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LCA Food 2012 in Saint Malo, France! - Manifestations et colloques ...

LCA Food 2012 in Saint Malo, France! - Manifestations et colloques ...

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PARALLEL SESSION 3C: SHEEP AND DAIRY PRODUCTION SYSTEMS 8 th Int. Conference on <strong>LCA</strong> <strong>in</strong> the<br />

Agri-<strong>Food</strong> Sector, 1-4 Oct <strong>2012</strong><br />

The <strong>LCA</strong> analysis of the production of lamb meat thus has to take <strong>in</strong>to account the different sizes of the<br />

breeds and consequent feed requirements, different types of land and consequent yields of grass (and management<br />

requirements), and different rates of lamb growth and ewe productivity.<br />

The Cranfield <strong>LCA</strong> model addresses this us<strong>in</strong>g systems modell<strong>in</strong>g to l<strong>in</strong>k the various sub-systems. The equations<br />

l<strong>in</strong>k<strong>in</strong>g the systems ensure that the numbers are coherent and enable various options to be analysed.<br />

Options that can be explored may be economic, long term breed<strong>in</strong>g goals, such as greater fecundity or policy<br />

oriented, such as concentrat<strong>in</strong>g sheep production <strong>in</strong> the hills or lowlands, as land demand changes.<br />

2. M<strong>et</strong>hods<br />

2.1 Functional unit<br />

The functional unit (FU) is 1000 kg expected edible lamb carcass at the national level. This is derived as<br />

liveweight for slaughter multiplied by the kill<strong>in</strong>g out percentage (47%), so that the system boundary is the<br />

farm gate, but the FU represents the useful carcass weight that can be expected. The relatively small burdens<br />

of transport and slaughter<strong>in</strong>g are not <strong>in</strong>cluded. Adult sheep meat and wool are co-products.<br />

2.2 Biophysical performance of flocks<br />

The basis of the model is the def<strong>in</strong>ition of the biophysical performance of each type of sheep flock. These<br />

<strong>in</strong>clude terms for ewe and ram longevity, fecundity (lambs per ewe per year), ram/ewe ratios, growth rate,<br />

mature body weights and mortality rates. This gives the data to calculate flock replacements required and<br />

hence how many surplus lambs are produced for exports to other flocks or for slaughter (Table 1). Data came<br />

from standard agricultural texts (e.g. Nix, 2005; Agro Bus<strong>in</strong>ess Consultants, 2005), contact with the <strong>in</strong>dustry<br />

and further research (Warkup <strong>et</strong> al., 2008). It is important to note that a distribution of lamb weights comes<br />

from each system, not just an average. Hill sheep are clearly smaller and shorter lived than lowland ones.<br />

Table 1. Ma<strong>in</strong> characteristics of the sheep flocks<br />

Hill pure<br />

bred<br />

flocks<br />

Upland<br />

purebred<br />

flocks<br />

Upland<br />

crossbred<br />

flocks<br />

Lowland<br />

purebred<br />

flocks<br />

Lowland<br />

crossbred<br />

flocks<br />

Ewe life, years 3.5 4.3 4.3 4.3 4.3<br />

Ram life, years 3 3 3 3 3<br />

Ewes/ram 47 47 47 20 20<br />

Annual ewe cull<strong>in</strong>g rate 5% 4% 4% 4% 4%<br />

Annual ewe mortality rate 3% 3% 3% 3% 3%<br />

Lambs per year 1.0 1.4 1.4 1.5 1.6<br />

Ewe weight, kg 52 62 76 74 78<br />

Lamb daily liveweight ga<strong>in</strong>, kg/d 0.10 0.14 0.17 0.18 0.19<br />

Lamb mean f<strong>in</strong>al liveweight, kg 28 34 38 38 39<br />

Distribution of lamb weights<br />

25-32, kg 92% 29% 2% 2% 1%<br />

32-36, kg 8% 49% 23% 21% 17%<br />

36-39, kg 0% 18% 38% 37% 35%<br />

39-45.5, kg 0% 4% 36% 40% 46%<br />

Wool, kg 2.1 2.9 2.9 3.1 3.1<br />

2.2 Structural model of the national flock<br />

The <strong>in</strong>dividual flocks are l<strong>in</strong>ked by a s<strong>et</strong> of l<strong>in</strong>ear equations to allow transfers b<strong>et</strong>ween them (e.g. a store<br />

lamb moves from the hills to an upland or lowland flock to be f<strong>in</strong>ished). If the balance of production systems<br />

is changed, the model recalculates the systems <strong>in</strong> order to supply the functional unit. The balance may be<br />

altered by chang<strong>in</strong>g the productivity of one part, e.g. more lambs per ewe <strong>in</strong> upland flocks, or by chang<strong>in</strong>g<br />

the proportions of hill, upland and lowland flocks. The l<strong>in</strong>k<strong>in</strong>g equations have the follow<strong>in</strong>g structure. The<br />

solution is the amount, X, of each activity, i, that produces the desired mass of the functional unit, Z,<br />

n<br />

<br />

i<br />

i i X z Z<br />

1 Eq. 1<br />

where zi is the output (types of sheep) of activity i, and also satisfies the s<strong>et</strong> of flows b<strong>et</strong>ween activities:<br />

305

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