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ILCD Handbook: Framework and requirements for LCIA models and ...

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<strong>ILCD</strong> <strong>H<strong>and</strong>book</strong>: <strong>Framework</strong> <strong>and</strong> <strong>requirements</strong> <strong>for</strong> <strong>LCIA</strong> <strong>models</strong> <strong>and</strong> indicators First edition<br />

4.3.1.2 <strong>Framework</strong> <strong>for</strong> analysing the characterisation <strong>models</strong><br />

Potentially Affected<br />

Fraction of Species<br />

Ecosystem Damage<br />

Emission of mass<br />

Distribution of mass<br />

Cumulative Exposure<br />

(summed over time <strong>and</strong> space)<br />

Likely Incidence in<br />

Population<br />

Human Health<br />

Damage<br />

Fate factor<br />

Exposure<br />

factor<br />

Exposure -<br />

Response<br />

Consequences<br />

Human Intake<br />

Fraction<br />

Human Health<br />

Effect Factor<br />

Human Damage<br />

Factor (HDF)<br />

Figure 4-4 Recommended framework <strong>for</strong> calculating characterisation factors <strong>for</strong> human toxicity<br />

effects in LCA. (based on Pennington et al. 2006, Jolliet et al. 2006)<br />

From Figure 4-4, it is clear that the model <strong>for</strong> human toxicity effects must account <strong>for</strong> the<br />

environmental fate (F), exposure (X), dose-response (R) of a chemical <strong>for</strong> midpoint factors<br />

<strong>and</strong> additionally severity (S) <strong>for</strong> endpoint factors (Udo de Haes et al. 2002, Pennington et al.<br />

2006, Jolliet et al. 2006):<br />

CF = S · R · X · F = S · R · iF<br />

The fate factor above relates the emission flow to the change in mass in the environment.<br />

The exposure factor links the change in mass in the environment to the change in intake<br />

rate. The dose-response slope is the likelihood of an additional effect per unit additional<br />

intake <strong>and</strong> the severity is the effect per case linked to mortality <strong>and</strong> morbidity.<br />

In reality, these parameters vary depending on location (e.g. habitat characteristics, local<br />

stressors, mixtures, background concentrations) <strong>and</strong> time (e.g. seasonal life stage<br />

sensitivity). The implications of many of these assumptions in comparative applications such<br />

as LCA, as well as in regulatory contexts, are only now beginning to be quantified. These<br />

variations are there<strong>for</strong>e generally not adopted in default <strong>models</strong> <strong>and</strong> factors.<br />

The fate <strong>and</strong> exposure factors can be combined into an Intake Fraction (iF). This<br />

characterizes the fraction of the emission that is taken in by the overall population (Bennet et<br />

al. 2002).<br />

In estimating the comparative risk of a chemical in LCA, dose-response extrapolations are<br />

based on toxicological benchmarks. Dose-response benchmarks can be estimated from<br />

toxicity data on e.g. laboratory experiments, assuming a variety of <strong>models</strong> (e.g. Crettaz et al.,<br />

2002)<br />

Benchmarks are exposure measures associated with a consistent change in response,<br />

such as the 10% or even the 50% effect level. Regulatory-based measures do not<br />

necessarily provide a consistent risk basis <strong>for</strong> comparison, as they were often not developed<br />

<strong>for</strong> use in such a comparative context or to facilitate low dose-response extrapolation. Other<br />

differences in data use in LCA <strong>and</strong> regulatory/based risk assessments include the preferred<br />

use of median, rather than extreme, data in the fate <strong>and</strong> exposure modelling, as well as the<br />

4 Requirements <strong>for</strong> specific impact categories 39

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