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Assessing Temporary Carbon Storage in Life Cycle Assessment and ...

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Relative impact of an emission occurr<strong>in</strong>g at year t<br />

1<br />

0<br />

Option 1: Fixed GWP<br />

Option 2: Moura‐Costa<br />

Option 3a: ILCD<br />

Option 3b: PAS2050<br />

Option 4: Dynamic AGWP<br />

0 50 100<br />

Time (years)<br />

Figure 3. Illustration of the four options discussed for the assessment of temporary carbon storage <strong>and</strong><br />

delayed emissions <strong>in</strong> LCA <strong>and</strong> CF<br />

A time horizon (100 years <strong>in</strong> Figure 3) is chosen beyond which the impact is zero, because the<br />

problem is considered no longer relevant. Option 1 reflects a constant characterization factor. The<br />

problem with this option is that a high value is given for an emission occurr<strong>in</strong>g one year before the<br />

time horizon, <strong>and</strong> then no value for an emission occurr<strong>in</strong>g one year after. That means that a substantial<br />

benefit would be given for delay<strong>in</strong>g an emission one year more, which does not reflect reality. For<br />

long time horizons, the consequences of this would not be significant, but for shorter time horizons, it<br />

is better to use a decreas<strong>in</strong>g characterization factor. Option 2 is the Moura-Costa approach. The<br />

problem with this option, as stated <strong>in</strong> Section 2.1, is that it is <strong>in</strong>consistent with the concept of time<br />

horizon, s<strong>in</strong>ce the benefit of delay<strong>in</strong>g a unit mass pulse-emission from a number of years equal to the<br />

time horizon is higher than the total impact of this emission <strong>in</strong>tegrated over this time horizon. That is<br />

why the impact of a delayed emission reaches zero at 48 years <strong>in</strong>stead of 100 years. Option 3, as used<br />

<strong>in</strong> the ILCD H<strong>and</strong>book <strong>and</strong> the PAS 2050 st<strong>and</strong>ard, is a l<strong>in</strong>ear approximation of option 4, which is<br />

dynamic AGWP, or the Lashof approach. A l<strong>in</strong>ear approximation has the advantage of be<strong>in</strong>g very<br />

simple to use <strong>in</strong> LCA, as the yearly benefit for delay<strong>in</strong>g an emission is constant. As the difference<br />

17

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