studies of fission dynamics through the search o f scission neutrons
DESCRIPTION
Skt. Petersburg Nuclear Physics Institute of RAS. STUDIES OF FISSION DYNAMICS THROUGH THE SEARCH O F SCISSION NEUTRONS. CONTENT. INTRODUCTION SEARCH FOR “SCISSION RADIATIONS” AND INVESTIGATIONS OF THEIR CHARACTERISTICS - PowerPoint PPT PresentationTRANSCRIPT
12-16.04.2010 Sacley "The scission process: The last stage of nuclear fission"
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STUDIES OF FISSION DYNAMICS THROUGH THE SEARCH OF SCISSION NEUTRONS
Skt. Petersburg Nuclear Physics Institute of RAS
12-16.04.2010 Sacley "The scission process: The last stage of nuclear fission"
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CONTENT1. INTRODUCTION
2. SEARCH FOR “SCISSION RADIATIONS” AND INVESTIGATIONS OF THEIR CHARACTERISTICS
- Scission neutrons emitted near the rupture point - Scission gamma-radiation emitted near the rupture point
3. ESTIMATES OF SCISSION NEUTRONS YIELDS FROM 233,235U(n,f) 239Pu(n,f) AND 252Cf(s,f) REACTIONS
- Main results of the neutron energy and angular distributions measurements for different fragment energies and masses in 233,235U(n,f) reactions - Main results of the (n-n)-coincidence measurements in 233,235U(n,f), 239Pu(n,f) and 252Cf(s,f) reactions
4. TRI- AND ROT-EFFECTS OF THE LIGHT CHARGED and NEUTRAL PARTICLE EMISSION ASYMMETRIES
- general mechanisms of the T-odd asymmetry effects appearance in ternary and binary fission of polarized heavy nucleus - first results of the effects investigations for the fast neutrons and gamma-rays in 233,235U(n,f) fission
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Excitation energy
Kinetic energy
Potential energy
Rupture point, 20 fmR, fm
TO
TA
L E
NE
RG
Y
Qualitative pictures of the low excitation energy fission
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EXISTING SITUATION WITH SCISSION NEUTRON YIELDS IN FISSION
1. From general point of view one may expect relatively high probability of scission neutron emission near the time of fissioning nuclei rupture (no Coulomb barrier!)
2. In1962 R. Fuller presented the first estimate of neutron emission as a result of the fast nonadiabatic change of nuclear potential in the rupture process (about 0.4 neutron at t ~ 1,5 10-21 sec)
3.. Prompt neutron emission in non-adiabatic passage from the barrier top to the scission point (“pre-scission neutrons” ~10-21s. ) R. Fuller (1962). J. Boneh (1978). ( Well known effect in heavy ion induced fission, but smaller ~ 1% if > 10-20 s.)4. Prompt neutron emission in rupture point (time scale – a few of ~10-22 s) J. Negele (1982) 5. Instantaneous neutron emission as a result of the neck remnant “snatching” (Catapult” mechanism of neutron emission. (Time scale – about ~10-22s.). K.Dietrich (1981), Madler (1985).
6. G.Val’ski (2002) under statistical consideration of light particle emission in ternary fission and using interpolation method had obtained estimate about 0.55(9)1/f for the case of 235U(n,f) and 0.18(4)1/f for 252Cf spontaneous fission.
7. Prompt neutron emission from highly excited fission fragments (up to 90% of total neutron yield.
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Nuclear reaction
Type of experiment % of scission neutrons
Typical average SN energy, Mev
Reference
235U + nth (n-f) correlations 15% 1.58 Skarsvag (1963)
235U + nth “ 10% 3.2 Kapoor (1963)
235U + nth (n-n) correlations 20% Franklyn (1978)
235U + nth (n-f) correlations (10 2)% Samant (1995)
235U + nth Compilations 14% 0.98 and 2.74 Kornilov (2001)
235U + nth Total spectra 15% Kornilov (2002)
252Cf sp. fission (n-n) correlations 10% Pringle (1975)
252Cf sp. fission (n-f) correlations 20% > 1.5 Piksaikin (1977)
252Cf sp. fission “ 10% 2.6 Bowman (1962)
252Cf sp. fission “ (13.2 3.1)% 1 Riechs (1981)
252Cf sp. fission “ 10% (1.5 0.3) Seregina (1985)
252Cf sp. fission “ 1.1% 0.39 B.-Jorgenson (1988)
252Cf sp. fission “ No scis. neutrons! Marten (1989)
252Cf sp. fission “ < 1% Blinov (1989)
252Cf sp. fission Compilations 10% 0.9 and 3.1 Kornilov (2001)
EXPERIMENTAL RESULTS OF SCISSION NEUTRON SEARCH
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BASIC REASONS AND PECULIARITIES OF OUR INVESTIGATIONS
Because of strong scattering of available experimental data about scission neutrons existence and their properties we concentrated our attention only on the scission
neutron yields and on general type of their energy spectra.
As this takes place:
1.We tried to use all known methods of scission neutron observation on the existed background of fast neutrons evaporated from the excited fission fragments, namely: - correlation measurements of neutron energy and angular distributions for different masses and energies of fission fragments - angular correlations of (n-n)-coincidences for different neutron energy thresholds under conditions of integration over all the other features of neutron emission - new TRI and ROT-effects of T-odd emission asymmetry recently observed for the light charged particles in ternary fission
2. We plan to perform, where possible, such types of investigations for the fission reactions 252Cf(s.f.), 233,235U(n,f), and 239Pu(n,f) in the same experimental conditions.
3. Under the experimental data analysis and evaluation we used the following main suppositions: - taking into account very small probability of cascade emission we supposed Weiskopf energy spectra for scission neutrons isotropic emitted in CMS, - we have taken into account the big fragment angular momenta oriented relatively fission axis, - we have neglected possibility of neutron evaporation during fragments acceleration.
12-16.04.2010 Sacley "The scission process: The last stage of nuclear fission"
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1
2
2
3
4
5
6
7
8
8
3
4
5
6
7
1
Reaction Chamber:235U target (Ø15mm) – 280
μg/сm2 UF4 onto 70 μg/сm2 Ti backing;
start MWPC: (68 x 92 mm2) located within 7 mm range from the 235U target;
stop MWPC: (72 x 38 mm2) located at a distance of 140 mm from the chamber axis.
Neutron detectors: stilbene crystals (50 x 50 mm2
and 40 x 60 mm2 mounted onthe Hamamatsu - R6091)neutron registration threshold:
–150 200 keV;double-discrimination method:
– pulse shape and time-of-flight criteria
time-of-flight distance: from 235U target – ~ 50 cm
SCHEMATIC VIEW OF EXPERIMENTAL SET-UP
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ENERGY - ANGULAR DISTRIBUTIONS OF THE NEUTRONS IN 235U FISSION
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80 100 120 140 160
0.5
1.0
1.5
2.0
2.5
3.0
3.5
4.0
< to
t(m
)>
Muller (2E-2V - method) [12] Maslin 2-geometry [13] Nishio et.al. [14] Present data
<(
m)>
Pre-neutron fragment mass, m [a.m.u.]120 130 140 150 160
0.5
1.0
1.5
2.0
2.5
3.0
3.5
Present data Maslin 4-geometry Maslin 2-geometry
Pre-neutron fragment mass, m [a.m.u.]
The neutron yields from different fragment masses for 235U(n,f) and total neutron yields as a function of pre-neutron fragment
masses
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AVERAGE NEUTRON ENERGY AS A FUNCTION OF EMISSION ANGLE AND N(00)/N(900) AND N(1800)/N(900) RATIO FOR DIFFERENT NEUTRON
ENERGIES IN 235U FISSION
1 2 3 4 5 6 71
10
100
235U
N(00) / N(90
0)
N(1800) / N(90
0)
Our data (2009) calculated with A
2 = 0.06
calculated with A2 = 0
Rat
io
Neutron energy, En [Ì ýÂ]
0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
Skarsvag data (1963) Our data (2009) Calculation
235U
Ave
rage
neu
tron
ene
rgy,
<E
n(
)> [
MeV
]
[degree]
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0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
233U
Model calculation
Ave
rage
neu
tron
ene
rgy,
<E
n()
> [
MeV
]
neutron detector N1 neutron detector N2 average
[degree]1 2 3 4 5 6 7
1
10
100
233U
N(00) / N(90
0)
N(1800) / N(90
0)
Our data (2009) calculated with A
2 = 0.06
calculated with A2 = 0
Rat
io
Neutron energy, En [Ì ýÂ]
En
erg
y
AVERAGE NEUTRON ENERGY AS A FUNCTION OF EMISSION ANGLE AND N(00)/N(900) AND N(1800)/N(900) RATIO FOR DIFFERENT NEUTRON
ENERGIES IN 233U FISSION
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ANISOTROPY OF NEUTRON EMISSION IN THE C.M.S. OF 235U(n,f) FISSION FRAGMENTS (I. Guseva, PNPI)
The red lines are the Monte-Carlo calculations of neutron emission anisotropy.The blue lines are neutron spectra in the center-of-mass system.
At the average <JLF>=7ћ and <JHF> = 8ћ average values of anisotropy were found to be: 6.3% - for light fragments and 9.5% - for heavy fission fragments.
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0 2 4 6 8 10
0.2
0.4
0.6
0.8
235U
experimental data calculated with A2 = 0.06 calculated with A2 = 0
n (
En)
[ne
utro
n / f
issi
on /
MeV
]
Neutron energy, En [MeV]0 2 4 6 8 10
233U
Neutron energy, En [MeV]
experimental data calculated with A2 = 0.06 calculated with A2 = 0
The total prompt neutron spectra for 233,235U(n,f): experiment – full circles, calculations – the lines (see legends).
Angular distribution of prompt neutrons in the center-of-mass system of fragments are given approximately by:
φ(E c.m.s. , c.m.s. ) = 1 + A2 Ec.m.s (3 cos2( c.m.s ) - 1) / 2
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Model calculations were performed with taking into account the angular anisotropy of fast neutron emission from excited fission fragments (A2 = 0.06)
0 18 36 54 72 90 108 126 144 162 180
0.2
0.4
0.6
0.8
Model calculation
Skarsvag (1963)
neutron detector N1 neutron detector N2 average
n(
) [ne
utro
n / f
issi
on /
sr]
[degree]0 18 36 54 72 90 108 126 144 162 180
0.0
0.2
0.4
0.6
0.8
Model calculation
neutron detector N1 neutron detector N2 average
n(
) [ne
utro
n / f
issi
on /
sr]
[degree]
AVERAGE NEUTRON YIELDS FOR DIFFERENT ANGLES IN LABORATORY COORDINATE SYSTEM Comparison of the 235U and 233U fission data obtained with two different
neutron detectors
233U235U
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AVERAGE NEUTRON ENERGIES FOR DIFFERENT ANGLES IN LABORATORY COORDINATE SYSTEM
Comparison of the 235U and 233U fission data obtained with two different neutron detectors
0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
235U
Model calculation
Skarsvag (1963)
neutron detector N1 neutron detector N2 average
Ave
rag
e n
eutr
on
en
erg
y, <
En(
)> [
MeV
]
[degree]0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
233U
Model calculation
Ave
rage
neu
tron
ene
rgy,
<E
n()
> [
MeV
]
neutron detector N1 neutron detector N2 average
[degree]
Model calculations were performed with taking into account the angular anisotropy of fast neutron emission from excited fission fragments (A2 = 0.06)
12-16.04.2010 Sacley "The scission process: The last stage of nuclear fission"
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0 18 36 54 72 90 108 126 144 162 180
0.2
0.4
0.6
0.8
235U
Skarsvag data (1963) Our data (2009) calculated with A
2= 0.06
n(
) [ne
utro
n / f
issi
on /
sr]
[degree]
0 18 36 54 72 90 108 126 144 162 180
0.9
1.0
1.1
235U
calculated with A2 = 0.06
calculated with A2 = 0
error "corridor" due to uncertainty of neutron c.m.s spectra
n(
) exp /
n(
) calc
[degree]
0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
Skarsvag data (1963) Our data (2009) Calculation
235U
Ave
rage
neu
tron
ene
rgy,
<E
n(
)> [
MeV
]
[degree]
0 18 36 54 72 90 108 126 144 162 180
0.95
1.00
1.05
calculated with A2 = 0.06
calculated with A2 = 0
235U
<E
n(
)>ex
p /
<E
n(
)>ca
lc
[degree]
NEUTRON YIELDS AND AVERAGE ENERGIES FOR DIFFERENT ANGLES OF NEUTRON EMISSION IN 235U(n,f) REACTION
(SCISSION NEUTRONS YIELDS IS NOT MORE THEN 5%)
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0 18 36 54 72 90 108 126 144 162 180
0.2
0.4
0.6
0.8
233U
Our data (2009) calculated with A
2= 0.06
n
() [
neut
ron
/ fis
sion
/ sr
]
[degree]
0 18 36 54 72 90 108 126 144 162 180
0.9
1.0
1.1
233U
calculated with A2 = 0.06
calculated with A2 = 0
error "corridor" due to uncertainty of neutron c.m.s spectra
n(
) exp /
n(
) calc
[degree]
0 18 36 54 72 90 108 126 144 162 180
1.4
1.6
1.8
2.0
2.2
2.4
2.6
2.8
Our data (2009) calculated with A
2 = 0.06
233U
Ave
rage
neu
tron
ene
rgy,
<E
n(
)> [
MeV
]
[degree]
0 18 36 54 72 90 108 126 144 162 180
0.95
1.00
1.05
<E
n(
)>ex
p /
<En(
)>ca
lc
calculated with A2 = 0.06
calculated with A2 = 0
233U
[degree]
NEUTRON YIELDS AND AVERAGE ENERGIES FOR DIFFERENT ANGLES OF NEUTRON EMISSION IN 233U(n,f) REACTION
(SCISSION NEUTRONS YIELDS IS NOT MORE THEN (4 -5%)
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( 2 0
- 1 8
0 )
T a r g e t U - 2 3 5 6 x 2 0
D e t e c t o r 2
S t e e l
P b
C o l l i m a t o r 1 0 x 4 0
H e - 3 n e u t r o n m o n i t o r
f
D e t e c t o r 1
f
B + p o l y e t h y l e n e
C d N e u t r o n b e a m
SCHEMATIC VIEW OF EXPERIMENTAL SET-UP FOR (n-n)-COINCIDENCE INVESTIGATIONS
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GENERAL VIEW OF EXPERIMENTAL SPECTRUM OF (-), (-n), (n-), (n-n) COINCIDENCES AND ITS EXPANSION
100 200 300 400 500
50
100
150
200
250
300Neutrons
- quanta
Total Integral [arb. units]
Part
ial In
teg
ral [a
rb. u
nit
s]
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. SENSITIVITY OF (n-n)-COINCIDENCE METHOD TO THE SCISSION NEUTRON ADMIXTURE (a) AND TO THE ENERGY THRESHOLD OF
NEUTRON REGISTRATIONS (b).
Nsc/Ntot- 7%
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0 20 40 60 80 100 120 140 160 180
0 20 40 60 80 100 120 140 160 180
1,0
1,5
2,0
2,5
3,0
3,5
4,0
4,5
1,0
1,5
2,0
2,5
3,0
3,5
4,0
4,5 252-Cf
Enf
= 1600 keV
Enf
= 1200keV
Enf
= 800 keV
Enf
= 550 keV
Enf
= 425 keV
NO
RM
AL
IZE
D
n-n
C
OIN
CID
EN
CE
S
(arb
. u
nits
)
ANGLE nn
(degrees)
0 20 40 60 80 100 120 140 160 180
0 20 40 60 80 100 120 140 160 180
1
2
3
4
5
6
7
8
9
1
2
3
4
5
6
7
8
9 235-U E
nf = 2030 keV
Enf = 1700 keV
Enf = 1350keV
Enf = 900 keV
Enf = 600 keV
Enf = 425 keV
N
OR
MA
LIZ
ED
n-n
CO
INC
IDE
NC
ES
(a
rb. u
nits
)
ANGLE (degrees)
0 30 60 90 120 150 180
1
2
3
4
5
6 233-U
Eth = 2000 keV
Eth = 1700 keV
Eth = 1300keV
Eth = 850 keV
Eth = 580 keV
Eth = 425 keV
N
OR
MA
LIZ
ED
n-
n C
OIN
CID
EN
CE
S (
arb.
uni
ts)
ANGLE (degrees)
(n-n)-COINCIDENCES IN 252Cf(s,f), 233,235U(n,f) AND 239Pu(nf) REACTIONS
Angular dependence of (n-n)-coincidences in 252Cf fission
Angular dependence of (n-n)-coincidences in 235U fission
Angular dependence of (n-n)- coincidences 233U fission
Angular dependence of (n-n)-coincidences in 239Pu fission
0 30 60 90 120 150 180
1
2
3
4
5
6
7
8
1
2
3
4
5
6
7
8 239-Pu
Eth= 2030 keV
Eth= 1690 keV
Eth= 1330keV
Eth = 800 keV
Eth = 560 keV
Eth = 425 keV
N
OR
MA
LIZ
ED
n-n
CO
INC
IDE
NC
ES
ANGLE (DEGREES)
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ESTIMATES FOR SCISSION NEUTRON YIELDS AND TEMPERATURES OF THE WEISKOPF ENERGY SPECTRA
Parameters 252-Cf 233-U 235-U *239-Pu
Scission neutron yields
Temperature of spectrum
*(5 ± 2)%*(10 ± 2)% *(14 ± 2)%*(7 ± 2)%
*1 MeV*1.1 MeV*0.8 MeV
•The data asterisked have been obtained from measurements (n-n)-coincidences
• The yield estimates for 233,235U marked off by yellow color have been obtained from the energy and angular distributions of neutrons emitted from separated fragments
NOT MORE THEN (4-5)%
*0.9 MeV
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TRI-effect of T-odd emission asymmetry for the third particle
pLF
σ0
pTP
pHF
W() = 1 + DTRI∙σn∙[pfxpTP]
From theoretical point of view such effect exists only for the particles appeared simultaneously!
(A. Barabanov, 2001)
For the LCP:
235U: DTRI= +(1.7 0.2)10-3
233U: DTRI = - (3.9 0.1)10-3
)()(
)()()(exp
NN
NND
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θ 1
θ 2
Observed shift of LCP angular distribution
In 235U: 2 - 1 ~ 0.20
in 239Pu: 2 - 1 ~ 0.020
Clockwise rotation
Anticlockwise rotation
Schematic diagram of ROT- effect appearance in ternary fission
(Shift of LCP angular distributions)
))1(( 22222 KJJR
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Shift of the third particle angular distribution (ROT- effect)
pLF pHF
σ0
pTP
W() = 1+DROT∙σn∙[pfxpTP]∙(pf∙pTP)
ROT: 0.215(5)o
TRI: + 0.0017
In the contrast to TRI-effect ROT-effect can exist for
neutrons and -rays emitted from fragments as well (big oriented angular momenta!)
JH
JL 235U
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TRI-effect of Т-odd asymmetry of scission neutron emission
• The search for TRI and ROT- effects in scission neutron emission is a subject of much current interest. • Non zero value of these effects would indicate the scission neutrons existence in fission process.
Experimental set-up
σ–
MWPCstop
Fissile target
PM
PM
n
n
LFHF
σ+MWPCstop
MWPCstart
Existing information: 235U: <Dn> = - (9 ± 5)·10-4
233U: <Dn> = - (3 ± 7)·10-4 PNPI-2005235U: │<Dn>│ < 4 10-5 FRM-2-2010
Expected value of TRI-effect at 5% scission neutron admixture has to be about 10-4
The absence of TRI-effects for neutrons may be indicative of different mechanism for
scission neutrons emission compared to the LCP in ternary fission
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Where “scission” -rays may be emitted?
● During fissioning system descent from the barrier top to the rupture
Just in the rupture of strongly deformed fissioning system
In the moment of the excited light charged particle decay (for
example 5He* ~ 10-21 s.; 7He* ~ 4∙10-21 s.; 8Li ~ 2∙10-20 s.)
In the process of fission fragments acceleration (“bremstraglung”)
But in all these cases the yield of such “scission” -rays compared to the -rays from fission fragments is extremely low !!!
(less then 10-2)
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System rotation
Neutrons or γ-rays from fragments
+ φJ
h
J
J
l
MECHANIZM OF FALSE “ROT-EFFECT” APPEARENCE FOR NEUTRONS AND -RAYS
In the contrast to the ROT-effect of asymmetry for LCP emission in ternary fission, the “ROT-effect” for neutrons and -rays from fragments may arise
as a result of existence of large oriented moments in fission fragments appeared in the rupture process!
- φ
System rotation
50 60 70 80 90 100 1100
200
400
600
800
1000
N+Z
N-Z
N, c
ount
s
angle, degree
-90 -45 0 45 90
+ -
90-
90+
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Results of the search investigations of ROT-effect for -rays
-180 -150 -120 -90 -60 -30 0 30 60 90 120 150 180
-0,0005
-0,0004
-0,0003
-0,0002
-0,0001
0,0000
0,0001
0,0002
0,0003
0,0004
0,0005
0,0006
0,0007
0,0008
(N1
-N2
)/(N
1+
N2
)
Angle, deg.
Result of G. Danilyan et al. FRM-2 reactor
Result of G. Petrov et al. WWR-M reactor
)]'(cos1/[)'2sin()( 2exp AAD
Observed angular distribution shift for -rays: 0.10(3)0 compared to 0.215(3)0 for LCP
)()(
)()()(exp
NN
NND
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Expected ROT-effects for the neutrons emitted in polarized 236U* fission in comparison with -rays one
ROT-effect form for “scission neutrons” has to be similar to the -rays one
Expected form of “ROT-effect” for neutrons from
fission fragments
Expected form of ROT-effect for scission
neutrons
Observed form and value of “ROT-effect” for -rays
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Perspectives of the further search investigations of ROT-effects for neutrons and -rays
Observed shift of -rays angular distribution is direct confirmation of fissioning system rotation around the direction of its polarization. From this point of view this effect together with ROT- and TRI-effects for the LCPs in ternary fission is useful for fission dynamics investigations.
Although shift of -ray angular distribution observed now can not testify ”scission” -rays existence in fission, they can be emitted in principal from physical point of view.
However, it is doubtful if they may be selected in the further investigations at the background of the shift effect for -rays from fission fragments.
Unlike -rays scission neutrons yield my be estimated through the ROT-effect
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THANK YOU FOR ATTENTION
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Possible mechanism of TRI-effect appearance
FCori = − 2m [v ω] Fcatap = m [r dω/dt]Fcentr = mω [r ω]
TRI
CoriF
catapF
~R
r
v
TRI
CoriF
catapF
~R
r
v