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    Chapter Two

    Urban and RegionalTransport Planning

    Er. Satya Ram Duwal

    1Transportation planning and engineering

    Er.Satya Ram Duwal

    COURSE OUTLINE

    Transportation planning and engineering

    Er.Satya Ram Duwal2

    1.Differences between urban and regional planning

    2.Differences in planning for movement of people

    and goods

    3.Hierarchical structure to transportation planning:

    intermodal approach and integrated development

    approach

    4.Transport demand surveys and studies: survey

    design and field studies, data requirements for

    passenger and freight movements

    5.Predicting future demand

    Transportation planning and engineering

    Er.Satya Ram Duwal3

    Regional planning:

    Regional planning is a category of planning and development

    that deals with designing and placing infrastructure and other

    elements across large area

    Urban planning:

    Urban, city and town planning is the integration of land use

    planning and transport planning, to explore a very wide range

    of aspects of the built and social environment of urbanized

    municipalities and communities.

    Transportation planning and engineering

    Er.Satya Ram Duwal4

    Differences between urban and regional planning

    Difference between planning for

    movement of goods and people

    Vehicles

    Transportinfrastructure

    Persons andGoods

    Transportation planning and engineering

    Er.Satya Ram Duwal5

    Transportation system hierarchy

    Transportation planning and engineering

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    Transportation planning and engineering

    Er.Satya Ram Duwal7

    Transportation planning and engineering

    Er.Satya Ram Duwal8

    Transportation Survey

    Basic movements in Transportation

    survey:

    Internal to internal

    Internal to external

    External to external

    External to internal

    Transportation planning and engineering

    Er.Satya Ram Duwal9

    Basic movement of transportation survey

    Transportation planning and engineering

    Er.Satya Ram Duwal10

    Externaltoe

    xternal

    Internaltoi

    nternal

    External to Internal

    External Cordon

    Screen line

    InternaltoE

    xternal

    Fig. Basic movements in a transportation syrvey

    12/11/20 13 ER. SATYA RAM DUWAL 11

    Survey data can be collected :

    At home

    During the trip

    At the destination ends of trip.

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    Following are some of the types of transportsurvey:

    Home interview survey

    Commercial vehicle survey

    Taxi survey

    Road side interview survey

    Post card questionnaire survey

    Registration number plate survey

    Tags on vehicle survey

    public transport survey

    Traffic flow survey (roadside traffic count, intersectiontraffic count, vehicle speed survey)

    Inventories of land-use and economic studies

    Transportation planning and engineering

    Er.Satya Ram Duwal13

    1) Home interview survey Is the most reliable types of survey for the collection of

    O-D data.

    Is intended to yield data on the travel pattern of

    residents of the household and general characteristicsof the household influencing trip making.

    Information on travel pattern includes:

    Number of trips made,

    Origin and destination

    Purpose of trip

    Travel mode

    Time of departure and arrival

    Transportation planning and engineering

    Er.Satya Ram Duwal14

    Information on household characteristicsincludes:

    Types of dwelling unit

    Number of residents

    Age, sex composition

    Vehicle ownership

    Number of driver

    Family income

    home interview may

    Full interview technique

    Home questionnaire

    Transportation planning and engineering

    Er.Satya Ram Duwal15

    This is very expensive to conduct, thus generallymanuals on this survey have been developed.

    12/11/2013 16ER.SATYA RAM DUWAL

    2) Commercial vehicle survey

    It is conducted to obtain information on

    journey made by all commercial vehicles

    based within the study area. Address of the

    operators is obtained and forms are issued to

    drivers with the request that they record

    particulars of all trips they could make.

    Transportation planning and engineering

    Er.Satya Ram Duwal17 12/11/2013 ER. SATYA RAM DUWAL 18

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    3) Taxi survey

    Large urban areas usually have a

    sizeable amount of travel is made bytaxi. In such cases separate taxi

    survey is necessary to conduct. The

    survey consists of issuing

    questionnaire or log sheets to the

    taxi drivers to complete them.

    Transportation planning and engineering

    Er.Satya Ram Duwal19

    4) Road side interview survey

    It is one of the methods of carryingout a screen line or cordon survey. Itcan be done by directly interviewingdrivers of the vehicles at selectedsurvey points or by issuing prepaidpost cards containing thequestionnaire to all or a sample ofthe drivers.

    Transportation planning and engineering

    Er.Satya Ram Duwal20

    12/11/20 13 ER. SATYA RAM DUWAL 21

    5) Post card questionnaire

    In this method reply-paid

    questionnaires are handed over to

    each driver or a sample at the survey

    points, and requesting them to

    complete the information and result

    by post. In developing country, this

    method may not be suitable.

    Transportation planning and engineering

    Er.Satya Ram Duwal22

    12/11/20 13 ER. SATYA RAM DUWAL 23

    6) Registration Number Plate Survey

    This method consists of noting theregistration numbers of vehicles entering

    and leaving an area at survey points

    located on the cordon line. By matching

    the registration numbers of the vehicles

    at points of the entry and exit from the

    area, two points on the paths of the

    vehicle can be identified.

    Transportation planning and engineering

    Er.Satya Ram Duwal24

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    7) Tags on vehicle method

    In this method at each point where the

    roads cross the cordon lines vehicles are

    stopped and a tag is fixed usually under

    the windscreen wiper. The tags for

    different survey stations have different

    colour and shapes to identify the survey

    station. The vehicles are stopped again at

    the exit point when tags are collected

    Transportation planning and engineering

    Er.Satya Ram Duwal26

    12/11/20 13 ER. SATYA RAM DUWAL 27

    8) Public transport survey

    In order to assess the number of bus

    passenger passing through the external

    cordon, the survey can either by direct

    interview with passengers or by issuing post

    card questionnaires.

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    Er.Satya Ram Duwal28

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    9) Traffic flow survey

    Roadside traffic count

    Intersection traffic count

    Vehicle speed survey

    Transportation planning and engineering

    Er.Satya Ram Duwal31

    11) Inventory of land-use and economic

    activities:

    Inventory of land use: Zones and classified as:

    Residential

    Industrial

    Commercial

    Recreational

    Open space

    Institution etc

    Transportation planning and engineering

    Er.Satya Ram Duwal32

    Inventory of economic activities:

    Population zone wise

    Age sex, family composition

    Employment statistics

    Housing statistics

    Income study

    Vehicle ownership

    Transportation planning and engineering

    Er.Satya Ram Duwal33

    Data of User characteristics - passenger

    The most commonly used surveys in urban

    transportation planning focus on data

    collection in

    household

    Work place or special work generating place

    Visitor or tourist centers

    Vehicle intercept and external stations

    Transit lines

    12/11/20 13 ER. SATYA RAM DUWAL 34

    12/11/2013 35ER. SATYA RAM DUWAL

    Travel demand forecasting

    Travel demand forecasting is the estimating

    the demand for transport facilities and

    services for future design period. Travel

    demand forecasting is most important step in

    transport planning.

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    The traditional four step process

    Trip generation forecasts the number of tripsthat will be made

    Trip distribution determines where the trips go

    Mode usage predicts how the trips will bedivided among the available modes of travel

    Trip assignment predicts the routes that the tripswill take, resulting in traffic forecast for thehighway system and ridership forecast for thetransit system.

    Transportation planning and engineering

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    Transportation planning and engineering

    Er.Satya Ram Duwal38

    Four step transport planning

    ER. SATYA RAM DUWAL 3912/11/2013

    Chapter 3

    urban transportation planning process

    1. Planning phases: trip generation, trip

    distribution, model split, and traffic

    assignment

    2. The supply side of transportation: the modes,

    their roles and characteristics (capacity, costs

    etc)

    3. Other recent approaches to transportation

    planning.

    Transportation planning and engineering

    Er.Satya Ram Duwal40

    1. Trip generation

    Trip generation is the process by which

    measures of urban activity are converted in to

    numbers of trips.

    Trip ends are classified as being either a

    productionor an attraction

    Transportation planning and engineering

    Er.Satya Ram Duwal41

    Trip generationis the first step in the conventional four-

    step transportation forecasting process (followed by trip

    distribution, mode choice, and route assignment), widelyused for forecasting travel demands. It predicts the number

    of trips originating in or destined for a particular traffic

    analysis zone.

    Typically, trip generation analysis focuses on residences,

    and residential trip generation is thought of as a function

    of the social and economic attributes of households. At the

    level of the traffic analysis zone, residential land

    uses"produce" or generate trips.

    Trip Generation:

    42ER. SATYA RAM DUWAL12/11/2013

    http://en.wikipedia.org/wiki/Transportation_forecastinghttp://en.wikipedia.org/wiki/Trip_distributionhttp://en.wikipedia.org/wiki/Trip_distributionhttp://en.wikipedia.org/wiki/Mode_choicehttp://en.wikipedia.org/wiki/Route_assignmenthttp://en.wikipedia.org/wiki/Triphttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Househttp://en.wikipedia.org/wiki/Householdhttp://en.wikipedia.org/wiki/Land_usehttp://en.wikipedia.org/wiki/Land_usehttp://en.wikipedia.org/wiki/Land_usehttp://en.wikipedia.org/wiki/Land_usehttp://en.wikipedia.org/wiki/Land_usehttp://en.wikipedia.org/wiki/Householdhttp://en.wikipedia.org/wiki/Househttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Traffic_analysis_zonehttp://en.wikipedia.org/wiki/Triphttp://en.wikipedia.org/wiki/Route_assignmenthttp://en.wikipedia.org/wiki/Route_assignmenthttp://en.wikipedia.org/wiki/Route_assignmenthttp://en.wikipedia.org/wiki/Mode_choicehttp://en.wikipedia.org/wiki/Mode_choicehttp://en.wikipedia.org/wiki/Mode_choicehttp://en.wikipedia.org/wiki/Trip_distributionhttp://en.wikipedia.org/wiki/Trip_distributionhttp://en.wikipedia.org/wiki/Trip_distributionhttp://en.wikipedia.org/wiki/Transportation_forecastinghttp://en.wikipedia.org/wiki/Transportation_forecastinghttp://en.wikipedia.org/wiki/Transportation_forecasting
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    Transportation planning and engineering

    Er.Satya Ram Duwal47

    Factors that influence production

    The following factors influence the production of a zone:

    Households characteristics-Income

    -Household structure (number going to work, number going toschool, age )

    -Car ownership

    Zone characteristics

    -Land use

    -Land price

    -Residential density, rate of urbanisation

    Accessibility

    -Extent of transport options from the zone.

    -Quality of transport options from the zone

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    Factors that influence attraction Number of employees

    Land-use

    -Industrial (type of industry, occupied area)

    -Educational facilities

    -Shops (floor area, sales)-Service sector (hospitals, banks, governmentinstitutions, conference centres )

    -Recreational (sport centres, tourist- or amenity sites,theatres )

    -Storage and transfer (harbours, airports )

    Accessibility

    -Extent of transport options to the zone

    -Quality of transport options to the zone

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    Er.Satya Ram Duwal49

    1.1 Trip generation models:

    Transportation planning and engineering

    Er.Satya Ram Duwal50

    iii tFT

    Basic equation for the Growth factor model ing

    1.1.1. Growth facto r mo del ing

    Where, Ti and tiare respectively future and current trips in zone i

    and Fi is the growth factor. Normally growth factor is related to

    variables such as population (P), income (I), car ownership (C), in a

    function such that:

    )(

    )(

    ci

    ci

    ci

    di

    di

    di

    iCIPf

    CIPfF

    Wheref can be a direct multiplicative function with no parameter,

    and the superscripts dand cdenote the design and current years

    respectively

    Transportation planning and engineering

    Er.Satya Ram Duwal51

    Example: Consider a zone with 250 households with

    a car and 250 households without car. Assuming we

    know the average trip generation rate of each group:

    Car owning household produce: 6 trips /day

    Non-car owning household produce: 2.5 trips /day

    daytripsXXti /0.21250.62505.2250

    Transportation planning and engineering

    Er.Satya Ram Duwal52

    Let us assume that in the future all household

    will have a car; therefore, assuming that

    income and population remain constant, we

    can estimate simple multiplicative growth

    factor:

    2ci

    di

    iC

    CF

    Transportation planning and engineering

    Er.Satya Ram Duwal53

    daytripsXTi /425021252

    daytripsXTi /30006500

    Applying the growth factor model;

    However, this method is crud.

    We can estimate future number of trips generated as:

    Transportation planning and engineering

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    .........332211 XbXbXbaY

    1.1.2. Regression analysis

    In a linear regression model we try to predict a

    variable Y as a linear function of one or more

    influence variablesXi

    Transportation planning and engineering

    Er.Satya Ram Duwal56

    Transportation planning and engineering

    Er.Satya Ram Duwal57

    Transportation planning and engineering

    Er.Satya Ram Duwal58

    Dependent Variable

    (Y) = Trip generation per household

    Independent Variable X1= cost per trip

    X2= No of workers per household

    X3= vehicle ownership

    The Regression equation will be

    Y = a X1+ b X2+ c X3+d

    ER. SATYA RAM DUWAL 59

    Regression Analysis

    12/11/2013

    Y X1

    X2

    X3

    Trip generation

    per household

    Total Cost of

    trip

    No of workers

    per household

    Vehicle

    ownership

    6 48 4 0

    4 34 2 1

    3 24 2 0

    5 191 3 2

    6 48 4 0

    6 198 4 4

    3 24 2 0

    3 48 2 1

    2 16 1 1

    4 66 2 2ER. SATYA RAM DUWAL 60

    Trip Generation Survey (site Pepsikola)

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    Trip generation

    per household

    Total Cost of

    trip

    No of workers

    per household

    Vehicle

    ownership

    6 48 4 0

    3 68 2 12 16 1 0

    6 108 4 1

    2 16 1 0

    2 25 1 1

    6 318 4 3

    5 40 3 0

    4 32 2 0

    6 327 4 4

    ER. SATYA RAM DUWAL 61

    Trip Generation Survey (site Kupandol)

    12/11/2013

    Trip generation

    per household

    Total Cost of

    trip

    No of workers

    per household

    Vehicle

    ownership

    4 98 2 2

    6 57 4 25 68 3 1

    3 24 2 0

    3 64 2 1

    6 84 4 1

    6 228 4 2

    4 32 2 0

    5 40 3 0

    6 66 4 2

    ER. SATYA RAM DUWAL 62

    Trip Generation Survey (site Kritipur)

    12/11/2013

    Categories Total Numbers Categories Total Numbers

    0 vehicle 12 No Vehicle 12

    1 vehicle 9 With Vehicle 18

    2 vehicle 6

    3 vehicle 1

    4 vehicle 2

    ER. SATYA RAM DUWAL 6312/11/2013

    Correlation between the independent variable must be

    avoid for regression analysis.

    Analysis Options for Three independent Variables

    Dependent Variable(Y) vary only one variable for best fit.

    Dependent variable(Y) vary only two variable for best fit.

    Dependent variable(Y) vary three variable for best fit.

    ER. SATYA RAM DUWAL 64

    Analysis Options and relation between the variable

    12/11/2013

    Regression

    Statistics

    Trip generation per

    household Vs.Cost per trip

    (b=c=0)

    No of workers per

    household (a=c=0)

    Vehicle ownership

    (a=b=0)

    Multiple R 0.549430149 0.976051408 0.415821653

    R Square 0.301873489 0.952676352 0.172907647

    Adjusted R Square 0.276940399 0.950986222 0.143368635

    Standard Error 1.275004881 0.331958574 1.387783709

    Observations 30 30 30

    ER. SATYA RAM DUWAL 65

    Analysis Using Single Variable

    Y = a X1+ b X2+ c X3+d

    12/11/2013

    Regression

    Statistics

    Trip generation per

    household Vs.

    Cost per trip (a=0)No of workers per

    household (b=0)

    Vehicle ownership

    (c=0)

    Multiple R 0.549430149 0.976051408 0.415821653

    R Square 0.301873489 0.952676352 0.172907647

    Adjusted R Square 0.276940399 0.950986222 0.143368635

    Standard Error 1.275004881 0.331958574 1.387783709

    Observations 30 30 30

    ER. SATYA RAM DUWAL 66

    Analysis Using Two Variable

    Y = a X1+ b X2+ c X3+d

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    Regression Statistics

    Multiple R 0.976292927

    R Square 0.953147879

    Adjusted R Square 0.947741865

    Standard Error 0.342769168

    Observations 30

    ER. SATYA RAM DUWAL 67

    Analysis Using Three Variable

    Result: Best fit Regression model is, Using Three

    Variables

    12/11/2013

    CoefficientsStandard

    Errort Stat P-value Lower 95% Upper 95%

    Intercept 0.791660 0.173657 4.558746 0.00011 0.43470 1.14862

    Cost per trip -0.000494 0.001463 -0.337578 0.73839 -0.00350 0.00251

    No of workers

    per household1.316094 0.069439 18.953341 9.65E-17 1.17336 1.45883

    Vehicle

    ownership0.048230 0.095827 0.503308 0.61899 -0.14874 0.24520

    ER. SATYA RAM DUWAL 68

    The Regresin Equation may beY= -0.000494 X1+1.316094 X2+ 0.048230 X3+ 0.791660

    12/11/2013

    ER. SATYA RAM DUWAL 69

    0

    1

    2

    3

    4

    5

    6

    7

    1 3 5 7 9 11 13 15 17 19 21 23 25 27 29

    NumberofTripgereratedperhousehold

    Household Indicator number

    Actual Trip generation per household Predicted Trip generation per household

    Analysis between Actual trips and Estimated trips

    12/11/20 13 ER. SATYA RAM DUWAL 70

    -1

    0

    1

    2

    3

    4

    5

    6

    7

    1 4 7 10 13 16 19 22 25 28

    NumberofTripgereratedperhousehold

    Household Indicator number

    Predicted Trip generation per household Residuals Actual Trip generation per household

    Analysis between Actual trips and Estimated trips

    12/11/2013

    Regression Statistics

    Multiple R 0.976292927

    R Square 0.953147879

    Adjusted R Square 0.951474589

    Standard Error 0.322470174

    Observations 30

    ER. SATYA RAM DUWAL 71

    Analysis between Actual trips and Estimated trips

    Result: The relation between Actual and Estimated trip is

    considerable so we can use this model for estimate trip

    generation.12/11/20 13 ER. SATYA RAM DUWAL 72

    -1

    0

    1

    2

    3

    4

    5

    6

    7

    1 3 5 7 9 11 13 15 17 19 21 23 25 27 29

    NumberofTripgereratedperhousehold

    Predicted Trip generation per household Residuals Actual Trip generation per household

    Analysis between Actual trips and Estimated trips

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    1.1.3. Category analysis or cross classification

    In a category analysis the population of the

    study area is divided into a number of

    homogenous groups or categories, based on

    specific socio-economic characteristics.

    The trip behavior is determined for each of

    the categories, with the understanding that

    this will remain stable over time.

    Transportation planning and engineering

    Er.Satya Ram Duwal73

    Example:

    A Number of household and total trips made, categorized by

    household size and car ownership level.

    Transportation planning and engineering

    Er.Satya Ram Duwal74

    a)Automobile ownership

    0 1 2 or more

    Family

    size HH No

    Total

    trips HH No

    Total

    trips HH No

    Total

    trips

    1 925 1098 1872 4821 121 206

    2 1471 2105 1934 6129 692 1501

    3 1268 1850 3071 13989 4178 19782

    4 or

    more 745 1509 4181 18411 4967 25106

    Transportation planning and engineering

    Er.Satya Ram Duwal75

    b)Household trip rates

    Automobile ownership

    Family size 0 1 2 or more

    1 1.19 2.58 1.70

    2 1.43 3.17 2.17

    3 1.46 4.56 4.734 or more 2.03 4.40 5.05

    1098/925

    c)Forecasted number of households in one zone,

    categorized by household size and car

    ownership level

    Transportation planning and engineering

    Er.Satya Ram Duwal76

    Automobile ownership

    Family

    size 0 1 2 or more

    1 24 42 8

    2 10 51 107

    3 11 31 158

    4 or more 3 17 309

    d) Forecasted number of trips for this

    zone

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    Automobile ownership

    Familysize 0 1 2 or more Total

    1 28 108 14 150

    2 14 162 232 408

    3 16 141 748 905

    4 or more 6 75 1562 1643

    Total 65 486 2556 3106

    24 X 1.19

    1.2 Trip Distribution models

    The aim of a distribution model can now be

    described as follows:

    Distribute the trips that originate in a particular zone over

    all destinations

    Distribute the trips with a destination in a particular zone

    over all origins

    Therefore main aim is to determine the O-D

    table for a particular forecast year

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    1.2.1 Gravity model:

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    Ti-jNumber of trips from itoj

    K and n-constant

    Piis production of i

    Ai is the attraction ofi

    D is the distance betweenI and j

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    zones Trips

    produced

    Trips attracted

    A 1500 2500

    B 2500 3000

    C 3000 1500

    Example: Total trips produced in and attracted to the 3 zones A,B,C of a survey

    area in the design year is tabulated as:

    It is known that the trips between two zones are inversely proportion to the

    second power of the travel time between zones, which is uniformly 25

    minutes. If the trip interchange between zones B and C is known to be 350,

    calculate the interchange between zones A and B, A and C , B and A and C

    and B

    Solution hint

    Determine value of K using given data Ti-j=350, d=25,

    Pi=PB=2500 , Pj = Pc=1500, n=2 given on question

    For trip interchange between A and C, d=25,

    Pi=PA=1500 , Pj = Pc=1500, n=2 and so on

    Use i as trip produced and j as trip attracted.

    Transportation planning and engineering

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    1.2.2 GROWTH FACTOR METHOD

    1.2.2.1 Uniform Growth (constant) factor method

    Transportation planning and engineering

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    Transportation planning and engineering

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    1.2.2.1.1 Singly constrained growth factor methods

    Used where information is available on the expected growth in

    trips originating from zones.

    Consider the following trip matrix

    Transportation planning and engineering

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    Method

    Multiply each cell in Row 1 by 400/355

    Multiply each cell in Row 2 by 460/455

    Multiply each cell in Row 3 by 400/255

    Multiply each cell in Row 4 by 702/570

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    Transportation planning and engineering

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    1.2.2.1.2 The Furness Method (Doubly constrained

    growth factor method)

    Transportation planning and engineering

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    Transportation planning and engineering

    Er.Satya Ram Duwal87

    Transportation planning and engineering

    Er.Satya Ram Duwal88

    Comments on Growth Factor Methods

    1. Tends to overestimate the trips between

    densely populated zones which probably have

    little further development potential

    2. Tends to underestimate the future trips

    between underdeveloped zones which could

    be extensively populated in the future

    Transportation planning and engineering

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    Travel impedance and the deterrence

    function

    Travel impedance

    The effort involved, or the resistance againstundertaking a trip is called travel impedance.

    It would seem obvious to express this impedance

    simply in terms of the travel time or distance

    involved

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    The total impedance of a trip fromi tojvia route rfor a specific

    transport mode can be written as a linear combination of the

    experienced subjective time duration and monetary costs .

    The minimum of this expression calculated over all possible routes is

    the travel impedance cij between i and j.

    Here the value of time is expressed in money-units per time unit

    (euro/hour, forexample).

    The value of time indicates that the traveller is prepared to pay

    money-units for a saved time-unit of travel time. In the formula, the

    monetary costs Kijr have been converted to time units via the .

    In public transport the duration times ts and costs ks of the

    various components which together make up the journey

    from i to j via route r are multiplied by the weighting factors

    sands

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    Deterrence function It is intuitively clear that the number of trips to a destination

    decreases as the distance (or rather the travel impedance) to that

    destination increases.

    This travel impedance effect on the distribution of trips is expressed

    by the deterrence function F(cij) .

    Separate deterrence functions are applied depending on the

    purpose of the trip, on personal characteristics and on the mode of

    transport.

    Some functions that have been used are:

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    Parametersa and b in the functions above are determined through

    calibration using observations from the study area.

    The general shape of the functions for some values of the

    parameters is given as:

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    1.3 Modal split models

    (Mode choice model)

    Going somewhere not only involves a choice

    of route but also a choice of transport mode.

    The distribution of trips over the various

    transport modes is called the modal split.

    Modeling transport mode choice is one of the

    classical problems in traffic engineering.

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    Factors that influence transport mode choiceSocioeconomic Characteristics of Trip Maker

    - Car Availability and/or ownership

    - Possession of driving license

    - Household Structure

    - Income

    - Residential Density

    Characteristics of Journey

    - Trip purpose

    - Time of day of travel

    Characteristics of Transport System

    - Travel time

    - Waiting Time

    - Travel cost

    - Comfort & Convenience

    - Reliability & regularity

    - Protection & Security

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    People who have no choice but to use one orother transport mode are called captivesof thattransport mode.

    Those people who are not captive to one or otherform of transport are called choice-travelers.

    When a household has no access to a car whilethe destination is too far away to cycle or walk,and when family income does not stretch to carhire or taxi, the family member is said to be apublic transport captive.

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    LOGITMODEL

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    . The formula shows that the probability that

    alternative a is chosen, depends on the observed

    utilities of the alternatives, and also on the dispersion

    parameter.

    If we let = 1, the logit model becomes

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    Pr(a) = the probability that a will be chosen.

    Vk = the observable utility of travel mode k

    K = the number of alternative travel modes

    EAMPLE:1

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    Imagine a situation in which one can choose between three transport modes:

    car, bus and bicycle. Assume that the observable utilities Vkfor a particular

    group of people (who have the same personal characteristics) can be given by

    the following functions:

    Where; T and K are, respectively, travel time and travel costs, and they have

    the following values:

    What is the probability that a particular travel mode will be chosen by

    individuals

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    EXAMPLE :2The calibrated utility function for private car and

    public transport travel are:

    where, X= in-vehicle travel time; Y=out of

    vehicle travel time; C=cost of travel/income

    What is the probability that a person with income Rs.10000 will

    travel by public transport?

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    private car: Vc= -0.3-0.04X-0.1Y-.03C

    public transport: Cp= - 0.04X-0.1Y-0.03C

    private car public transport

    in-vehicle travel time 15 40

    out-of vehicle travel time 5 10

    travel cost(Rs.) 300 75

    1.4 Traffic assignment

    The primary concern in traffic assignment

    models is route choice. It would appear self-

    evident that a traveler would, in principle,

    choose the shortest route to his point of

    destination. This is why shortest route

    algorithms play an important role in traffic

    assignment models.

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    The application of traffic assignment

    To determine the deficiencies in the existing

    transportation system by assigning the future

    trips to the existing system;

    To evaluate the effects of the limited

    improvements;

    To develop the construction priorities by

    assigning estimated future trips for intermediate

    years to the transportation system; To test the transportation system proposals;

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    Types of assignment model

    Travelers will choose the route which will take minimum travel time,

    minimum travel distance dependent on the traffic volume on theroad.

    The following are commonly used traffic assignment models.

    1) All-or-nothing assignment model

    2) Multiple route assignment model

    3) Capacity restraint assignment model

    4) Capacity restraint multipath route assignment model

    5) Diversion curves technique model

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    1.4.1 All-Or-Nothing Assignment Model:

    simplest model and is based on the premise that the

    route followed by traffic is one having the least travel

    resistance.

    This model is also called shortest path model.

    The resistance itself can be measured in terms of

    travel time, distance, cost or a suitable combination

    of these parameters.

    This model assumes that either all drivers prefer a

    particular route or nobody will take that route.

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    1.4.2 Multiple Route Assignment Model:

    All road users may not be able to judge the minimumpath for themselves.

    It may also happen that all road users may not have thesame criteria for judging the shortest route.

    These limitations of the all-or-nothing approach arerecognized in the multiple route assignment models.

    The method consists of assigning the inter zonal flowto a series of routes, the proportion of total flowassigned to each being a function of the length of thatroute in relation to the shortest route.

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    1.4.3 Capacity Restraint Assignment Model:

    This is the process in which the travel resistance of a link is

    increased according to a relation between the practical capacity of

    the link and the volume assigned to the link.

    This model assumed that if the traffic volume on a road is increased

    beyond the capacity its resistance to flow is also increased.

    This model is also known as the Wyne state arterial assignment.

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    1.4.4 Capacity Restraint Multipath Route Assignment

    Model:

    This model is almost same as multipath route

    assignment model but in this model we also

    consider the capacity of each link instead of

    only distance.

    This model can be considered as combination

    of capacity restraint and multipath model.

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    1.4.5 Diversion Curves Model:

    Diversion curves represent empirically derived

    relationship showing the proportion of traffic that is

    likely to be diverted on a new facility (bypass, new

    expressway, new arterial street, etc.) once such a

    facility is constructed.

    It is a one of the frequently used assignment model.

    This model is based on the travel time saved,

    distance saved, travel time ratio, travel distance ratio,

    distance and speed ratio, travel cost ratio, etc.

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    Bureau of Public Roads curve fitted to this formula:

    P = 100/(1+tr 6)

    Where, P=% of the traffic diverted to new system

    tr=travel time ratio(time on new system /time on old system)

    California Curves Model:

    In the California curves model, travel time saved and distance saved for

    two routes can be assigned the traffic.

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    Example:

    In order to relieve congestion on an urban street network

    a motorway is proposed to be constructed. The travel timefrom one zone centroid to another via the proposed

    motorway is estimated to be 10 mins whereas the time for

    the same travel via existing street is 18 mins. The flow

    between the two zone centroids is 1000 vehicles per hour.

    Assign the flow between the new motorway and existing

    streets.

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