N/Z Dependence of Isotopic Yield Ratios as a Function of Fragment Kinetic Energy - PowerPoint PPT Presentation

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N/Z Dependence of Isotopic Yield Ratios as a Function of Fragment Kinetic Energy

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Carl Schreck Mentor: Sherry Yennello 8/5/2005 J. P. Bondorf et al. Nucl. Phys. A443 (1985) 321 N/Z Dependence of Isotopic Yield Ratios as a Function of Fragment ... – PowerPoint PPT presentation

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Title: N/Z Dependence of Isotopic Yield Ratios as a Function of Fragment Kinetic Energy


1
N/Z Dependence of Isotopic Yield Ratios as a
Function of Fragment Kinetic Energy
  • Carl Schreck
  • Mentor Sherry Yennello
  • 8/5/2005

J. P. Bondorf et al. Nucl. Phys. A443 (1985) 321
2
Outline of Presentation
  • Multifragmentation Reactions
  • Motivation
  • Experiment
  • Results
  • Acknowledgements

3
What is Multifragmentation?
  • A process by which an excited nucleus expands,
    cools, and breaks up into multiple pieces
  • For example, when a projectile collides head on
    with a target, the projectile and the target fuse
    to form a composite nucleus (CN), which then
    expands and fragments

i ii iii iv
A significant portion of the nuclei overlap
Compression, heating, and exchange phase
Expansion and cooling phase
Fragmentation phase
1
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7
Motivation for Project
  • It has been experimentally observed that neutron
    poor isotopes tend to have energy spectra that
    have greater mean energies, peak at higher
    energies, and have higher tails
  • Spectra taken from a 3He natAg reaction
  • ltE4Hegt lt ltE3Hegt
  • Also seen with Li, Be, B, C, and N isotopes

5
PRC, Vol. 44, Pg 44 (1991)
Viola et al., Phys. Rev. C 59, 2260 (1999)
8
Difficulty of Bulk FragmentationModels to
Explain the Data
  • Current bulk multifragmentation models cannot
    explain these results
  • The mean energy for isotopes from an equilibrated
    fragmenting source in bulk models is predicted to
    increase with increasing mass
  • ltEgt 3/2 kT 2 AmNltv2gt ltEcoulgt
  • The thermal and (3/2 kT) coulomb terms are the
    same for all isotope of an element
  • The bulk motion term predicts that increasing
    mass will correspond to increasing mean energies

6
9
A Possible Explanation
  • One explanation Pre-equilibrium emission
  • Researcher at Michigan State University have
    recently employed the Expanding Emitting Source
    (EES) model, in which fragments are statistically
    emitted prior to equilibrium, to explain this
    trend for 11C, 12C fragments from the 112Sn112Sn
    reaction
  • In this model, 11C is emitted preferentially
    prior to 12C
    (figure 1) and both isotopes tend to have a
    greater mean energy

    when emitted earlier

    (figure 2), leading to

    11C having a greater

    mean energy than 12C

Lynch, private communication (NSRC preprint, Liu
et al)
7
figure 2
figure 1
10
A Possible Explanation
  • Model agrees well with mean energies for energy
    spectra of 11C, 12C and the mean energies of He,
    Li, Be, B, C, N and O
  • Questions with explanation
  • Does this trend occur in systems
    too light to for
    pre-equilibrium C emission?
  • Is this trend is a relic of the beam's N/Z?

Energy spectra for 11C, 12C from data and EES
Mean energies for data and EES
8
11
What reactions are we studying?
  • Peripheral reactions resulting from isobaric
    projectiles
  • Isobaric beams (same A), 20F, 20Ne, 20Na, on
    197Au
  • Using isobaric projectiles allows us to gauge the
    impact of the beam's N/Z on the energy spectra of
    the fragments
  • PLFs from peripheral reactions with little nuclei
    exchange
  • Only events with ZZbeam,
    18 A 22, mult
    2
  • Fragments are ejected
    mainly in the
    forward lab
    angle, while with central

    collisions fragments are
    ejected in
    the forward and
    backward angles

Angular spectrum for Carbon, 20Ne beam
Yield / Steradian (arbitrary units)
9
Lab angles
12
Experimental MARS(Momentum Achromat Recoil
Spectrometer)
  • Radioactive (secondary) beams 20F and 20Na
    produced in the reactions 19F d ? 20F p and
    20Ne p ? 20Na n
  • D1,D2,D3 allow tuning to a range in
    charge/momentum
  • Velocity filter allow tuning to a range of
    velocities
  • Q1,Q2,Q3,Q4,Q5,D3 focus beam

D1
Q1
Q2
Velocity filter
Q3
Q4, Q5
D2
Primary beam 19F or 20Ne
Secondary beam 20F, 20Ne, or 20Na
Primary target
MARS and FAUST pictures from Dr Doug Rowland
Secondary target (197Au) and FAUST
10
13
Experimental FAUST(Forward Array Using Silicon
Technology)
  • Forward Array Covers lab angles from 1.6 to 44.8
    degrees
  • Isotopic identification up to Z 7

Real live FAUST
Looking down FAUST
Cross section of FAUST
Five rings of detectors and 13 different angles
11
Pictures of MARS from Dr Doug Rowland
14
FAUST Detection
  • Detectors Silicon (?E) and CsI (E)
  • Allows resolution of nuclei up to detector limit
    of Z 7

Light guide
CsI
?E
Si
C
Be
B
12
E
15
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Procedure x 2
14
Low Statistics and Sad Times for Sodium
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with 20F
beam
11C 12C 13C 14C
11C 12C 13C 14C
11C 12C 13C 14C
11C 12C 13C 14C
11C 12C 13C 14C
11C 12C 13C 14C
  • The difference between the mid and
    forward/backward angles for all three beam can be
    seen
  • However, for 20Na beam, the spectra will be for
    all angles since statistics are low

Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
Normalized Energy Spectra for C Isotopes with
20Na beam
Normalized Energy Spectra for C Isotopes with 20F
beam
Normalized Energy Spectra for C Isotopes with
20Ne beam
11C 12C 13C 14C
11C 12C 13C 14C
11C 12C 13C 14C
Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
mid angles
mid angles
mid angles
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
Normalized Energy Spectra for N Isotopes with
20Na beam
Normalized Energy Spectra for N Isotopes with 20F
beam
Normalized Energy Spectra for N Isotopes with
20Ne beam
13N 14N 15N 16N
13N 14N 15N 16N
13N 14N 15N 16N
Yield (arbitrary units)
Yield (arbitrary units)
Yield (arbitrary units)
forward/backward angles
forward/backward angles
forward/backward angles
Energy (MeV/A)
Energy (MeV/A)
Energy (MeV/A)
17
Results
15
Normalized Energy Spectra for C Isotopes with 20F
beam
11C 12C 13C 14C
Yield (arbitrary units)
  • Spectra for middle cm angles for F, Ne and all cm
    angles for Na
  • 14C data not shown where statistics are low
  • For all three beams, heavier isotopes correspond
    to smaller mean kinetic energies

11C ltEgt 4.38 12C ltEgt 3.47 13C ltEgt
2.54 14C ltEgt 2.02
Energy (MeV/A)
Normalized Energy Spectra for C Isotopes with
20Na beam
Normalized Energy Spectra for C Isotopes with
20Ne beam
11C 12C 13C
11C 12C 13C 14C
Yield (arbitrary units)
Yield (arbitrary units)
11C ltEgt 3.92 12C ltEgt 3.29 13C ltEgt
2.86 14C ltEgt 2.31
11C ltEgt 4.28 12C ltEgt 3.47 13C ltEgt
3.19 14C ltEgt 2.90
Energy (MeV/A)
Energy (MeV/A)
18
Results
16
Normalized Energy Spectra for N Isotopes with 20F
beam
13N 14N 15N 16N
Yield (arbitrary units)
  • Spectra for middle cm angles for F, Ne and all cm
    angles for Na
  • 16N data not shown where statistics are low
  • Since it is very unlikely that a system this
    light (20 nucleons) would emit C or N
    pre-equilibrium, this trend most likely is a
    product of a different process

13N ltEgt 3.06 14N ltEgt 1.54 15N ltEgt
1.28 16N ltEgt 1.45
Energy (MeV/A)
Normalized Energy Spectra for N Isotopes with
20Na beam
Normalized Energy Spectra for N Isotopes with
20Ne beam
13N 14N 15N
13N 14N 15N
Yield (arbitrary units)
Yield (arbitrary units)
13N ltEgt 3.14 14N ltEgt 2.08 15N ltEgt
1.63 16N ltEgt 1.40
13N ltEgt 3.21 14N ltEgt 2.68 15N ltEgt
1.93 16N ltEgt 1.90
Energy (MeV/A)
Energy (MeV/A)
19
More Results
17
  • Relative Yields for middle angles (even for 20Na)
  • Plots show the yield of carbon isotopes divided
    by the yield of all carbon isotopes as a function
    of energy
  • The relative yield of 12C and 14C is
    significantly different for the Fluorine than for
    the other beams

Relative Yield for 11C Isotopes
Relative Yield for 13C Isotopes
Y(11C)/Y(totC)
Y(13C)/Y(totC)
Energy (MeV/A)
Energy (MeV/A)
Relative Yield for 14C Isotopes
Relative Yield for 12C Isotopes
20F beam 20Ne beam 20Na beam
Y(14C)/Y(totC)
Y(12C)/Y(totC)
Energy (MeV/A)
Energy (MeV/A)
20
More Results
18
  • Relative Yields for middle angles (even for 20Na)
  • The behaviour of the relative yield for 15N is
    significantly different for the Fluorine beam
    than the other beams
  • Is this behaviour reproducable with theoretical
    multi-fragmentation codes such as DIT/SMM?

Relative Yield for 15N Isotopes
Relative Yield for 13N Isotopes
20F beam 20Ne beam 20Na beam
Y(15N)/Y(totN)
Y(13N)/Y(totN)
Energy (MeV/A)
Energy (MeV/A)
Relative Yield for 16N Isotopes
Relative Yield for 14N Isotopes
Y(16N)/Y(totN)
Y(14N)/Y(totN)
Energy (MeV/A)
Energy (MeV/A)
21
Conclusion
  • As expected, the spectra for Be, C, and N
    fragments exhibit a greater mean energy for the
    lightest isotopes
  • The relative yield plots show a difference
    between the 20F beam and the other beams,
    signifying a dependence of isotope yield ratios
    on the N/Z of the beam
  • Future work
  • Compare data to DIT/SMM, DIT/GEMINI, EES
    theoretical codes
  • Look at fragment yield dependence on excitation
    energy

19
22
Thanks to
  • Cyclotron Institute at
    Texas AM University
  • Sherry Yennello and the SJY Group

  • Department of Energy
  • National
    Science Foundation

20
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