broadening and attenuation of uv laser ablation plumes in background gases
TRANSCRIPT
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Applied Surface Science 248 (2005) 323–328
Broadening and attenuation of UV laser ablation plumes
in background gases
Salvatore Amoruso a, Bo Toftmann b, Jørgen Schou b,*
a Coherentia-INFM and Dipartimento di Scienze Fisiche, Universita di Napoli Federico II,
Complesso Universitario di Monte S. Angelo, Via Cintia, I-80126 Naples, Italyb Department of Optics and Plasma Research, Risø National Laboratory, DK-4000 Roskilde, Denmark
Available online 25 March 2005
Abstract
The expansion of a laser-induced silver plume in a background gas has been studied in a variety of gases ranging from helium,
oxygen and argon to xenon. We have measured the angular distribution of the total deposit of silver on an array of quartz crystal
microbalances as well as the time-of-flight distribution with a Langmuir probe. The angular distribution broadens for all gases
except for a minor pressure range for the helium background gas, in which a distinct plume narrowing occurs. The behavior of
the collected, ablated silver atoms integrated over the full hemisphere is similar for all gases. This integral decreases strongly
above a characteristic pressure, which depends on the specific gas. The ion time-of-flight signal shows a clear plume splitting
into a fast and a slow component except for the ablation plume in a helium gas.
# 2005 Elsevier B.V. All rights reserved.
Keywords: Laser ablation; Plume expansion; Background gases
1. Introduction
The dynamics of an expanding laser ablation plume
in a background gas is a complicated phenomenon,
which only can be treated by complex computer codes.
Thin film production by pulsed laser deposition (PLD)
often takes place in a background gas, for example, in an
oxygen gas. A reactive gas such as oxygen may serve to
maintain a certain chemical equilibrium pressure in a
growing film during a PLD process, and oxygen is
* Corresponding author. Tel.: +45 4677 4755; fax: +45 4677 4565.
E-mail address: [email protected] (J. Schou).
0169-4332/$ – see front matter # 2005 Elsevier B.V. All rights reserved
doi:10.1016/j.apsusc.2005.03.040
typically used for the deposition of metal oxide films
[1–4]. The background gas may also serve to control the
impact energy of the atoms on the growing films, since
the kinetic energy of the ablated particles is reduced
with increasing pressure, and the production of defects
in the films will therefore decrease as well.
Intuitively, one would expect the angular distribu-
tion of ablated metal atoms to broaden from the initial,
comparatively narrow ‘‘vacuum distribution’’ with
increasing pressure [1,4]. This effect has actually been
observed for many target–background gas combina-
tions [4,5], but occasionally also a narrowing of the
ablation plume has been found, in particular for heavy
.
S. Amoruso et al. / Applied Surface Science 248 (2005) 323–328324
target atoms in a light background gas [6–8]. A related
feature during film production is the decreasing
deposition rate with increasing pressure. This attenua-
tion of a flow from a target to a substrate in a
background gas is an important issue in PLD and can
also influence the growth rate of a film considerably.
This work is a continuation of earlier work on the
ablation dynamics of a silver plume in oxygen and
argon background gases [5,9]. In contrast to other
existing studies we have explored the ablation from a
simple one component metal, silver, in inert gases to
avoid chemical effects. Since oxygen perhaps is the
most important background gas in PLD experiments,
we have included measurements with an oxygen gas
background as well. In addition, the present work is
covering the largest mass range up to date, from a
silver plume interacting with light helium to heavy
xenon background gas atoms.
Fig. 1. Upper part, the experimental setup; lower part, angular
distribution of the ablated Ag particles in Xe background gas as
a function of angle with respect to the normal: (*)
P = 4.5 � 10�6 mbar; (*) P = 3.4 � 10�3 mbar. The solid curves
are fits to Eq. (1).
2. Experimental details
The measurements were carried out on the existing
setup at Risø National Laboratory [5,10]. A frequency-
tripled Nd:YAG laser at 355 nm was directed at normal
incidence onto a silver target in a chamber with a base
pressure of 10�7 mbar. The laser pulse length was 6 ns
and the fluence was 2.5 J/cm2 (corresponding to an
intensity of 4 � 108 W/cm2). The area of the circular
laser beam spot was 0.04 cm2. The angular distribution
of the ablated flux of both neutrals and ions was
measured in situ 80 mm from the target using a circular
array of 8 quartz crystal microbalances (QCMs) in the
horizontal plane, as shown in the upper part of Fig. 1.
The crystals were positioned at angles of 108, 158,23.58, 308, 37.58, 458, 608 and 758 with respect to the
surface normal, and each crystal had a 6-mm diameter
active area. The accuracy of the measurements of the
resonance frequency with the QCMs was about 0.1 Hz,
corresponding to 1.2 � 1013 Ag-atoms/cm2. Each run
was made on a fresh target spot, typically with 200–
1000 pulses at a repetition rate of 0.1 Hz and with a
subsequent relaxation time for the crystals of 4–6 h. A
planar Langmuir probe consisting of a 2 mm � 2 mm
square copper plate insulated on the rear side similar to
the probes in Refs. [5,11] was utilized for measure-
ments of time-of-flight (TOF) signals of the plume ions.
The probe was oriented to face the target spot and
placed 75 mm from the target at angle of 208 with
respect to the normal. During the ion collection the
probe was biased at �10 V.
The laser incidence along the normal and the
circular beam spot mean that the plume is rotationally
symmetric with respect to the normal [10]. Thus, we
can determine the total number of atoms arriving at the
spherical shell from inside by integrating over the full
hemisphere.
The background gas pressure ranged from 10�6 to
1 mbar.
3. Results and discussion
3.1. Analysis
We have analysed the data for the angular
distribution F(u) in terms of Anisimov’s model
S. Amoruso et al. / Applied Surface Science 248 (2005) 323–328 325
[5,10,12,13]:
FðuÞFð0Þ ¼ ð1 þ tan2 uÞ3=2½1 þ k2
z tan2 u��3=2 (1)
where the fitting parameter kz = Zinf/Xinf is the ratio of
Fig. 2. Angular distribution of the collected ablation yield as a
function of the background gas pressure. Each distribution has been
normalized to its own maximum. The curves are fits to Eq. (1). Panel
(a): xenon, (*) P = 4.5 � 10�6 mbar; (4) P = 3.4 � 10�3 mbar;
(^) P = 1.1 � 10�2 mbar. Panel (b): argon, (*) P = 5.0 �
the limiting value of the position of the cloud front
along the Z-axis in forward direction into vacuum and
the value of the front in horizontal direction along the
X-axis. This distribution accounts for the deposition
per unit area on a hemisphere in contrast to the
expressions given in Ref. [13]. In Anisimov’s model
the gas plume expands in vacuum as a self-similar
ellipsoidal cloud based on a system of hydrodynamic
equations. The theory was developed for a neutral gas
plume, but we have been encouraged to use it also for
an expanding plasma in view of the good agreement
with our data for the ion flow from a silver plume in
vacuum [12].
3.2. Plume broadening
The angular distribution of silver ions in vacuum
and in a low-pressure xenon gas at a pressure of
3.4 � 10�3 mbar is shown in Fig. 1. Each point
indicates the deposited number of silver atoms per
shot on a specific crystal. One notes that Eq. (1) is a
very good fit to the points for the vacuum distribution
(kz = 2.8 0.2) as well as that for the xenon back-
ground gas (kz = 2.5 0.2). It is a general trend that
10�6 mbar; (4) P = 1.0 � 10�1 mbar; (^) P = 2.3 � 10�1 mbar.
Panel (c): oxygen, (*) P = 1.2 � 10�6 mbar; (4) P = 1.0 �
(i) th 10�1 mbar; (^) P = 3.5 � 10�1 mbar. Panel (d): helium, (*)�6 �1
e collected yield on the crystals decreases with
increasing pressure;
P = 1.0 � 10 mbar; (5) P = 2.5 � 10 mbar; (!) P = 5.0 ��1
(ii) th 10 mbar; (^) P = 1.6 mbar.e distribution broadens with pressure except for
a minor pressure range for a helium gas.
The second feature is shown in great detail in Fig. 2
for a silver plume in the four gases. In all cases the
angular distribution has been normalized to the ma-
ximum to show clearly the broadening. However, as
pointed out in Ref. [8], there is a distinct sharpening of
the angular distribution of the ablated silver atoms in
helium in the range from 0.2 to 0.4 mbar.
The broadening of the angular distribution of the
collected plume atoms is seen in Fig. 3, where the full
width at half maximum, Du, of the angular distribution
is plotted for the four background gases. Du can be
found directly from the fitting parameter kz:
Du ¼ 2 arctan ½ð22=3 � 1Þðk2z � 22=3Þ�1=2 (2)
Obviously, the broadening starts at a lower pressure
(2.5 � 10�3 mbar) in the heaviest gas, xenon, than in
oxygen and argon (at (4–8) � 10�3 mbar). The
surprising feature is that the angular distribution
shows a distinct saturation in xenon at about 558,whereas argon and oxygen may have a saturation level
around 808. However, the existence of a saturation
level is not demonstrated completely for these two
gases in view of the relatively few data points for the
distributions in the high-pressure region. For helium it
is even more uncertain what happens for the highest
pressure, but the width of the distribution reaches at
least a value of about 508.
S. Amoruso et al. / Applied Surface Science 248 (2005) 323–328326
Fig. 3. The full width at half maximum Du of the angular distribu-
tion of the collected Ag atoms as a function of background gas
pressure: (a) xenon; (b) argon; (c) oxygen; (d) helium. The dotted
lines have been inserted to guide the eye.
Fig. 4. Total collected yield (integral) of Ag atoms as a function of
the background gas pressure. The collected yield has been obtained
from an integration of Eq. (1) over the full hemisphere. The vertical
bar shows the statistical uncertainty of the data. The dotted lines
have been inserted to guide the eye.
3.3. Plume attenuation
The effect of the increasing pressure of the
background gas is also visible in the total yield of
collected silver atoms obtained by integrating Eq. (1)
over the full hemisphere. This integral is shown in
Fig. 4 as a function of the background pressure. One
notes that the integral is constant up to a pressure of
0.003 mbar for xenon and up to a somewhat higher
pressure for the lighter gases. For helium the integral
decreases at about 0.13 mbar. This attenuation is a
result of the enhanced scattering of the plume atoms
from atoms or molecules in the background gas, and
the enhanced scattering means that the plume atoms
never reach the collecting surface at a radius of
80 mm. The particles diffuse out of the detection
volume and are pumped away or trapped on the
surfaces of the vacuum chamber.
The similarity of the behavior of the integral is
striking as well. The integral shows the same behavior
for all gases except that the value of the ‘‘bending
point’’, i.e. the pressure at which the integral starts to
fall below the vacuum value, depends critically on the
molecular mass. In fact, the ‘‘bending point’’ is
inversely proportional to the atomic mass of the
background gas ( p�m�1g ).
3.4. Ion probe measurements
The occurrence of plume splitting of ions during
plume expansion in a background gas has been
observed by different authors [14–17]. This effect
consists in the formation of two separated ion
components, in a specific pressure range, as a result
of scattering processes between plume particles and
background gas atoms. More recently, it has been
shown to occur also for neutrals by using time-
resolved optical emission spectroscopy [18,19].
Except for work made by the present authors the
plume splitting effect has only been studied with
Langmuir probes for silicon in two background gases,
argon and helium [14,15] and for YBCO
(YBa2Cu3O4�d) in an oxygen background gas [20].
In Fig. 5 we show the ion probe signals recorded for
the different gases at pressures where plume splitting
occurs. The dashed line in the upper panel of Fig. 5
S. Amoruso et al. / Applied Surface Science 248 (2005) 323–328 327
Fig. 5. Plume splitting of the ion signals in the different background
gases. All signals have been collected with the planar probe at 208from the normal in a distance of 75 mm from the target. The dashed
curve in the upper panel shows the ion signal recorded in high
vacuum (not to scale) for comparison.
also gives the ion time-of-flight profile (not to scale) in
high vacuum ( 10�6 mbar), for comparison. The
vacuum signal peaks at about 5 ms, which corresponds
to a velocity for the silver ions of ffi1.6 � 104 m/s
(ffi120 eV). Plume splitting is clearly observed in the
heavy background gases, i.e. xenon, argon and
oxygen, while for the lighter helium it is not possible
to discern two well separated ion components even at a
pressure of few tenths of mbar. Nevertheless, even the
light helium atoms have a significant effect on the ion
signal (Fig. 5, lower panel).
For heavy gases, the leading edge of the first ion
peak is similar to an attenuated vacuum signal and is
mainly due to ions that have been transmitted through
the background gas without collisions. The second
peak is due to ions that have suffered many collisions
with the gas atoms, then transferring part of their
kinetic energy to the ambient gas eventually leading to
a shock wave formation. On the other hand, time-of-
flight spectra of the plume ions in the helium gas show
a peak of fast ions, which gradually slows down, until
a more complex structure appears at pressures of the
order of few tenths of mbar [8]. At these pressures (see
Fig. 5, lower panel), the leading edge of the ion signal
reaches its maximum at a time of 10–13 ms, while the
trailing edge is only slightly delayed.
In this respect, it is worth observing that in a single
head-on collision between a silver ion and a background
gas atom/molecule, the maximum fraction of kinetic
energy a silver ion can transfer to an atom or molecule is
0.99, 0.79 and 0.70 for xenon, argon and oxygen
background gases, respectively, while only a fraction of
0.13 is transferred to helium atoms. Thus, for heavy
gases collisions with background atoms can efficiently
slow down the plume ions after very few collisions,
while for helium the plume ions retain much of their
velocity after collisions. This indicates that the average
number of collisions needed to effectively slow down
the ions in heavy background gas is quite low (i.e. the
mean free path is only slightly smaller than the target-
probe distance). Thus, the fraction of ions suffering no
collision is still significant, leading to the formation of
the observed two-peak distribution (Fig. 5). In contrast,
for helium the collisional effects start to play a role only
after a large number of collisions. Therefore, the
fraction of ions that have suffered no collisions from the
target to the ion probe in this last case is extremely
small, leading to braking of most of the ions and the
absence of the delayed, second peak, as observed in
Fig. 5, lower panel.
4. Conclusion
The expansion of the silver plume in a background
gas has been studied systematically in a variety of
gases ranging from helium, oxygen and argon to
xenon. The angular distribution of the total deposit on
an array of quartz crystal microbalances as well as the
time-of-flight distribution with a Langmuir probe have
been measured for laser irradiation at 355 nm at a
fluence of 2.5 J/cm2. The angular distribution broad-
ens for all gases except for a minor pressure range for
the helium background gas, in which a distinct plume
narrowing occurs. The behavior of the collected,
ablated silver atoms integrated over the full hemi-
S. Amoruso et al. / Applied Surface Science 248 (2005) 323–328328
sphere is similar for all gases. This integral decreases
strongly above a pressure, which depends on the
specific gas. The ion time-of-flight signal shows a
clear plume splitting into a fast and a slow component
except for the ablation plume in a helium gas.
The case of a silver plume in an argon background
gas was previously studied in great detail [5], and we
identified three pressure regimes: (a) a low-pressure
vacuum-like with a forward directed flow and only
little scattering of the ablated atoms, (b) a transition
regime with broadening of the angular distribution and
of plume splitting of the ion signal and (c) a high
pressure regime with an expected saturation of the
broadening of the angular distribution as well as
diffusion and thermalization of the plume. Only the
expansion in the helium background gas deviates from
the general behavior because of the collision dynamics
in a helium plume. The silver atoms are so heavy
compared with the helium atoms that a substantial
number of collisions is needed to slow down or change
the direction of the flow of silver atoms in the plume.
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