The relationships between trips generated and the relevant variables are
expressed as mathematical equations, generally in a linear form. For example,
the model could take the following form:
(2.1)
where
Tij=number of vehicle trips per time period for trip type i(work, non-work)
made by household j
Z =characteristic value nfor household j, based on factors such as the house-
hold income level and number of cars available within it
a=regression coefficient estimated from travel survey data relating to n
A typical equation obtained for a transportation study in the UK might be:
where
T =total number of trips per household per 24 hours
Z 1 =family size
Z 2 =total income of household
Z 3 =cars per household
Z 4 =housing density
TZZZZ=+^0007 .^1234 +^0. ^005 +0 95.-0 003.
TZZ Zij=+011 22j+ j++aaL n nj a a
20 Highway Engineering
Example 2.1 – Basic calculation of trip rates
The following model is compiled for shopping trips generated during the
weekly peak hour for this activity (5.30to 6.30on Fridays). The rela-
tionship is expressed as follows:
where
T =total number of vehicle-based shopping trips per household in peak hour
Z 1 =household size
Z 2 =annual income of household (in £000s)
Z 3 =employment in neighbourhood (in 00s)
Calculate the trip rate for a household of four people with an annual income
of £30 000 within a neighbourhood where 1000 people are employed.
Solution
(The negative sign in the above equation arises from the reduced likelihood
of a non-work related trip occurring within an area of high employment.)
Number of trips
vehicle trips
=+ + -
=
015 01 4 00130 0145 10
23
... .*
.
TZZZshopping=+015 01..* .* .*12 3+^001 - 0 145