Nuclear Physics A520 (1990) 139c- 152c North-Holland
139c
STUDIES IN SUPERDEFORMATION AT CHALK RIVER
David WARD
Atomic Energy o f Canada L i m i t e d , R i v e r , O n t a r i o , Canada, KOJ 1JO
Chalk R i v e r N u c l e a r
Laboratories,
Chalk
Recent work w i t h t h e 8n s p e c t r o m e t e r l o c a t e d a t t h e TASCC f a c i l i t y i n Chalk R i v e r has c o n c e n t r a t e d on two a s p e c t s o f s u p e r d e f o r m a t i o n . Firstly, the s t u d y o f n u c l e i n e a r X52Dy t o s e e k and to s t u d y new c a s e s . T h i s program has l e d to t h e d i s c o v e r y o f m u l t i p l e s u p e r d e f o r m e d bands i n XS3Dy, and more r e c e n t l y t o t h e d i s c o v e r y o f two e x c i t e d s u p e r d e f o r m e d bands i n 149Gd. The s e c o n d program u t i l i z e s an a r r a y o f c h a r g e d p a r t i c l e d e t e c t o r s i n s i d e the spectrometer, and e x p l o r e s t h e p o s s i b i l i t y that following a HI-fuslon r e a c t i o n , c h a r g e d p a r t i c l e e v a p o r a t i o n c o u l d depend on d e f o r m a t i o n i n the final nucleus.
The discovery and present exploitation of superdeformed rotational bands is very much a child of the technology that made large-scale v-ray instrumentation possible.
At the TASCC facility in Chalk River our program is built around the
8~ spectrometer, a view of which is shown in Figure I.
The instrument was built
and is Jointly operated by Canadian universities and CRNL.
It is a typical
second generation instrument comprising an inner ball of 72 Bismuth germanate (BGO)
detectors
shields.
and
an outer
array
Generally we use an event
of
detectors
with
BGO
trigger requiring a suppressed
coincidence in the BPGe array together ball with K=10.
20 HPGe
Compton two-fold
with a K-fold coincidence in the BGO
The data rate to tape is typically 2500 events per second.
The nucleus 149Gd provides a good example of a superdeformed band.
Although
I might hesitate to call this a strong band (it is approximately 1.5% of the 5n channel in this reaction),
there are a number of clean gates such as the one
shown
can be identified as separate peaks
in Figure
projection
2, which
(ef inset).
in
the
total
In this data there is no difficulty in showing
every member of the band is coincident with every other member.
that
The problems
begin when we try to push to the limiting sensitivity of the instrument, example
in searching
for other
cases of superdeformation near
searching for excited superdeformed bands. much more on systematics
152Dy,
or
for in
In these situations we have to rely
and be content with summing spectra
gates.
0375-9474/90/$03.50 © 1990 - Elsevier Science Publishers B.V. (North-Holland)
for individual
140c
.
D. Ward / Superdeformation at Chalk River
Figure I. A view of one-half of the 8~ spectrometer. The inner ball is made up of 72 BGO scintillation detectors, (one removed to allow the beam to enter). The hexagonal shaped holes in the inner ball, visible in this picture, allow the 20 HPGe detectors an unobstructed view of the target located at the centre. Each HPGe detector has BGO Compton shields.
D. Ward
/ Superdeformation
at Chalk River
14lc
TOTAL PROJECTION
~gGd
SUPEROEFORHEO
i
BANO
~.oooo
z zoooo S
100C
u~
>
,,-," ,=
"/SO
800
Ey (keY)
r---
D 0
N
50q t
I'I" I"1
r''
'1" '
700
500
I'
'q
1100
900
1500
1300
EV (keV) Figure 2. Example of a V-spectrum characteristic of a superdeformed band. The gating transition is visible in the total projection spectrum, and is chosen for this illustration because it is a "clean" gate bringing back in coincidence only the superdeformed band and Its decay through "normal" states in 149Gd. From reference I.
A major component give
a vlew
momentum
of
not
of the fascination
the nucleus
previously
of superdeformed
in a region of extreme
accessible
to detailed
bands
is that
deformation
study.
But
and
they
angular
to date,
no
superdeformed band near ZS2Dy has been attached to the rest of the level scheme, and none of them have firm spin assignments.
In these circumstances one might
well ask is it possible to do nuclear structure physics? one
thing we do
inertia,
j(2),
know
about
are sensitive
these
bands,
indicators
namely
It turns out that the
their dynamical
of nuclear structure.
the rate at which j(2) changes with rotational frequency ( ~ )
moments
of
In particular,
is an indicator of
the occupancy of the intruder orbitals. A summary of where we stand in the Z52Dy region is shown in Figure 3.
The
first case of multiple superdeformed bands was discovered in IS3Dy by Johansson et al.2). only
one
comparing
These three hands were populated weakly, fifth
of
the
the observed
intensity j(2)
typically
values with
found
the strongest of them being in
the ZS2Dy
those calculated
region.
for various
By
assumed
142c
D. Ward / Superdeformation at Chalk River
•
67 152Dy ~s3D'~y
151 Dy
66
1 1/,9 Tb
Z 65
•
0 •
I
144Gd I 14sGd l~6Gd %7Gd
6~
•
ol
,
l~SGd
tsl Tb 1
2
%gGd
1so Gd
3
2
1 •
2
1 L___LI
150 Tb
63
80
81
82
83
86
85
86
N
Figure 3. A summary of the present status in the Z52Dy region. The bottom right of each panel refers to the number of superdeformed bands known in that nucleus, and a zero denotes an unsuccessful search. The filling at the bottom left means that an 8~ spectrometer group have studied or searched for superdeformation in that nucleus.
structures
(cf
Figure
Nilsson-Strutinski reference
2,
some s i x
t h r e e have p o s i t i v e
rotational This
is
involving
to l i e
then j(2)
such p a r t i c l e s . remaining
two a r e
by Aberg
Figure
4).
are
j(2)
the
al.
configuration The t h r e e
cranked
given In
in
Z53Dy;
~63 and t h r e e positive
are not
parity the ones
v a l u e s drop s h a r p l y w i t h i n c r e a s i n g
observed first
In et
predicted
l o w e s t f o r s p i n s above 50~,
an example o f a g u i d e l i n e two o r
assignments.
the i n t r u d e r
(cf
experiment because t h e i r the
cut
pairing
s u p e r d e f o r m e d bands
i n v o l v i n g ~64
f r e q u e n c y whereas
when t h e r e a r e e i t h e r orbital
without
low-lying
although predicted
seen in t h i s
we can make c l e a r
parity
have n e g a t i v e p a r i t y bands,
4)
calculations
bands have
a very
flat
n o t i c e d by B e n g t s s o n e t
three particles
in a particular
behaviour. al.3),
that
v or ~ intruder
t e n d s to d e c r e a s e more s h a r p l y than when t h e r e a r e one o r f o u r Of t h e
three
signature
predicted
partners
bands w i t h ~64,
h a v i n g v72 .
and
the
Band 2 and band 3 i n
one has v73
the
e x p e r i m e n t a r e s i g n a t u r e p a r t n e r s and can t h e r e f o r e be a s s i g n e d ~64v72,
leaving
D. Ward
A
/
Superdeformation at
100
9.0
95
8.6
=, ~e
143c
'
90
>
River
Chalk
(b)..~:_
8.2
85
?,
80
I
7.8
75 0.3
0.4
0.5
0,6
0,7
7.4 30
4O
50
60
70
SPIN, I (~)
ROTATIONALFREQUENCY(MeV/~)
Figure 4. Calculated dynamical moments of inertia and excitation energies of the six lowest superdeformed bands in *S3Dy. The intruder configurations, parity and signature (m, ~) are: curve (a) = ~64v73 (-, -I/2), curves (b) = ~64v72 (-, ±I/2), curve (c) = ~63v73 (+, -I/2) and curves (d) = ~63v72 (+, ±1/2). From reference 2.
band
1
for
the
configurations, than
the ~63
calculated Woods-Saxon
~64v73
assignment.
In
the
experiment
it
is
the
~64
which are observed, and hence they must lie at lower excitation configurations.
It
seems
clear
therefore
with standard Nilsson model parameters calculations
by Nazarewicz
et
al. 4)
that
the
is too small. do
Z=66
gap
More recent
reproduce
the correct
ordering of these levels in ZS3Dy. This is not the end of the Z53Dy story.
What the original authors failed to
notice was that the average 7-ray transition energies of the signature partners (band 2 and band 3) lie within energies
(cf Figure 5).
the data and interpret with v[51419/2.
I-2 keV of the corresponding
Z52Dy
transition
Nazarewicz et al. 5) have picked up on this aspect of the signature partner bands as the ZS2Dy core coupled
They point out that I) the decoupling parameter a-O and 2) the
addition of a neutron causes no change in the kinematic moment of inertia of the core AJ(Z)/J (I) at the level of I part per I000. The discovery of so called "twinned" bands has stimulated a great deal of experimental and theoretical excitement. technically the first example.
I suppose the Z53Dy case mentioned is
However, what we generally mean by twinned bands
are cases where the same sequence of 7-ray energies (to within I-2 keV) is found over a span of ten or more transitions in two different nuclei.
The first such
examples being the pairs (ZSZTb, *S°Gd*) and (IS2Dy, ZSZTb*), where one asterisk denotes the first excited superdeformed bandS). Recently we have performed
two new experiments
vlew to look for excited superdeformed handsT).
on Z49Gd and ZS°Tb with a
In the ZS°Th case we have not
found anything new beyond the original Berkeley studyS). found two excited bands.
However,
in ZagGd we
The reactions employed were 124Sn(3°Si,
5n)149Gd at
144c
D. Ward / Superdeformation at Chalk River
,
b)
a)
+i
-i 93/;~_
91/.2.~
,6= t
1075
1064 44+@
1052 8 9 / ~ 8712.~ 1029 1006 8 5 / ~ 83/~ 980 959 81/2-~, 79/2-
h~ =0.6 MeV
1017
42+@ 969 40 + ~'
CORE + [ 5 1 4 ] ~
EFFECTIVE
"152Dy,,
153Dy 0.55
0.60
0.65
CORE
fl=
NEUTRONS
AE 7 2 (keV) 1
,, • '
-.-."
0
.
-1
10'
12'
1
14
E y(MeV)
Figure 5. (a) Calculated single neutron routhians at a rotational frequency 0.6 MeV versus B2(b) The effective Z52Dy core transitions have been derived from the ZS3Dy data for the [51419/2 signature partners, and are compared with the actual ZS2Dy transitions as shown inset. (After Reference 5) 155 HeV and z24Sn(3ZP, 5n)ZS°Tb at 156 HeV.
In both cases we recorded about 500
x I06 coincidence events above a K=IO trigger in the BGO ball. examples
of
?-spectra
In
these
experiments.
These
Figure 6 shows
spectra
are
sums
of
reasonably clean gates taken from the efflclency-corrected background-subtracted coincidence matrices.
To get an idea of
the statistical accuracy it can be
noted that the net intensity of any particular photopeak-photopeak coincidence on the plateau region of the intensity distribution in the z49gd yrast data is approximately 2000 counts. The dynamical moments of inertia j(2) shown in Figure 7.
in z49Gd have very different slopes orbltals
are
and relative ?-ray
intensities are
In the left most panel it is apparent that the three bands
available
to their j(2)
in the calculations
values.
and how
Considering which
their j(2)
values
would
behave, it Is clear that to make z49Gd* from z49Gd we need a neutron particle hole excitation placing a neutron in an intruder orbital and leaving a hole in the 64 or [642]5/2 orbital, i.e. from ~62v7 z to ~62v72(64) "I.
The excited band
19. Ward / Superdeforrnation at Chalk River
145c
149Gd** (SECOND
EXCITED
BAND)
1400
6O0
0 I,I Z Z
< 7-
' ~i'll ~II N_ooN~_i''_' ,~iI_ ~=rll ~'""I I",li'e. II 1II'I'~'"""" 'N l~i"""'ll" =
2200
r i
,
m Lo
i
I
~
I I o S ~I ,~ ~ ~
F{
(.D
_ _
,
(YRAST)
1400 131 LIJ O3 I--
z
600 0
3000
0
u.I _J <
~
co~s ;~ ~ _0 ~ _ ~Z --
149Gd*
~
(FIRST
--
EXCITED
BAND)
1500
m
o
i
~
T
r-.
~
O0
~
I
I1000
'
'il' tO
I
'U i"
I
I I' I"
1 4 9 , . , .4
u,
LO
"~
I~
~
m 0
0
---- ,,o ~
(D
C'J
F-- ~
co c
(YRAST)
1
7000 3000 O 800
V'u,f~ vu'~C~'..-~,'u'u~-~." : " I L
1000
1200
GAMMA-RAY
• " '
' i
. . . . . . . . . . . . . I
i400 ENERGY
i600
I
i800
(kev)
Figure 6. Sample spectra of superdeformed bands observed in Z49Gd and *5°Tb with the 8~ spectrometer. Gamma-ray transition energies are shown in keV rounded to the nearest integer. The lower three panels are taken from the background-subtracted efficiency-corrected coincidence matrix and were obtained by summing coincidence spectra derived from clean gates. The upper panel is also efficiency corrected but was derived from the raw coincidence matrix by summing gates on 71269, 71323, 71377 and 71431 keV with an appropriate background subtracted. From Reference 7.
146c
,
Ward / Superdeformation at Chalk River
D.
then has positive parity and signature ~ = +1/2.
With this assignment,
149Gd*
has the same intruder configuration as the yrast superdeformed band in 15°Gd9) whose j(2) behavlour it clearly mimics (of centre panel in Figure 7). The interpretation of 149Gd** is very simple since it is a twin to the yrast superdeformed
band
configuration.
in
15°Tb
and
must
therefore
have
the
same
intruder
In this case we have a proton particle-hole configuration,
the situation
is surely parallel ---T--
T
-
P
~ --T
to the cases observed ----
--
i
~
and
by Byrski 6) where
1
149Gd I00
OGd
>- 80~ ~- 6O
~
4o
tlA
~z
2O
>
8
<_J
4
oc
2 i 06 IO0
i¢r hi Z
! 08
j(2)r
i I0 ~
~___i_. E ~ I t----J OrB 2 14 16 1808 I0 12 14 16 06 G A M M A - R A Y ENERGY (MeV)
,
,
~
T - -
--~
r
T
I --
I
",
"2"eV") ,',9 ,
90
n I0
T
" T
I 12
t 14
"
Z
16
I ,,e',,,,
I Gd
t- 2 F ¢¢~'{ ¢'¢¢¢'¢o? ~l
U_ 0 I-Z UJ
,50Gd
',
0~8~-~
.
/
~
149Gd**
E~, 4
0
o_ d
14
d**
4I
<~ z >cl
J i I 60
L
03
I 04
05
_
I
06
I
07
018
L
~
09 04 05
ROTATIONAL
06
J
~
'
:
~
-
07 08 03 0"4 0"5 0 6 07 08
FREQUENCY
~,.,.,
(MeV)
Figure 7. Relative intensities and dynamical moments of inertia, j ( 2 ) observed in reference 7, (ref. 9 for the iS°Gd case). Solid lines are drawn to link the data points and are not fits. The j(2) plot for iS°Gd is irregular beyond the uncertainty quoted in Ref. 9 and the inflections may have significance considering that 149Gd* shows a similar pattern. The J(~) for 149Gd is very regular except for the last two transitions, an effect which can be seen by eye in Figure 8. The bottom right panel contains an inset detailing the transition-energy differences between the twinned bands 149Gd**/*S0Tb. From Reference 7.
the
D. Ward / Superdeformation at Chalk River proton hole is in the 3x0 or [30111/2 orbital.
147c
The configuration of 149Gd** is
then ~63(310)'xv7 I, having positive parity and signature ~ = +1/2. In 149Gd we find both a neutron and a proton excited superdeformed band; the neutron excitation does not produce a twin whereas the proton excitation does. Can we understand this?
In part, it can be understood as a deformation driving
effect of the hole state. Nilsson
diagram,
and
In X49Gd** the [30111/2
a hole
in
that
state
orbital is up-sloping in the
increases
the deformation
thus
cancelling to some extent the effect of the change in nuclear size which scales as A s/3.
On the other hand,
the neutron hole in 149Gd* is [642]s/2 , which is
strongly down-sloping in the Nilsson diagram. a decrease
in deformation
thus reinforcing
A hole in this orbital will cause the change in nuclear size,
and we
should expect that the corresponding decrease in the moment of inertia will be larger than the average scaling, calculations by Ragnarsson,
and indeed
this is what we observe.
presented at this conference1°),
Recent
substantiate
these
simple arguments. Since
Gd**
is
excitation energy
more
weakly
populated
than
Gd*
it
must
in the feeding region around spin 55 ~.
lie
at
higher
But Gd** has
the
smaller j¢2} values and therefore a crossing of the bands might occur at lower spin.
Such a crossing should exhibit an interaction since these bands have the
same parity and signature if our assignments are correct.
We can speculate that
the sharp deviation in the energy of the lowest transitions from the systematic trends,
namely 7877 keV in Gd*
(higher
than expected),
and 7896 keV in Gd**
(lower than expected) is an indication of the crossing.
That is, the level fed
by 7877 keV is pushed down by the interaction and the level fed by 7896 keV is pushed up.
The assumption
that these levels are essentially degenerate
fixes
the relative excitation energy of Gd* and Gd**, and we find that in the feeding region, the bands would be approximately 700 keV apart.
This conclusion is very
tentative since on the basis of this experiment we cannot be sure that the key transitions
7877
Nevertheless,
and 7896
keV are
truly members
of
their
respective
bands.
we present the argument since it is the first clue pertaining
to
the dependence of population intensity on excitation energy in the second well. Since transition
in
this
known
experiment so
far
we
have
observed
(71673 keV I = 135/2 ~
the 131/2,
highest
spin
cf Figure
discrete 8),
it is
worthwhile to extrapolate the measured feeding intensities for 149Gd to estimate how the population of very high spin states might look. to a decrease in population of approximately is of interest
in connection with
The slope corresponds
1.8 per transition.
the detection of hyperdeformed
This estimate nuclei
(3:1
axis ratio) which are predicted 11) to lie near the yrast line at spins in excess of 70 ~.
For example, according to our extrapolation, a discrete transition of,
148c
D. Ward / Superdeformation at Chalk River
d W
YRAST
SUPERDEFORMED
z z
BAND
149Gd
t 'o
7000
oJ
uJ 13..
--
N
_
(./3 I.z z) o .o 3 0 0 0 ¢-., w J
"~-
--
.~.
i~ -
oJ
>¢
OrO
_
--
to
6.0 Ul ,"
1200
U ""
I
1360
1280
~'Lgup
UU
1440
GAMMA-RAY
bt.~ •
1520
,--,
,
uu~
1600
1680
(kev)
ENERGY
F i g u r e 8. Spectrum showing t h e h i g h e s t s p i n d i s c r e t e l i n e s t h e y r a s t s u p e r d e f o r m e d band i n 149Gd. T h i s s p e c t r u m was summing a p p r o p r i a t e gates in the background-subtracted corrected matrix. The a s s i g n m e n t s g i v e n i n Ref. 1 l e a d to 131/2 f o r t h e 1673 keV ? - r a y . From R e f e r e n c e 7.
say,
spin
transition populated
74~72
would
assigned bands
be approximately
in
this
should
be
ten
experiment. possible
times
The
with
weaker
observed in o b t a i n e d by efficiencya s p i n 135/2
than
spectroscopy
the
next
of
the weakest such
generation
weakly
of
v-ray
instrumentation.
2.
STUDIES OF CHARGED PARTICLE EVAPORATION SPECTRA
of
the
For n u c l e i
with large
Coulomb b a r r i e r
prolate at
evaporation of charged particles in a spherical searching
deformation
the
nucleusZ2).
tips,
and
there
it
should therefore
More r e c e n t l y
for hyperdeformed nuclei
it
has
is a significant long
h a s been s u g g e s t e d
program to i n v e s t i g a t e
possible
by v - r a y
spectroscopy
states
specific
deformation
(particularly
charged particle
to e x p e r i m e n t a l i s t s
effects. the
spectrum.
the
t h a t one way of
might be t o t a g t h e v - r a y s p e c t r o s c o p y
This sounds eminently reasonable
associated
that
be e n h a n c e d o v e r t h a t e x p e c t e d
t h e low e n e r g y component o f t h e e v a p o r a t e d c h a r g e d p a r t i c l e
in
reduction
been a r g u e d
with
spectrumZZ).
and we have i n i t i a t e d
a
We t u r n t h e c o n c e p t a r o u n d and s e l e c t
final
nucleus
which a r e
superdeformation)
and
known to have a then
examine
the
D. Ward / Superdeformation at Chalk River
149c
The apparatus is an array of charged particle detectors that fits inside the BGO
ball
crystals angle
of
(cf
appreciably were
the
coupled Figure less
8~
9).
The
This which
space
driven
ALF,
comprises
inside
the
35Z of
8~
to photodiodes.
Their
16 CsI
the
solid
spectrometer
is
at ~RNL and we
performance
has
been very
The CsI crystals are 2 cm x 2 cm x 0.5 cm thick and the photodiodes
to detect
every
fusion
The BGO ball of the 8~ spectrometer is
event
with
therefore we can use it as a start timer. outputs referenced rays,
named
approximately
in the Spin Spectrometer
2 cm x 2 cm with a rise time of 25 ns. guaranteed
array,
cover
available
than that available
to some extent
gratifying.
spectrometer.
to photodiodes,
to the start
p, d, and ~ particles.
(alpha energy).
Typical
a
timing
of
-2
ns~
Simple cross-over timing on the CsI
time then provides good The operational
energy resolutions
accuracy
threshold
identification is generally
for 72.5 MeV
are 5Z for 5 MeV ~-particles
and
1.3X for 15 MeV protons. To
build
superdeformed MeV.
up
to
hyperdeformatlon
in
easy
stages
we
first
studied
the
band in i]3Ndi~) by the reaction 1°Spd (32S, 2p, 2n)133Nd at 155
This band is remarkable in that it is populated with an intensity about
Figure 9. View of the plastic vacuum shell and mounting system for the 16 CsI - photodiode detector array, (ALF), mounted inside the BGO ball of the 8~ spectrometer.
150c
•
20%
of
19.
the reaction
Furthermore,
Z33Nd
Ward / Superdeformation at Chalk River
channel
Is Just
(compared far enough
wlth
I-2% in the rare earth
off
stability
residue in reactions with outgoing charged particles.
that
region).
It Is a prominent
Thls Is not the case for
known superdeformed bands in the Z52Dy region. Now
our
main
objective
in
these
experiments
is
to be certain
that
by
discrete llne gating techniques on the BPGe detectors we have truly isolated the associated particle spectrum. chosen gate included only from background
underlying
would be very difficult
It means we have to be very careful that I) the
the v-ray peak of interest the v-ray
10000[
F ~J 1400~ z z 12003: 0 1000.
1000
0
0
100[
I1.
°t 10
,11.
400,
-200
I
zl-" ~
1000
°
100
0 0
/
~
--
It
~
I_
~,~,. 132Nd
C)
What we can do is to
133Nd
SOb
800~ 6001
ill 8 2oo~ ~
-400 10000
subtracted.
to attain this level of quality assurance were it not
for the fact we are dealing with HPGe coincidence data.
~ z
and 2) the contribution
peak has been properly
400
0
0
500 1000 1500 GAMMA-RAY ENERGY
(keV)
2000
Figure II. The V-spectrum showing the superdeformed band of Z33Nd selected with gates and background corrections identical to those used In generating the p r o t o n c o i n c i d e n c e spectrum shown in Figure 10, Panel a.
t
1o.
I I
r 10
20
30
Figure 10. Panel (a) - the spectrum of protons at 90 ° in the laboratory leading to normal and superdeformed states in Z33Nd, (2p, 2n) channel, overlaid. Panel (b) - the difference spectrum normalized to zero net counts over the full spectrum. Panel (c) - proton spectra leading to low spin yrast states of Z32Nd (2p, 3n) channel and Z34Nd (2p, n) channel.
D. Ward / Superdeformation at Chalk River
set
gates
spectrum;
and
backgrounds
on HPGe 1 and project
151 c
out an associated
particle
the quality of this result is tested by projecting out under exactly
the same conditions
the associated V-spectrum In HPGe 2.
If we claim to have
isolated the particles leading to superdeformed states then we should see in the corresponding
coincidence V-spectrum
the lines of the superdeformed
its decay through the low spln yrast transitions. belonging to any other nucleus, intensity exceeding
band,
and
Ne do not expect to see lines
or to see low spin transitions of iS3Nd at an
those of the superdeformed
band measured below the gating
trahsition. Results for *S3Nd are shown In Figure 10. judgements spectrum
and
including
leading
to the superdeformed
band
leading to normal states in the same nucleus. at the I-2% level.
slopes
interesting proton
in
the charged
is virtually
particle
identical
to that
If there are differences they are
These certainly show large centroid shifts and have
the exponential
experimental
spectra
that
As a check we also show proton spectra associated with other
(2p, xn) reaction channels. different
After making the most stringent
only clean gates we find
is
observation
strongly
region as might that
correlated
be expected.
the degree to
the
of
total
"hardness"
number
of
It is an in
these
evaporated
particles (i.e. n + p) and not to just the number of protons involved.
3.
SUMMARY Results of recent experiments with the 8n spectrometer have been presented.
Our
understanding
superdeformed good shape.
of
the
configurations
involved
in
the
three
With regard to the charged particle work, we have obviously made a
good start with 133Nd; *S2Dy
intruder
bands now known in each of XSSDy and 149Gd seems to be in very
region
where
however,
I think we need a definitive experiment in the
the deformations
are higher
in order
to pln
down
this
question of whether shape in the final nucleus matters or not.
ACKNOWLEDGEMENTS The 8~ spectrometer is a National Facility, jointly operated by AECL and by Canadian universities
through NSERC funding.
The work I have reported on has
been performed by various 8~ spectrometer groups and collaborators. The iS3Dy study was principally J.K. Johansson, Universit~ A. Tehami.
J.A. Kuehner,
de Montreal
group
the work of the McMaster group
D. Prevost
and J.C. Waddington
including
S. Monaro,
together
A. Djaafri,
The new study of 149Gd was inspired by B. Haas,
including with
N. Nadon,
J.P. Vivien
a
and (CRN
Strasbourg) and H. Kluge (HHI Berlin) and was brought to fruition by them and a Universit4 de Montreal group (F. Taras and S. Flibotte).
The construction and
.
152c
D. Ward / Superdeformation at Chalk River
operation of the particle detection system is the main responsibility of the Toronto
group
G.C. Ball,
(A. Galindo-Urlbarri
J.S. Forster
and T. Drake)
and T.K. Alexander
experiments with evaporated charged particles.
who
in conjunction
(CRNL) were
with
the principals
in
Virtually all experiments with
the spectrometer have a major participation from my colleagues at CRNL, namely, H.R. Andrews and D.C. Radford and S. Pilotte (now at University of Tennessee) and V. Janzen.
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