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X
51
i ¼1 Δ
CS j ¼
ShipCost ij
Δ
InvMtrxO i
ð 4 : 12 Þ
where
Δ
CS j k are decreased consumer expenditures at destination j and industry sector k
X
47
k ¼1 Δ
CS j
are direct impacts by states; and
B j ) 1
InvMtrxO j ¼
47 inverse matrix, where B is the direct output-
based technical coefficients matrix in destination state j .
The reduced consumer expenditures associated with increased shipping costs
drive reductions in household final demand. We assume that there are no substitu-
tion effects and final demand is directly affected by the reduced consumer
expenditures. Equation (4.13) applies the demand-driven NIEMO to estimate the
state-by-state economic impacts resulting from these reductions in household final
demand.
( I
is a 47
X j ¼ LINV NIEMO Δ
CS j
Δ
ð 4 : 13 Þ
where
Δ
X j k are decreased final outputs in destination states j and industry sector k.
X
X j are total impacts by states and X
47
51
X j are total impacts by sector.
¼1 Δ
1 Δ
k
j
¼
A simple equation in Berwick and Farooq ( 2003 , Appendix A) was applied to
calculate truckers' labor cost per mile ( TRC )as
ð
D
=
Speed
þ
Waittime
Þ
LRPH
TRC
¼
LR
þ
ð
4
:
14
Þ
D
where
LR
¼
Labor (Wage) Rate Per Mile, given as 0.493 ($/mile).
D
Trip Distance, given as 100 (miles),
Speed
¼
¼
65 (mile/h),
Waittime
¼
Wait Time, given as 1 (h), and
LRPH
Labor (Wage) Rate per Hour, given as 17 ($/h).
We modified the current LRPH is close to $17 while the literature assumed $10
per hour. Accordingly, we could obtain $0.9 per mile truckers' labor cost. Also,
from the literature, other variable costs were given as $0.48 per mile. Therefore, we
estimated labor cost to be 65 % of total variable cost as,
¼
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