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Integrated Spatio-Temporal Data
Mining for Network Complexity


 Tao Cheng


Senior Lecturer
Department of Civil, Environmental & Geomatic Engineering
University College London
Email: tao.cheng@ucl.ac.uk
Dr Tao Cheng – Background
• Data quality and uncertainty                    [1]
  of spatial objects
• Multi-scale spatio-temporal
  data modelling and analysis
• Intelligent spatio-temporal
  data mining                                               [3]


• Some relevant projects:
   – 4D GIS for decision support system
     [1]
   – Managing uncertainty and temporal
     updating (EU)
   – Experimental modelling of changing
     activity patterns using GIS (HK) [2]
   – Location-Based Services and the
     Beijing Olympics (HK)
   – Spatio-temporal data mining (PRC)
     [3]                                    [2]
                                                        2
Outline

 • Why integrated spatio-temporal data mining?
 • Existing ST analysis methods
   – STARIMA, ANN, SVM
 • Our approach
   – A hybrid model – ANN + STARIMA
   – Space-Time Neural Networks – STANN
   – Space-Time Support Vector Machines – STSVM
 • ISTDM for network complexity?
Characteristics of ST Data
 • Dynamic, multi-dimensional, multi-scale
 • Spatial dependence
   “Everything is related to everything else, but near things are more
      related than distant things” — Tobler, First Law of Geography
   “If the presence of some quantity in a county (sampling unit)
      makes its presence in neighbouring counties (sampling units)
      more or less likely, we say that the phenomenon exhibits spatial
      autocorrelation”              — Cliff and Ord
 • Temporal dependence
 • Heterogeneity & nonlinearity
Existing ST analysis methods
 • time series analysis + spatial correlation
 • spatial statistics + the time dimension
 • time series analysis + artificial neural networks


  ST dependence ≠ space + time
  Integrated modelling of ST is needed –
    • seamless & simultaneous
    • ST-association/autocorrelation
Principle of ST Modelling
 Space-time data = global (deterministic) space-time trends +
                          local (stochastic) space-time variations


             Z i (t ) = μi (t ) + ei (t )              Z(t)=u(t)+e(t)

                                                       Zi=ui+ei
• zi (t ) - the observation of the data series at spatial location i and at
  time t;
• μi (t ) - space-time patterns that explain large-scale deterministic
  space-time trends and can be expressed as a nonlinear function in
  space and time.
• ei (t ) - the residual term, a zero mean space-time correlated error
  that explains small-scale stochastic space-time variations.
Model 1 - STARIMA - Spatio-Temporal Auto-
Regressive Integrated Moving Average
                 p   mk                        q    nl

   zi ( t ) =   ∑∑ φ khW ( h ) z ( t − k ) − ∑ ∑ θ lhW ( h )ε ( t − l ) + ε ( t )
                k =1 h = 0                    l =1 h = 0




                                                    (Pfeifer P E and Deutsch S J, 1980)
Model 2 - ANN - Artificial Neural Networks
                (Mandic D P and Chambers JA, 2001)
SFNN – spatial interpolation        DRNN – time series analysis




          ( a ) static neuron               ( b ) dynamic neuron
                 n
          z i = ∑ iw ij ⋅ z j + b
          ˆ                              z( t ) = iw ⋅ z(t) + lw⋅ z(t − 1) + b
                                         ˆ                        ˆ
                j=1
• ANN for space-time trend analysis




                                                 n
                                  μ i (t ) = f (∑ β k f (i, t ) + β 0 )
                                  ˆ
                                               k =1


Tao Cheng, Jiaqiu Wang, Xia Li, Accommodating Spatial Associations in
DRNN for Space-Time Analysis, Computers, Environment and Urban System,
under review
Model 3 – SVM - Support Vector Machines




SVC & SVR (Vapnik et al, 1996)
Our approach – Integrated modelling of ST
Model 1 – STARIMA
                  p   mk                        q    nl

    zi ( t ) =   ∑∑ φ khW ( h ) z ( t − k ) − ∑ ∑ θ lhW ( h )ε ( t − l ) + ε ( t )
                 k =1 h = 0                    l =1 h = 0


• define weights based upon spatial distance and
spatial adjacency
• consider anisotropy
• able to model spatially continued phenomena
Model 2 - Hybrid Modelling

                  Z i (t ) = μ i (t ) + ei (t )

                      ANN     to                   STARIMA        to
                      model                           model
                      nonlinear                       stochastic
                      space-time                      space-time
                      trends                          variations

• overcome the limits of STARIMA
  • Stationarity
  • Linearility
Tao Cheng, Jiaqiu Wang, Xia Li, A Hybrid Framework for Space-Time Modeling of
Environmental Data, Geographical Analysis, under review
Model 3 - STANN




                                                      n
                Space-Time Neuron          z i (t) = ∑ iw (ji ) ⋅ z j (t − 1) + lw ( 0 ) ⋅ z i (t − 1) + b
                                           ˆ                1
                                                                                           ˆ
                                                      j=1

 • One step implementation of ANN+ STARIMA
 • Accommodate ST associations in ANN
 • Deal with nonlinearity & heterogeneity in BP learning

Jiaqiu Wang, Tao Cheng, STANN – Modeling Space-Time Series by Artificial Neural
Networks, International Journal of Geographical Information Science, under review
Model 4 - STSVR


• Nonlinear Spatio-Temporal Regression by SVM



•   Develop ST kernel function
•   Overcome over-fitting in STANN
•   Deal with errors
•   Model nonlinearity & heterogeneity
Case Study: 194 meteorological stations
Case Study – Observations (1951 – 2002)
Nonlinear space-time trends captured by the ANN model – (a) fitted (b) predicted
Predicted (a) STARIMA model (b) Hybrid model (c) Real
STANN – Space-Time Forecasting Results




            (a) STARIMA (b) STANN (c) Real.
Residual maps for three fitted years 1970, 1980, and 1990




                       (a) STANN (b) STARIMA
(a) STANN model (b) STSVR model (c) Real.
STARMA   HYBRID   STANN   STSVR

Model-driven       √
Data-driven                          √       √
Hybrid                      √
Linear             √        √
Nonlinear                            √       √
Stationary         √        √        √       √
Nonstationary               √        √       √
Space/Time
                   √        √        √       √
Discrete
Space Continuous
Tim Discrete                √        √       √
Spatio‐Temporal Analysis of Network Data 
and Road Developments

Dr Tao Cheng 
CEGE  UCL  
Team (April 2009 – March 2012)
 • UCL
    – Dr Tao Cheng (PI), Senior Lecturer in GIS
    – Prof. Benjamin Heydecker (Co-I), Professor of Transport Studies
    – Dr Jingxin Dong, Transport Modelling (F1)
    – Dr Jiaqiu Wang, GIS (F2)
    – RS, MSc in GIS – SVM/GWR
    – EngD, MSc in Transport – Simulation
    – 3 visiting scholars, each 2 months

    Other PhDs
    – Mr Berk Anbaroglu (RS), BSc in Computer Science – outlier
      detection
    – Ms Garavig Tanaksaranond (RS), MSc in GIS – dynamic
      visualization

 • TfL RNP&R
    – Mr Andy Emmonds, Principal Transport Analyst
    – Mr Mike Tarrier, Head of RNP&R
    – Mr Jonathan Turner, Performance Analyst
Aim
• To quantitatively measure road network
  performance
• To understand causes of traffic congestion
  – association between traffic and interventions
      • traffic flow, speed/journey time
      • incidents, road works, signal changes and bus lane changes
• Case study – London
What’s new?
 • data-driven, mining
 • integrated space and time
   – ST associations
 • combine regression analysis with machine
   learning
   – improve the sensitivity and explanatory power
 • study the heterogeneity and scale of road
   performance
   – optimal scale for monitoring
ISTDM for Network Complexity
 1)   Dynamics
 2)   Spatial dependence
 3)   Spatio-temporal interactions
 4)   Heterogeneity



 Modelling spatiality and spatio-
      temporal dependence
      (autocorrelation) of
       networks is the bottleneck.
London Road Networks
                       Cordons
                       Central, Inner, Outer
                       Screenlines
                           Thames,
                           Northern,
                           five radials
                           four peripherals
Challenge (2) - Data issues
•   massive – 20GB monthly
•   multi-sourced related to 5 different networks
•   different scales (density & frequency)
•   variable data quality
•   contain conflicts, errors, mistakes and gaps
Methodology: some preliminary thoughts
 • accommodate network structure (topology &
   geometry)
 • model spatio-temporal correlation
 • investigate network heterogeneity
   – STGWR
 • model impacts of interventions
   – STARIMA & DRNN; hybrid; STANN
 • Traffic pattern clustering and long-term
   prediction
   – STANN; STSVM
 • sensitivity analysis and accuracy assessment
 • simulate congestion in the short term
Acknowledgements




                   National High-tech R&D Program
                            (863 Program)
Website



• www.cege.ucl.ac.uk
• http://standard.cege.ucl.ac.uk/

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Some Developments in Space-Time Modelling with GIS Tao Cheng – University College London (U.K)

  • 1. Integrated Spatio-Temporal Data Mining for Network Complexity Tao Cheng Senior Lecturer Department of Civil, Environmental & Geomatic Engineering University College London Email: tao.cheng@ucl.ac.uk
  • 2. Dr Tao Cheng – Background • Data quality and uncertainty [1] of spatial objects • Multi-scale spatio-temporal data modelling and analysis • Intelligent spatio-temporal data mining [3] • Some relevant projects: – 4D GIS for decision support system [1] – Managing uncertainty and temporal updating (EU) – Experimental modelling of changing activity patterns using GIS (HK) [2] – Location-Based Services and the Beijing Olympics (HK) – Spatio-temporal data mining (PRC) [3] [2] 2
  • 3. Outline • Why integrated spatio-temporal data mining? • Existing ST analysis methods – STARIMA, ANN, SVM • Our approach – A hybrid model – ANN + STARIMA – Space-Time Neural Networks – STANN – Space-Time Support Vector Machines – STSVM • ISTDM for network complexity?
  • 4. Characteristics of ST Data • Dynamic, multi-dimensional, multi-scale • Spatial dependence “Everything is related to everything else, but near things are more related than distant things” — Tobler, First Law of Geography “If the presence of some quantity in a county (sampling unit) makes its presence in neighbouring counties (sampling units) more or less likely, we say that the phenomenon exhibits spatial autocorrelation” — Cliff and Ord • Temporal dependence • Heterogeneity & nonlinearity
  • 5. Existing ST analysis methods • time series analysis + spatial correlation • spatial statistics + the time dimension • time series analysis + artificial neural networks ST dependence ≠ space + time Integrated modelling of ST is needed – • seamless & simultaneous • ST-association/autocorrelation
  • 6. Principle of ST Modelling Space-time data = global (deterministic) space-time trends + local (stochastic) space-time variations Z i (t ) = μi (t ) + ei (t ) Z(t)=u(t)+e(t) Zi=ui+ei • zi (t ) - the observation of the data series at spatial location i and at time t; • μi (t ) - space-time patterns that explain large-scale deterministic space-time trends and can be expressed as a nonlinear function in space and time. • ei (t ) - the residual term, a zero mean space-time correlated error that explains small-scale stochastic space-time variations.
  • 7. Model 1 - STARIMA - Spatio-Temporal Auto- Regressive Integrated Moving Average p mk q nl zi ( t ) = ∑∑ φ khW ( h ) z ( t − k ) − ∑ ∑ θ lhW ( h )ε ( t − l ) + ε ( t ) k =1 h = 0 l =1 h = 0 (Pfeifer P E and Deutsch S J, 1980)
  • 8. Model 2 - ANN - Artificial Neural Networks (Mandic D P and Chambers JA, 2001) SFNN – spatial interpolation DRNN – time series analysis ( a ) static neuron ( b ) dynamic neuron n z i = ∑ iw ij ⋅ z j + b ˆ z( t ) = iw ⋅ z(t) + lw⋅ z(t − 1) + b ˆ ˆ j=1
  • 9. • ANN for space-time trend analysis n μ i (t ) = f (∑ β k f (i, t ) + β 0 ) ˆ k =1 Tao Cheng, Jiaqiu Wang, Xia Li, Accommodating Spatial Associations in DRNN for Space-Time Analysis, Computers, Environment and Urban System, under review
  • 10. Model 3 – SVM - Support Vector Machines SVC & SVR (Vapnik et al, 1996)
  • 11. Our approach – Integrated modelling of ST Model 1 – STARIMA p mk q nl zi ( t ) = ∑∑ φ khW ( h ) z ( t − k ) − ∑ ∑ θ lhW ( h )ε ( t − l ) + ε ( t ) k =1 h = 0 l =1 h = 0 • define weights based upon spatial distance and spatial adjacency • consider anisotropy • able to model spatially continued phenomena
  • 12. Model 2 - Hybrid Modelling Z i (t ) = μ i (t ) + ei (t ) ANN to STARIMA to model model nonlinear stochastic space-time space-time trends variations • overcome the limits of STARIMA • Stationarity • Linearility Tao Cheng, Jiaqiu Wang, Xia Li, A Hybrid Framework for Space-Time Modeling of Environmental Data, Geographical Analysis, under review
  • 13. Model 3 - STANN n Space-Time Neuron z i (t) = ∑ iw (ji ) ⋅ z j (t − 1) + lw ( 0 ) ⋅ z i (t − 1) + b ˆ 1 ˆ j=1 • One step implementation of ANN+ STARIMA • Accommodate ST associations in ANN • Deal with nonlinearity & heterogeneity in BP learning Jiaqiu Wang, Tao Cheng, STANN – Modeling Space-Time Series by Artificial Neural Networks, International Journal of Geographical Information Science, under review
  • 14. Model 4 - STSVR • Nonlinear Spatio-Temporal Regression by SVM • Develop ST kernel function • Overcome over-fitting in STANN • Deal with errors • Model nonlinearity & heterogeneity
  • 15. Case Study: 194 meteorological stations
  • 16. Case Study – Observations (1951 – 2002)
  • 17. Nonlinear space-time trends captured by the ANN model – (a) fitted (b) predicted
  • 18. Predicted (a) STARIMA model (b) Hybrid model (c) Real
  • 19. STANN – Space-Time Forecasting Results (a) STARIMA (b) STANN (c) Real.
  • 20. Residual maps for three fitted years 1970, 1980, and 1990 (a) STANN (b) STARIMA
  • 21. (a) STANN model (b) STSVR model (c) Real.
  • 22.
  • 23. STARMA HYBRID STANN STSVR Model-driven √ Data-driven √ √ Hybrid √ Linear √ √ Nonlinear √ √ Stationary √ √ √ √ Nonstationary √ √ √ Space/Time √ √ √ √ Discrete Space Continuous Tim Discrete √ √ √
  • 25. Team (April 2009 – March 2012) • UCL – Dr Tao Cheng (PI), Senior Lecturer in GIS – Prof. Benjamin Heydecker (Co-I), Professor of Transport Studies – Dr Jingxin Dong, Transport Modelling (F1) – Dr Jiaqiu Wang, GIS (F2) – RS, MSc in GIS – SVM/GWR – EngD, MSc in Transport – Simulation – 3 visiting scholars, each 2 months Other PhDs – Mr Berk Anbaroglu (RS), BSc in Computer Science – outlier detection – Ms Garavig Tanaksaranond (RS), MSc in GIS – dynamic visualization • TfL RNP&R – Mr Andy Emmonds, Principal Transport Analyst – Mr Mike Tarrier, Head of RNP&R – Mr Jonathan Turner, Performance Analyst
  • 26. Aim • To quantitatively measure road network performance • To understand causes of traffic congestion – association between traffic and interventions • traffic flow, speed/journey time • incidents, road works, signal changes and bus lane changes • Case study – London
  • 27. What’s new? • data-driven, mining • integrated space and time – ST associations • combine regression analysis with machine learning – improve the sensitivity and explanatory power • study the heterogeneity and scale of road performance – optimal scale for monitoring
  • 28. ISTDM for Network Complexity 1) Dynamics 2) Spatial dependence 3) Spatio-temporal interactions 4) Heterogeneity Modelling spatiality and spatio- temporal dependence (autocorrelation) of networks is the bottleneck.
  • 29. London Road Networks Cordons Central, Inner, Outer Screenlines Thames, Northern, five radials four peripherals
  • 30. Challenge (2) - Data issues • massive – 20GB monthly • multi-sourced related to 5 different networks • different scales (density & frequency) • variable data quality • contain conflicts, errors, mistakes and gaps
  • 31. Methodology: some preliminary thoughts • accommodate network structure (topology & geometry) • model spatio-temporal correlation • investigate network heterogeneity – STGWR • model impacts of interventions – STARIMA & DRNN; hybrid; STANN • Traffic pattern clustering and long-term prediction – STANN; STSVM • sensitivity analysis and accuracy assessment • simulate congestion in the short term
  • 32. Acknowledgements National High-tech R&D Program (863 Program)