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Master Thesis - Humboldt-Universität zu Berlin

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Like non-oil imports, oil intervenes both in the final good production and<br />

the intermediary domestic good production process. The demand for oil is<br />

assumed to be proportional to total demand and total production of domestically<br />

produced intermediate good: no substitution effects are allowed.<br />

O t = O p t + O f t (21)<br />

The oil price together with the non-oil import price feed immediately into the<br />

final good price without any rigidity, while both prices affect the domestic<br />

output price gradually through the marginal production cost and the Calvo<br />

price setting assumption.<br />

The link of the external sector with the world economy is made by expressing<br />

the imports as weighted exports of the US and rest of the world economies,<br />

and in the opposite direction deriving exports as foreign imports among the<br />

same parties, with β m the share of imports and β x the share of exports of<br />

US economy from and to domestic economy:<br />

M t = β m X ∗ t + (1 − β m )X ROW ∗<br />

t (22)<br />

X ROW ∗<br />

t<br />

will be used at a later stage to determine the marginal cost of importing<br />

firms and their impact on imported inflation modelled subsequently<br />

in the paper.<br />

X t = β x M ∗ t + (1 − β x )M ROW ∗<br />

t (23)<br />

Since the imports of the Rest of the World Mt<br />

ROW ∗ are not observed and do<br />

not enter the model, we treat them as a demand shock affecting the exports<br />

of the economy: Mt<br />

ROW ∗<br />

Normal error term.<br />

= ɛ NT ∗<br />

t<br />

= ρ NT ∗ ɛ NT ∗<br />

t−1<br />

16<br />

+ ηt<br />

NT ∗ , with ηt NT ∗ an i.i.d. -

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