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Astron. Astrophys. 358, L67-L70 (2000)
3. Results and discussion
The various seed abundances of Fig. 2 are used to compute the
production of the p-nuclides in the PPLs of the
25
star considered here. As in RAHPN, the abundance of a p-nuclide
i is characterized by its mean overproduction factor
, where
is its solar mass fraction (Anders
& Grevesse 1989), and
![[EQUATION]](img37.gif)
where is the mass fraction of
isotope i at the mass coordinate
,
is the total mass of the PPLs, the sum running over all the PPLs
( corresponds to the bottom layer).
An overproduction factor averaged over all 35 p-nuclei is calculated
as , and is a measure of the global
p-nuclide enrichment in the PPLs. So, if the computed p-nuclei
abundance distribution were exactly solar, the normalized mean
overproduction factor would be equal
to unity for all i.
Fig. 3 shows the normalised p-nuclide overproduction factors
derived from the seed abundance distributions calculated with the
rates R1, R3
and R5. Changes in the shape of the p-nuclide abundance
distribution are clearly noticeable, at least for
. The use of R1 leads to a
more or less substantial underproduction of not only
, ,
and ,
a `classical' result in p-process studies (see RAHPN), but also of
and
, which was not predicted in previous
calculations. This new feature directly relates to the larger
abundances around used by RAHPN
(dashed curve in Fig. 2), in contrast to the much flatter seed
distribution obtained with R1. This Kr-Sr-Mo-Ru trough is
gradually reduced, and in fact essentially disappears, for
rates of the order or in excess of
R3. This situation is most clearly illustrated by Fig. 4.
In these very same conditions, for
and
comes much closer to unity as well.
It has to be noticed that this situation does not result from a
stronger production of these two nuclides by the p-process, but
instead from their increased initial abundances associated with a more
efficient s-process when going from R1 to R5. In
contrast, the pattern does not
depend on the adopted rate for
. This is expected from a mere
inspection of the s-nuclide seed distributions displayed in Fig. 2. In
particular, and
remain underproduced. This cannot be
considered as an embarassment as these two nuclides can emerge from
the s-process in low- or intermediate-mass stars.
![[FIGURE]](img61.gif) |
Fig. 3. Values of and of derived from the seed abundances calculated with the rate R1 (upper panel), R3 (middle panel) and R5 (lower panel). Lines connect different isotopes of the same element. The dotted horizontal lines delineate the range
|
![[FIGURE]](img65.gif) |
Fig. 4. Values of the normalized overproduction factors of the Kr, Sr, Mo and Ru p-isotopes as a function of the rate
|
In addition, the overall efficiency of the p-nuclide production
substantially increases with increasing
burning rates. More specifically,
is multiplied by a factor of about
15 when going from R1 to R5. This could largely
ease, and even solve, the problem of the relative underproduction of
the p-nuclides with respect to oxygen identified by RAHPN. For their
considered 25 model star calculated
with the rate from Caughlan et al.
(1985), they obtain and report a
value of 4.4 for the ratio of the oxygen to p-process yields. This
value would come close to unity for
rates in the vicinity of R3-R4, as the
p-nuclides would be about 3 to 6 times more produced than in
RAHPN.
© European Southern Observatory (ESO) 2000
Online publication: June 20, 2000
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