Farm Animal Metabolism and Nutrition

(Tina Sui) #1

absorption occurred with increasing dietary
Zn concentration. Their data (Johnson et al.,
1988) were subjected to non-linear regres-
sion, to yield the following relationship
which was incorporated into the model:


Abs = 0.986 0.0233 Zn p.p.m.
+ 0.0002 Zn p.p.m.^2 (8.1)

where Abs = coefficient of absorption and
Zn p.p.m. = dietary Zn concentration, μg
g^1 (Fig. 8.4).
Plasma Zn was held in steady-state in
the simulation because it is only about
0.5% of whole-body Zn in the rat, and
variations in the plasma Zn pool size,
which are observed during deficiency, are
negligible with respect to changes in the
major tissue Zn pools. It was assumed that


the relative distribution of plasma Zn to
tissues in the body of the growing rat
would be similar to that found for mature
rats in a recent compartmental modelling
study (House and Wastney, 1997). Thus,
values for the fractional transfer coefficients
to tissues from plasma (determined by
House and Wastney, 1997) are incorporated
into the current simulation. The values
utilized were 7.1 day^1 for transfer of
plasma Zn to muscle (k(5,2) in Fig. 8.1),
5.62 day^1 for transfer to skin and hair
(k(6,2)), 35.7 day^1 for transfer to internal
organs (k(3,2)) and 7.22 day^1 for transfer
to bone (k(4,2)). Thus, Zn transfer from
plasma to internal organs, mainly liver, in
the simulation is relatively rapid, which is
consistent with other observations on the

Trace Element Dynamics 165

5
Muscle

6
Pelt

4
Bone

7
Urine

3
Internal
organs

9
Gut^1 Faeces

2
Plasma

Dietary Zn

k(5,2)

k(2,5)

k(2,1)

k(6,2)

k(2,6)

k(2,4) k(4,2)

k(2,3)

k(3,2)

k(7,2)

k(1,3)

k(9,1)

Fig. 8.1.Kinetic model of Zn metabolism in rats. Circles represent body Zn compartments, which are
numbered arbitrarily. Arrows are fractional transfer coefficients (day^1 ), k(i,j), indicating transfer to
compartment i from compartment j; for example, k(2,1) is the fraction of compartment 1 (gut Zn) which
is transferred to compartment 2 (plasma Zn) per day.

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