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Third IMO Greenhouse Gas Study 2014

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264 <strong>Third</strong> <strong>IMO</strong> GHG <strong>Study</strong> <strong>2014</strong><br />

Regarding passenger ships, productivity is kept constant.<br />

Remarks/caveats<br />

If, given the projected productivity, the expected transport demand could be met by a smaller fleet, the active<br />

fleet is not assumed to be reduced in the model, but the cargo load factor of the ships is assumed to decrease;<br />

i.e. ships become less productive. If ships are scrapped/laid up or slow down instead, projected emissions<br />

constitute an overestimation.<br />

The historical ship productivity that serves as a basis for the projection of the future productivity development<br />

of the ships is based on data that has a different scope: the tonnage data provided to us by UNCTAD is given<br />

in terms of total tonnage, so does not differentiate between international and domestic shipping, whereas<br />

the tonne-miles data is related to international shipping only. Using this productivity metric to project the<br />

development of ships used for international shipping, we thus implicitly assume that the share of tonnage used<br />

for international shipping and domestic shipping does not change in the future.<br />

Ship size projections<br />

In the emissions projection model, the ship types are divided into the same ship size classes as in the<br />

emissions inventory model. For the emissions projection, the future number of ships per size category has to<br />

be determined.<br />

The distribution of the ships over their size categories can be expected to change over time according to the<br />

number of the ships that are scrapped and that enter the fleet as well as their respective size.<br />

The age of a ship and its cost efficiency determine when a ship is to be scrapped. In the emissions projection<br />

model, a uniform lifetime of 25 years for all ships is assumed.<br />

The size of the ships that enter the market is determined by several factors:<br />

• the overall demand for the type of cargo transported by the ship type;<br />

• the trade patterns regarding these cargoes, which depend on the geographical location of the supplying<br />

and demanding countries/regions;<br />

• the cargo load factors on the specific trades that can be expected depending on the potential size<br />

of the ship; these load factors are not only determined by the total scope of the trade but also by the<br />

frequency of the deliveries expected by the demanding party;<br />

• the physical restrictions that a ship faces in terms of the dimensions of canals, waterways and the extra<br />

costs of a detour (which could be lower than the cost saving when employing a larger ship);<br />

• the physical restrictions a ship may face in terms of the dimensions (e.g. depth) of the ports and the<br />

equipment of the terminals;<br />

• the productivity of the ports/terminals, which has an impact on the amount of time that a ship is<br />

non-active.<br />

In the emissions projection model, it is assumed that, per size category, the average size of the ships will not<br />

change, whereas the number of ships per size bin will change compared to 2012. The total capacity per ship<br />

type, given a certain productivity level (in tonne-miles per dwt), is therefore assumed to be sufficient to meet<br />

the projected transport demand.<br />

Depending on data availability, two alternative approaches to derive the future number of ships per size<br />

category have been applied (see Figure 41 for an illustration):<br />

1 The total expected tonnage capacity of a ship type is first distributed over the ship size categories, and<br />

then, by means of the expected average ship size per category, the number of ships per category is<br />

derived; or<br />

2 The total number of expected ships of a ship type is derived by first applying the expected average ship<br />

size of all ships of the type to the total expected tonnage capacity of that ship type, and subsequently<br />

the expected distribution of ships over the size categories in terms of numbers is applied.

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