Targetry and nuclear data for the cyclotron productionof 55Fe via various reactions
Mahdi Sadeghi • Nahid Soheibi • Tayeb Kakavand •
Mohammad Yarmohammadi
Received: 26 September 2011 / Published online: 13 March 2012
� Akademiai Kiado, Budapest, Hungary 2012
Abstract The radionuclide iron-55 (T1/2 = 2.73 a) decays
by electron capture and consists of small percentage of
weak gamma rays. 55Fe can be employed for industrial,
medical and agriculture applications. First, calculation of
the excitation functions of iron-55 via the 55Mn(p,n)55Fe,55Mn(d,2n)55Fe and 54Fe(a,n2p)55Fe reactions were per-
formed and investigated by ALICE/ASH (hybrid model)
and EMPIRE (3.1 Rivoli) codes. Then the required thick-
ness of the target was calculated by the SRIM code;
moreover, the theoretical physical yields of 55Fe produc-
tion reactions were obtained. Consequently, the best reac-
tion, 55Mn(p,n)55Fe, was suggested to take full benefit of
the excitation function and to avoid formation of radioac-
tive and non-radioactive impurities as far as possible.
Furthermore, the optimum energy range were predicted to
be 2–18 MeV and the theoretical physical yield were
obtained to be 0.35 MBq/lA h. Lastly, manganese dioxide
(MnO2) powder was used to prepare the thick layer; it was
deposited on an elliptical copper substrate by means of
sedimentation method. Target was irradiated at 20 lA
current and 18 MeV proton beam. The radioactivity of 55Fe
was determined via X-ray detector.
Keywords Excitation function � 55Fe � Sedimentation �Physical yield
Introduction
The radionuclide 55Fe decays by electron capture and the
major radiation emitted is the Ka X-ray with energy
5.89 keV. It is commonly used as a standard source for X-ray
detectors [1]. This radionuclide can be employed for indus-
trial, medical and agriculture because of the low energy of
the radiations emitted from the electron shells. In addition,
several applications are measurements of excited and back
scattered fluorescence radiation intensity were applied for
ash content determination in coal samples [2]; moreover, it
has been used for studies on the absorption and metabolism
of iron in humans [3] and for studies of plants [4]. Natural
iron consist four isotopes: 58/57/56/54Fe. Many researchers
have experimentally worked on 55Fe radioisotope produc-
tion excitation functions measurement by different projec-
tiles induced on various targets. The 55Fe can be produced
by the following reactions: 55Mn(p,n)55Fe, 55Mn(d,2n)55Fe,56Fe(p,pn)55Fe, 56Fe(p,x)55Fe, 54Fe(a,n2p)55Fe, 59Co(p,x)55Fe, 56Co(p,2n)55Co…55Fe, 53Cr(3He,n)55Fe, 54Cr(3He,2n)55Fe and 52Cr(a,n)55Fe [1, 5–11].
Accelerator production of 55Fe is largely achieved via
nuclear reactions 55Mn(p,n)55Fe, 55Mn(d,2n)55Fe and54Fe(a,n2p)55Fe which are well suited for the low or medium
energy cyclotrons. In this paper, calculation of excitation
functions of these reactions were carried out using ALICE/
ASH (hybrid model) and EMPIRE (3.1 Rivoli) codes [12, 13].
Then the results obtained from in this study, were compared to
previous published results. Subsequently, the essential thick-
ness of targets and 55Fe theoretical physical yield were cal-
culated using the SRIM code (the stopping and range of ions in
matter) for each reaction [14]. The target was prepared by
sedimenting 55MnO2 on the copper substrate. The target was
irradiated with a high current and Production yield of Fe was
M. Sadeghi (&) � M. Yarmohammadi
Agricultural, Medical & Industrial Research School,
Nuclear Science and Technology Research Institute,
P.O. Box 31485/498, Karaj, Tehran, Iran
e-mail: [email protected]
N. Soheibi � T. Kakavand
Department of Physics, Zanjan University,
P.O. Box 451-313, Zanjan, Iran
123
J Radioanal Nucl Chem (2012) 293:1–6
DOI 10.1007/s10967-012-1719-9
measured by means of X-ray spectrometry. Finally the 55Fe
separated from impurities.
Materials and methods
Nuclear model calculation
A variety of theoretical models are used for calculating
nuclear reaction cross-sections. In principle, a model gives us
complete understanding of a physical process. It allows
extrapolation and prediction of experimental data. The model
codes offer important advantages such as ensuring internal
consistency of the data by preserving the energy balance and
the coherence of the partial cross-sections with the total or the
reaction cross-sections. In addition, the model calculations
can fill gaps in the experimental results and predict data for
unstable nuclei. In this paper, theoretical calculations of cross
sections were carried out using two computer codes, namely
ALICE/ASH (hybrid model) and EMPIRE (3.1 Rivoli). The
codes are based on different nuclear models for the descrip-
tion of nuclear reactions. Some salient features of those codes
are described below and in [15].
ALICE/ASH code
The ALICE/ASH code is an advanced and modified version of
the ALICE code. ALICE/ASH code has been written to study
the interaction of intermediate energy nucleons and nuclei
with target nuclei. The code calculates energy and angular
distribution of particles emitted in nuclear reactions, residual
nuclear yields, and total non-elastic cross sections for nuclear
reactions induced by particles and nuclei with energies up to
300 MeV. The calculations are performed for nine chemical
elements produced in the nuclear reactions. Eleven isotopes
for each element are considered. The inverse reaction cross-
sections are calculated using the optical model. The Fermi gas
model with a = A/7 is used to calculate nuclear level density.
The emission of neutrons, protons, a-particles and tritons is
simulated. The GDH (geometry dependent hybrid model) is
used for pre-compound particle spectra calculation for an
initial number of excitons (n = 3). For other exciton config-
urations the hybrid model is applied. The mean free path in the
GDH model is multiplied by unity for the incident energy
62 MeV and by two for the energy 90 MeV. The pre-com-
pound a-particle emission spectrum is calculated taking into
account the multiple pre-compound emissions. The results of
calculations are written in several output files [12].
EMPIRE-3.1 code
EMPIRE is a modular system of nuclear reaction codes,
comprising various nuclear models, and designed for
calculations over a broad range of energies and incident
particles. The system can be used for theoretical investiga-
tions of nuclear reactions as well as for nuclear data evalu-
ation work. A projectile can be a photon, a nucleon, a light or
heavy ion. The energy range starts just above the resonance
region in the case of a neutron projectile, and extends up to
few 100 MeV for heavy ion induced reactions. The code
accounts for the major nuclear reaction models, such as
optical model, Coupled Channels and DWBA (ECIS06),
Coupled Channels’ Soft-Rotator (OPTMAN), Multi-step
Direct (ORION?TRISTAN), NVWY Multi-step Com-
pound, exciton model (PCROSS and DEGAS), hybrid
Monte Carlo simulation (DDHMS), and the full featured
Hauser–Feshbach model including the optical model for
fission. Heavy ion fusion cross section can be calculated
within the simplified coupled channels approach (CCFUS)
[13].
Calculation of physical yield
To predict the theoretical physical yield calculating by
means of the acquired cross section data and stopping powers
of the different projectile in the targets material, SRIM
nuclear code was employed [14]. The physical thickness of
the target layer is chosen in such a way that for a given beam/
target angle geometry (90�), the incident beam be exited of
the target layer with predicted energy range. To minimize the
thickness of the target layer, 6� geometry beam toward the
target is preferred; so required layer thickness will be less
with coefficient 0.1 [16, 17]. Therefore, physical yield was
calculated using the simulation data via Simpson numerical
integral method from Eq. 1.
Y ¼ NLH
MI 1� e�kt� � Z
E2
E1
dE
d qxð Þ
� ��1
r Eð ÞdE ð1Þ
where Y is the yield (in MBq/lA h) of the product, NL is the
avogadro number, H is the isotope abundance of the target
nuclide (%), M is the mass number of the target element (g),
r(E) is the cross section at energy E (mb), I is the projectile
current (lA), dE/d(qx) is the stopping power
(MeV mg-1 cm2), k is the decay constant of the product
(h-1), and t is the time of irradiation (h) [18]. According to
Eq. 1, enhance of the incident energy, beam current, and
using an enriched target, increases the production yield [15].
Experimental
Target preparation
High-purity of manganese-dioxide powder (Aldrich,
99.99 %) was used to prepare a MnO2 thick layer. MnO2
2 M. Sadeghi et al.
123
was deposited on the elliptical copper substrate (11.69 cm2
surface area) by means of the sedimentation method.
Therefore, the manganese-dioxide powder was mixed and
stirred with a small amount of the ethyl cellulose and
acetone. In the sedimentation method, the optimum con-
ditions of the target preparation should be obtained by
several repeated experiments.
Irradiations
The MnO2 coated layer, was irradiated by the 18 MeV
proton beams at the currents of 20 lA for 3.3 h. Addi-
tionally, the results of the thermal shock were used to
evaluate the beam current values.
Results and discussion
55Mn(p,n)55Fe reaction
To produce 55Fe with proton irradiation of manganese tar-
get, Johnson et al. [19] obtained 46 data points up to
1.499 MeV that was demonstrated the maximum cross-
section of 0.75 mb at 1.442 MeV. Albert found maximum
cross-section of 500 mb at 8.1 MeV [20]. Further, Johnson
et al. and Viyogi et al. investigated 54 data points up to
5.563 MeV and 35 data points up to 1.5631 MeV, respec-
tively [21, 22]. Later, Abyad et al. [1] reported experimental
data of this reaction between the 2.4–18.2 MeV energy
using stacked-foil technique. For nuclear data measure-
ments, MnO2 powder (mono isotopic) was used. According
to their work, the 55Mn(p,n)55Fe reaction leads to formation
of 55Fe at a threshold energy of about 2 MeV and reaches a
maximum cross-section of 588 mb at 11.4 MeV [1]. In this
work, the excitation functions of the proton-induced reac-
tion on manganese-55 were calculated by ALICE/ASH
(hybrid model) and EMPIRE (3.1 Rivoli) codes. According
to ALICE/ASH results, beneficial range of proton energy to
produce 55Fe from 55Mn target is 2 to 18 MeV with the
maximum cross-section of 713.4 mb at 10 MeV. In the
chosen energy range, 54Fe (stable) is only isotopic impurity
with a 533.2 mb cross-section at 16 MeV. Also can be seen
in Fig. 1, the 55Mn(p,n)55Fe reaction leads to formation the54Mn, 55Mn, 51Cr and 52Cr impurities. Although separation
of isotopic contaminations is not possible by chemical
methods, non-isotopic impurities can be separated in such a
way. Figure 2 illustrates the calculated cross sections were
compared with the experimental cross-sections of 55Fe
production. To produce 55Fe from manganese, the target
can be used as manganese oxide. The recommended target
thickness was calculated using the SRIM code. The physical
yield was calculated by considering cross section data and
SRIM code (Table 1).
55Mn(d,2n)55Fe reaction
The acquired data from ALICE/ASH (hybrid model) and
EMPIRE (3.1 Rivoli) codes predicted the best range of
energy for production of 55Fe to be 5–20 MeV (Fig. 3). An
optimum energy range was determined so that formation of
radionuclide impurities is avoided as far as possible, and
the excitation functions of the inactive produced impurities
would be decreased. There are 54Fe and 56Fe as an isotope
impurity in this energy range (Fig. 3). Also there are some
non-isotope impurities that can be separate with the
chemical methods. The results obtained from this study
were compared in Fig. 4. There is large disagreement of
the ALICE/ASH and EMPIRE results [23]. Moreover, the
production yield and the required target thickness were
calculated (Table 1).
Fig. 1 The excitation function of the 55Mn(p,n ? a)51Cr,55Mn(p,a)52Cr, 55Mn(p,2n)54Fe, 55Mn(p,n)55Fe, 55Mn(p,p ? n)54Mn,55Mn(p,p)55Mn reactions calculated by ALICE/ASH code (hybrid
model)
Fig. 2 The excitation function of the 55Mn(p,n)55Fe reaction calcu-
lated by ALICE/ASH (hybrid model) and EMPIRE (3.1 Rivoli) codes
and the experimental data
Targetry and nuclear data 3
123
54Fe(a,n2p)55Fe reaction
Measurements on the excitation function of 55Fe via this
reaction were done by Houck and Miller [10]. They
investigated six data points of the cross sections and found
the maximum cross-section of 681 mb at 40.8 MeV. The
calculated data by ALICE/ASH (hybrid model) and
EMPIRE (3.1 Rivoli) codes for 54Fe(a,n2p)55Fe reaction
that leads to production of 55Fe are given in Fig. 5. In fact,
the best range of energy for this reaction was obtained to be
29–50 MeV. There are some isotopic and non-isotopic
impurities in this energy range such as 52Mn, 53Mn, 54Mn,51Cr, 53Fe, 54Fe, 56Fe, 55Co and 56Co impurities. The
maximum cross sections were predicted to be 610 mb at
38 MeV and 612 mb at 45 MeV for the ALICE/ASH and
the EMPIRE-3.1 codes, respectively. The results obtained
from this study and the previous published results were
compared in Fig. 6. Also the theoretical physical yields and
the target thickness were calculated and the results were
given in Table 1.
Target preparation
Several repeated experiments obtained for finding the
optimum conditions of the target preparation. Subse-
quently, the thermal shock and the annealing were per-
formed to study the adhesion of samples of the targets. In
addition, the X-ray diffraction patterns of MnO2 were
studied by powder X-ray diffraction spectroscopy (XRD).
Moreover, homogeneity of the MnO2 layer, which may
affect the production rate of 55Fe, was determined by
standard deviation of the layer thickness measured at sev-
eral spots by a micrometer, while the morphology by a
scanning electron microscopy (SEM) technique. According
to Fig. 7 and results of Table 2, the layer was homoge-
neous and mechanically stable.
X-ray spectral analysis
Identification and assay of X-ray-emitting radio nuclides
was carried out using X-ray spectroscopy with a Si(Li)
detector. Iron-55 was mainly identified by the 5.89 keV
(16.28 %) peak. Other radio nuclides identified were
Table 1 Calculate of the
required target thickness and the
production yield
a By ALICE/ASH code (this
work)b By EMPIRE code (this work)
Reaction Beam energy
(MeV)
Thickness Calculated yield
(MBq/lA h)
References
55Mn(p,n)55Fe 15 5–20 mg cm-2 0.3 Abyad et al. [1]
18 ? 2 90 lm 0.20 This work
18 ? 2 97.3 lm 0.37a Theoretical calculation
18 ? 2 97.3 lm 0.39b Theoretical calculation55Mn(d,2n)55Fe 22 – 0.30 Dmitriev et al. [9]
24 ? 5 69.1 lm 0.66a Theoretical calculation
24 ? 5 69.1 lm 0.35b Theoretical calculation54Fe(a,n2p)55Fe 55 ? 30 27.7 lm 0.207a Theoretical calculation
55 ? 30 27.7 lm 0.207b Theoretical calculation
Fig. 3 The excitation function of the 55Mn(d,n ? a)52Cr,55Mn(d,3n)54Fe, 55Mn(d,2n)55Fe, 55Mn(d,n)56Fe, 55Mn(d,t)54Mn,55Mn(d,d)55Mn, 55Mn(d,2n ? a)51Cr reactions calculated by
ALICE/ASH code (hybrid model)
Fig. 4 The excitation function of the 55Mn(d,2n)55Fe reaction
calculated by ALICE/ASH (hybrid model) and EMPIRE (3.1 Rivoli)
codes
4 M. Sadeghi et al.
123
54Mn [T1/2:312d, 5.4 keV (14.7 %)], 51Cr [T1/2:27.7d,
4.9 keV(13.1 %)].
Conclusions
In this manuscript, the excitation function of iron-55 by the55Mn(p,n)55Fe, 55Mn(d,2n)55Fe and 54Fe(a,n2p)55Fe reac-
tions were calculated using ALICE/ASH (hybrid model)
and EMPIRE (3.1 Rivoli) codes. The 55Mn(p,n)55Fe reac-
tion was suggested as the best reaction to produce 55Fe due
to minimum impurities. 55Fe has maximum cross-section
of more than 700 mb at about 10 MeV in 55Mn(p,n)55Fe
reaction; its benefit excitation functions found between 2
and 18 MeV. The recommended target thickness and the
physical yield were found 97.3 lm and 0.35 MBq/lA h,
respectively. High-purity of manganese-dioxide powder
was employed with the aim of MnO2 thick layer deposition
on the elliptical copper substrate by means of the sedi-
mentation technique. According to the SEM scans, man-
ganese-dioxide target of high-quality morphology prepared
using sedimentation method. After irradiation of the target,
0.20 MBq/lA h of 55Fe yield was obtained. To increase
production yield, making use of a circulating flow of
chilled helium moreover the water cooling would allow
using higher beam current.
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180 30 Tolerable Stable Stable, brown Unstable
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