N _ 1-σj
Xidj=YjPi-jσjTi-jσjCi-jσjEi-jσj(∑ Pij )-1
i=1
(3)
where Xdij = the quantity of i’s commodity sold in country j; and all other variables are as
previously defined.
The model of trade supply equation is derived from a firm’s profit maximization
procedure in exporting countries. The total profit function of the producing firms is given as
follows:
N
Πi =∑ PijXij-WiRi
j=1
(4)
where:
Pij = the export price of i’s commodity paid by importing country j;
Xij = the amount of i’s commodity imported by country j;
Wi = country i’s currency value of a unit of Ri;
Ri = the resource input used in the production of the commodity in
country i.
Ri is allocated according to the constant elasticity of transformation (CET) production referred to
as:
N
R = [(∑ XΦ )1/' ]1"'
i =1
(5)
where δi = (1 + γi)∕γi and γi is the CET among exporters.
Furthermore, we assume that income is a limiting factor in producing textile and apparel in the
exporting countries. Therefore, Yi = Wi Ri,, where Yi is the allocated income. Substituting
equation 5 into equation 4 and maximizing the resulting profit function yields the export supply
equation as follows:
N
Xisj= YiPγiji(∑ P1ij+γi)-1
(6)
i =1
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