questions?

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How can modelling help resolve transport challenges?

  • 1. Institute for Transport Studies FACULTY OF EARTH AND ENVIRONMENT Inaugural Lecture: Professor Simon Shepherd How can modelling help resolve transport challenges?
  • 2. Outline • Signals and bus priority • HOV lanes • Road Pricing • Strategic models – system dynamics • Greenhouse Gas reduction • Electric Vehicle take up • Challenges
  • 3. Social dilemmas Dawes (1980) “Social dilemmas are characterised by two properties: (a) The social payoff to each individual for defecting behaviour is higher than the payoff for cooperative behaviour (b) All individuals in society receive a lower payoff if all defect than if all cooperate”
  • 4. Transport is a form of social dilemma
  • 6. Quinn, Montgomery, May 1988 Empirical study of traffic control in Bangkok looking at queue management versus manual (police) control. • Over-saturated conditions called for new strategies • Key was to avoid blocking back during green phase • Automatic signals were seen to be 6% better in terms of delay than police control. • Happy police could go home half an hour early!
  • 7. Data collection All done without “big data” Iterative process between data and model
  • 8. My PhD thesis Based on Ramp metering approach by Papageorgiou in Paris. Developed in micro-simulation and tested In field in Leeds and Turin with two real Systems – SCOOT and SPOT
  • 9. On Site in Turin
  • 10. Adapted to grid networks Gridlock prevention strategy 35% reduction in delay
  • 11. On the Box Simon Box -can humans do better than signal controllers? BBC the One Show 2013 Simple experiments seem to suggest that Humans can do better in simple cases
  • 12. San Francisco 2013 Fig. 2 The test site of Downtown San Francisco: (a) real network; (b) simulation model; (c) partitioning of the network into 3 reservoirs. Also saw between 10-40% reduction in travel times – but note problems in 1970s with this in Nottingham zone and collar experiment Konstantinos Aboudolas , Nikolas Geroliminis. Perimeter and boundary flow control in multi-reservoir heterogeneous networks Transportation Research Part B: Methodological, Volume 55, 2013, 265 - 281
  • 13. Reflection on thesis Three future situations: (1) Network efficiency through traffic responsive signals with auto-gating for over-saturated periods (2) Improve network efficiency and manage demand with road pricing (3) Improve network efficiency for public transport with priority at signals whilst creating delays for private car to restrict demand for car use “It is the author’s belief that concentrating on the short term benefits of strategies restricts the initial scope of strategies to be investigated… ignores long term impacts of chosen strategies” Shepherd (1994)
  • 14. Look elsewhere for inspiration “PIG DATA”
  • 15. PRIMAVERA – first for Leeds Field trials of bus priority and queue management strategies in Leeds +Turin. Both systems improved bus times by 10% in Leeds SPOT also reduced car travel times by 11-30% in Turin Model under-estimated savings compared to field trials. SPOT now in over 30 cities in Europe SCOOT has other methods of gating and bus priority
  • 18. Leeds modelling Used SATURN network model to explore various scenarios Diverted about 16% of traffic to other corridors with little effect on total network We found that 3+ would be better than 2+ Savings in real life were 2-3 minutes along the corridor – confirming model results We also tested a motorway scheme as per Madrid which gave negative benefits overall
  • 19. Site visits are important Salzburg Austria Lots of sources/sinks in the data from existing model Site visits essential when modelling
  • 20. Remember to think about failure mode
  • 22. The judgmental approach to cordon design Most road pricing schemes use cordons • Designed using professional judgment But performance depends critically on cordon location • e.g. London: threefold difference in economic benefits depending on number, location of cordons, screenlines 450 400 350 300 250 200 150 100 50 0 0 2 4 6 8 10 12 Peak Central Charge (£/cordon crossing) Economic Benefit (£m per annum) Charge Structure A Charge Structure B Charge Structure M Charge Structure N Charge Structure T Charge Structure W
  • 23. Edinburgh judgmental design Inner cordon 1 Inner cordon 2 Outer cordon Outer cordon 1 2
  • 24. 18000 16000 14000 12000 10000 8000 6000 4000 2000   PACMAN network : Benefit and Langrangian value versus charge on link 2-4 0 10 20 30 40 50 60 70 80 90 100 110  0 Charge (seconds) Total benefit (seconds)    D x dx     F  c    F ip p j jq 0 1 ( )       1 1 1 1 1 1                            j j i iq q ip p jp j jq                                           I i P p J j P q I k kq q P q I i J j I i I k kq q P q P p jp F i i i c F f D F P p ip p 1 1 1 1 1 1 Total benefit Langrangian curve Second best – optimisation approach
  • 26. Look for short cut Aim to develop a method between judgement and GA based approach but which uses theory Top 15 Marginal Cost tolls gave high proportion of first best benefits Could this information be used in designing a closed cordon? Does it transfer to larger networks?
  • 27. Display SLA using bandwidths
  • 28. Short cut performance Doubles benefit compared to judgemental cordon Achieved 93% of GA optimal result Transfers to other networks
  • 29. Strategic models and system dynamics
  • 30. CLD example Simple example Eggs Chicken + + etc. Time Population Reinforcing feedback loop +
  • 31. CLD example 2 Simple example 2 Eggs Chicken + + + # Road crossing + - Population Balancing feedback loop etc. Time -
  • 32. Stocks and flows Stock inflow outflow t       Stock t Inflow s outflow s ds Stock t ( ) ( ) ( ) ( ) 0 t 0
  • 33. eggs + Chickens + deaths births + road crossings + - Chickens 1,000 500 0 0 2 4 6 8 10 Time (Month) Chickens : with crossings Chicken and eggs model Note : 푑푒푎푡ℎ푠(푡) = 푟표푎푑 푐푟표푠푠푖푛푔푠(푡)2 1000
  • 34. Simple population model Population births deaths birth rate death rate Population 800 400 0 0 20 40 60 80 100 Time (Month) Rabbit Population : Current 풑풐풑풖풍풂풕풊풐풏 = 풃풊풓풕풉풔 − 풅풆풂풕풉풔 풅풆풂풕풉풔 = 풑풐풑풖풍풂풕풊풐풏 ∗ 풅풆풂풕풉 풓풂풕풆 풃풊풓풕풉풔 = 풑풐풑풖풍풂풕풊풐풏 ∗ 풃풊풓풕풉 풓풂풕풆 average time in young Population Young average time in middle average time in old births aging young birth rate Population Middle Population Old aging middle aging old initial pop infant initial pop middle initial pop old
  • 35. Fox Population fox births fox deaths fox food availability fox birth rate fox food requirements average fox life rabbit birth rate average rabbit life fox consumption of rabbits initial fox population fox mortality lookup Rabbit Population rabbit births rabbit crowding carrying capacity initial rabbit population effect of crowding on deaths lookup fox rabbit consumption lookup rabbit deaths Rabbit Population 4,000 2,000 0 0 10 20 30 40 50 Time (Year) Rabbit Rabbit Population : Current Fox Population 200 100 0 0 10 20 30 40 50 Time (Year) Fox Fox Population : Current
  • 36. MARS is a Land Use Transport Interaction model Transport sub-model Land use residential location sub-model Land use workplace location sub-model Accessibility Rent, Land price, Available land Spatial distribution residents Spatial distribution workplaces
  • 37. Basis of MARS Means of transport (Use) Car FUR PT Slow Core city Car PT Slow Uses* Built up structure Transport structure * Residing, leisure, etc. Uses* - - + - - - + - + + - - + +
  • 38. Advanced systems - CITYMobil
  • 40. Cybercar PT feeder In 2035, introduction of cybercar results in local impacts: • Car– 8% peak decrease, 30% off peak decrease • Bus– 36% peak decrease, 50% off peak decrease • Rail– 193% peak increase, 170% off peak increase • Slow- 29% peak decrease, 45% off peak decrease
  • 42. Integrated assessment of policy scenarios: GHG-TransPoRD modelling approach Energy prices Biofuel supply Energy investment GDP Transport demand Transport energy demand POLES World energy model Energy prices Policy scenario Technology by mode Investment in R&D and new production National policies Urban policies ASTRA Integrated economy-transport- environment model TREMOVE Environmental impact model and vehicle fleet model MARS Urban land use and transport model Energy prices Vehicle fleet composition
  • 43. Example W&C visionary 800000 700000 600000 500000 400000 300000 200000 100000 0 Behavioural impact 2001 2003 2005 2007 2009 2011 2013 2015 2017 2019 2021 2023 2025 2027 2029 2031 2033 2035 2037 2039 2041 2043 2045 2047 2049 Tonnes of CO2 Total CO2 Emissions Do-nothing W&C Visionary No Culture Change W&C Visionary with Culture Change Urban policy is limited without some form of behavioural change!
  • 44. Other Technology scenarios Note REF case index 104 Max efficiency and market led EV – Electrification Hydrogen Fuel Cells take off Ambitious technology with strong transport policy Optimistic technology scenarios only get to a 55% reduction target for 2050 Needs the behavioural change with visionary policy to achieve a 75% reduction
  • 45. Example – uptake of Electric Vehicles
  • 47. Sensitivity to word of mouth Word of mouth between CV drivers is crucial for success – as was marketing
  • 48. Some of the conclusions BAU assumptions are crucial! Subsidies have no real impact in BAU but are crucial in a failing market – but expensive! If EVs take off then we see significant loss of fuel duty = £10bn p.a. 2050 in most optimistic case. Revenue preserver per vehicle could range between £300-£650 p.a. by 2050. A further 9% reduction in emissions from CV gives similar results in terms of CO2 at much lower cost to government.
  • 49. Supply Chain Disruption Wilson (2007)
  • 50. Highway maintenance Fallah-Fini et al, (2010) Load and Area of the highway deterioration factors under distress Highway deterioration rate Desired maintenance budget Budget allocated to maintenance operations Highway improvement rate + + + - B1 Delay in maintenance + R1 + Maintencne budget shortfall + Desired highway condition + Available maintenance budget + + - Maintenance Fix Accelerated Deterioration + Approach suggests less costly preventative maintenance rather than more expensive (deferred) corrective maintenance should bring benefits to the system as a whole
  • 51. Airline business cycles (Liehr et al (2001) A negative feedback loop with two delays can result in cycles without any growth. Long delivery times and long aircraft life mixed with need to maximise loading causes cycles even without changes in demand.
  • 52. Bivona et al 2010 – Bus fleet management example
  • 53. Comparison of 2 scenarios 1. Reduce all budgets Don’t replace retiring maintainers Reduce training activities Increase planned stoppages for maintenance Only replace buses which reach end of life 2. Dispose of old buses now But invest in some new buses. Devote 15% time to train rookies Reduce planned stoppages for maintenance Use out-sourcing
  • 54. MacMillan et al (2014) B1 – thought to be dominant loop – more cyclists more injuries – fewer cyclists
  • 55. Results for various scenarios Regional cycle networks/ self explaining roads – not enough to overcome the safety in numbers or changing norm threshold. Arterial segregated bike lanes more effective – note total serious injuries increase (top right) but per cyclist reduced (bottom left).
  • 57. How should models be used? Top down process Modelling tools Long term strategies Bottom up process Short term strategies Signals – short term HOV lane – more substantial change But in these cases models were linked with implementation Road pricing – is this short term? Strategic/longer term GHG reduction, future systems, land use etc Needs collaboration between modeller and decision maker! Consider feedback between systems and users at different levels
  • 58. How should models be used (2)? Leaders Decision makers Social/transport dilemmas Long term impacts Sum of Individual behaviour Short term symptoms A match with social dilemmas Need to change behaviour of individuals and decision makers Avoid short termism and fixes that then fail
  • 59. Change resistance as the Crux -Harich (2010) Social forces which favour change are inter-linked with those which favour resistance to change The higher the leverage point the higher the system will resist changing it. (Donella Meadows 1999) Changing agent goals scores most on leverage point to solve the problem Taxes and regulations score less well on leverage point analysis Suggests we need to work on stakeholders and users together
  • 60. Technology or behaviour change? Is there a resistance to change here?
  • 61. And finally “System dynamics helps us expand the boundaries of our mental models so that we become aware of and take responsibility for the feedbacks created by our decisions”, Sterman (2002).
  • 62. Policy 2014-15? What’s the biggest transport policy this year? Saved >£400 Budget impact 2013-14 KPMG calculator -£165
  • 63. Thanks for listening Any questions?