Spectrochimica Acta Part B 62 (2007) 1433 – 1442
www.elsevier.com/locate/sab
Efficient plasma and bubble generation underwater by an optimized
laser excitation and its application for liquid analyses
by laser-induced breakdown spectroscopy ☆
Violeta Lazic a,⁎, Sonja Jovicevic b , Roberta Fantoni a , Francesco Colao a
a
b
ENEA, FIS-LAS, V. E. Fermi 45, Frascati (RM), Italy
Institute of Physics, 11080 Belgrade, Pregrevica 118, Serbia
Received 29 November 2006; accepted 8 October 2007
Available online 18 October 2007
Abstract
Laser-induced breakdown spectroscopy (LIBS) measurements were performed on bulk water solutions by applying a double-pulse excitation
from a Q-Switched (QS) Nd:YAG laser emitting at 1064 nm. In order to optimize the LIBS signal, laser pulse energies were varied through
changing of the QS trigger delays with respect to the flash-lamp trigger. We had noted that reduction of the first pulse energy from 92 mJ to 72 mJ
drastically improves the signal, although the second pulse energy was also lowered from 214 mJ to 144 mJ. With lower pulse energies, limit of
detection (LOD) for Mg in pure water was reduced for one order of magnitude (34 ppb instead of 210 ppb). In order to explain such a
phenomenon, we studied the dynamics of the gas bubble generated after the first laser pulse through measurements of the HeNe laser light
scattered on the bubble. The influence of laser energy on underwater bubble and plasma formation and corresponding plasma emission intensity
were also studied by photographic technique. From the results obtained, we conclude that the optimal first pulse energy should be kept close to the
plasma elongation threshold, in our case about 65 mJ, where the gas bubble has its maximum lateral expansion and the secondary plasma is still
well-localized. The importance of a multi-pulse sequence on the LIBS signal was also analyzed, where the pulse sequence after the first QS
aperture was produced by operating the laser close to the lasing threshold, with the consequent generation of relaxation oscillations. Low-energy
multi-pulses might keep the bubble expansion large prior to the probing pulse, but preventing the formation of secondary weak plasmas in
multiple sites, which reduces the LIBS signal. The short interval between the pre-pulses and the probing pulse is another reason for the observed
LIBS signal enhancement.
© 2007 Published by Elsevier B.V.
Keywords: LIBS; Water; Laser; Plasma; Bubble
1. Introduction
LIBS technique is a powerful tool for in-situ elemental measurements and in different surroundings (gas, water), and a wide
range of applications has been developed in the past two decades
[1,2]. Spectrally resolved plasma emission generated by laser ablation of solid targets or by breakdown in medium (gaseous or
liquid) allows determining qualitatively the elemental sample com☆
This paper was presented at the 4th International Conference on Laser
Induced Plasma Spectroscopy and Applications (LIBS 2006) held in Montreal,
Canada, 5–8 September 2006, and is published in the Special Issue of
Spectrochimica Acta Part B, dedicated to that conference.
⁎ Corresponding author. Tel.: +39 06 94005885; fax: +39 06 94005400.
E-mail address: lazic@frascati.enea.it (V. Lazic).
0584-8547/$ - see front matter © 2007 Published by Elsevier B.V.
doi:10.1016/j.sab.2007.10.019
position. Concentration of the elements in the sample could be also
retrieved by applying an appropriate calibration on reference materials, and in some cases, also by Calibration-Free approach. A
critical analysis of different quantitative LIBS procedures was
recently reviewed in [3].
One of the growing requests for LIBS technique regards in-situ
analyses of water solutions, which is important for environmental
control [4–7], for monitoring of cooling or waste waters from
industry, thermo-electric and nuclear power plants [7–9], then for
geological and marine researches [10], for study of chemical reactions in the liquid phase etc. A number of papers reported LIBS
analysis of waters in presence of water–air interface, by applying
single [5–15] or double-pulse excitation [16]. For most of the
measured elements, LOD's obtained by ablation of steady-state
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V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
water surface [5–12] are in order of 1–100 ppm, except for calcium,
magnesium, chromium and alkali elements, for which somewhat
lower detection limits have been achieved. Improvement of the
detection limit has been obtained by ablating a surface of liquid jets
[12–16], where the splashing effects were reduced, and a detection
limit of 0.1 ppb for sodium was reported [16]. However, in some
cases direct measurements on bulk water are required, so in the
absence of liquid–gas interface. Examples include detection of
leakages in industrial plants, measurements of biological activity,
determination of nutrients and pollution in deep waters, characterization of sub-glacial waters, etc.
Focusing a short laser pulse with sufficient energy into a liquid, a
dielectric breakdown takes place generating plasma [17], which
further absorbs the incoming part of the laser beam. Rapid heating
of the liquid is followed by its explosive expansion and formation
of a gas bubble [18]. Intensity of the plasma emission produced in
bulk water is generally lower than at water–air interface due to
several factors that include: water absorption of the laser and
plasma emission and their scattering on suspended particles and
micro-bubbles [19], radiation shielding by the high density plasma
[20] and fast quenching in the dense medium. Furthermore, the
emission lines are strongly broadened by the high electron plasma
density [21,22]; all mentioned effects lead to a relatively poor signal
in a single pulse LIBS measurements [4,23,24].
Much better analytical performances of underwater LIBS could
be obtained by applying a double-pulse laser excitation technique
[14,24–28]. In such case, the first laser pulse produces a cavitation
bubble in water [18,28], while the second, probing pulse excites the
plasma inside the bubble. After the second laser pulse, a relatively
intense and narrow spectral emission can be observed due to
gaseous state inside the bubble and consequently reduced plasma
quenching. As a result, the LOD's below 1 ppm were obtained for
some elements directly analyzed from bulk waters [25,27]. An
additional LOD improvement (up to one order of magnitude) could
be obtained by a proper signal post-processing, as it was recently
demonstrated [25, 29]. Another factor to take into consideration for
double-pulse LIBS applied on bulk liquids or immersed samples is
the timing between the pulses. In Ref. [28], it is reported that the
maximum LIBS signal is obtained if the second pulse hits the
sample when the gas bubble produced by the first pulse reaches its
expansion maximum. For this study, the authors used two Nd:YAG
lasers operated at 532 nm, and measured the maximum bubble
expansion after 100 μs from the first laser pulse. Dynamic of the
laser generated bubbles in liquids was also studied for laser medical
applications (Ref. [30] and cited papers) with the aim to avoid an
excessive tissue damage, and also in the attempt to obtain efficient
tissue ablation or high efficiency of the shock-wave generation
(laser lithotripsy). The time evolution and maximum radius of the
laser-induced bubble in a certain liquid are strongly dependent on
the experimental conditions [30], such as laser wavelength, pulse
duration and numerical aperture after the focusing lens. One of the
methods for studying the gas bubble dynamic is laser scattering
[31,32]. The laser-induced bubbles have a diameter in the order of
0.010–1 mm [17], so the scattering of light in the visible can be
described by Mie's theory [31,33] or optical ray geometry.
The final scope of this research was to improve the sensitivity of
LIBS technique applied on bulk liquids, which we intend to employ
for sub-glacial lake exploration. To this aim, we studied the influence of the laser energy, divided in two or more nanosecond
pulses, on underwater plasma emission. Dynamics of the lateral gas
bubble expansion after the first laser pulse was measured by light
scattering techniques and for different laser pulse energies. Shape of
the laser-induced plasma was photographed both by conventional
photo camera and by an ICCD, after applying one or two laser
pulses. The LIBS signal intensity after the second laser pulse was
also measured and compared to the results obtained by above
mentioned techniques. Influence of low-energy multi-pulse laser
sequence on the LIBS signal was also considered. For a few
representative laser excitation conditions, calibration graphs were
generated for solutions containing magnesium, manganese or
chromium and their, LOD's were determined. Different experimental aspects, important for the improvement of the LIBS signal
intensity are also discussed.
2. Experimental
2.1. LIBS set-up
The underwater plasma was produced by a Q-Switched (QS)
Nd:YAG laser operated at 1064 nm, with maximum pulse energy of
about 300 mJ and with a repetition rate of 10 Hz. The QS trigger
was externally controlled, thus to have a possibility to extract also
two laser pulses during single lamp flashing. In such a case, the
separation between two laser bursts was typically varied between
50 and 100 μs, which together with the first trigger delay, determines the energy partition between the two pulses. The triggering
scheme and examples of pulse energy partitions are reported in our
recent papers [25,29].
Two plano-convex lenses, whose equivalent focal length in air
was 25 mm, focused the laser beam. The second lens was in contact
with the liquid contained in a beaker. Laser beam was fixed at an
angle with respect to the vertical position in order to avoid that the
gas bubbles, formed by the breakdown and moving upwards,
deposit on the focusing lens and further disturb the laser transmission (Fig. 1). The signal was collected by a wide angle optical
system, at 60° with respect to the laser beam, and brought to the
monochromator (Jobin Yvon 550) by means of a fiber bundle (26
fibers of 0.1 mm diameter) arranged into array 0.1 ×2.6 mm2 at the
exit. The chosen monochromator grating has 1200 g/mm, and as a
detector, an intensified CCD (ICCD Andor Intraspec) was used.
The ICCD was electrically triggered contemporary with the second
QS trigger and acquisition gate and delay were properly chosen, as
discussed in Section 3.1. For generating of the calibration curves on
different solutions, the ICCD gain was settled to value two.
2.2. Scattering measurements
The gas bubble produced by the first laser pulse was illuminated by a 35 mW HeNe laser. The scattered signal was
measured at 90° using the same collection optics as for LIBS or
at 20° in forward direction where the light was collected with a
plano-convex lens. In both cases, the full angle aperture for the
scattered light collection was larger than 15° in order to
minimize angle dependent signal ripples characteristic for Mie
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V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
Fig. 1. Experimental lay-out for scattering measurements.
scattering [31–33]. The signal was brought to a photomultiplier
(PMT) by a 6 mm diameter fiber bundle. Between the fiber
bundle exit and the PMT, an interferential filter centered at the
HeNe laser emission was placed. The PMT used for the present
experiment was a Hamamatsu R928. The high voltage power
supply feeded a divider designed for high linearity; the output
anode was pre-amplified and AC coupled with a Tektronix
2430A oscilloscope to record light transient. An additional gate
circuit was used, which electronically switches off the PMT gain
during the time elapsing between consecutive laser shots. Gated
operation allowed us to use a CW laser, minimizing problems
related with the high mean photon flux incident on the PMT
cathode due to light scattering by hydrosols and particles
suspended in water. However, this background scattering was
always present and the PMT was operated at relatively low
voltage (425 V) in order to avoid nonlinearities in its response.
Considering that the laser produced gas bubble might be
elongated, and in order to measure only its lateral expansion, a
1 mm high slit, with precisely adjustable vertical position, was
placed in proximity to the optical window of the beaker wall.
Position of laser generated plasma and consequently the bubble
center might depend on the laser pulse energy [17,25]. In order
to keep the illumination constant across the bubble, a negative
lens ( f = − 50 mm) was placed before the slit, which horizontal
width was restricted to 5 mm. The power distribution through
the slit, scanned vertically in 3 mm range, was checked by a
power-meter and resulted uniform within 5%. This range of the
slit positions enclosed both the bubble produced by low laser
energy pulse (8 mJ) and the one produced at the maximum laser
energy (300 mJ, single pulse) (see Fig. 1).
2.3. Samples
Calibration graphs for quantitative LIBS analyses were generated on reference solutions, adding properly MgSO4,
MnCl2·7H2O or Cr(CH3COH)3 to a pure (milli-Q) water. The
corresponding minimum element concentrations were 5 ppm
for Mn and Cr, and 1 ppm for Mg. These elements had been
studied in our previous work [25] and Mg was chosen as a
common component of waters, Mn as an element related to
bioactivity in waters and Cr as an example of contaminant.
The measurements of the bubble dynamics by the laser
scattering technique were performed on tap water, whose standard impurities content was previously determined [26]. In
order to avoid disturbances from eventual nanoparticle formation, which for example were clearly observed (clustered) after
long measurement sessions in solutions containing MgSO4,
water in the beaker was exchanged each 30 min of the measure-
ments. During water exchange, the focusing lens was always
cleaned to avoid accumulation of the gas bubbles produced by
the breakdown.
3. Results
3.1. Calibration for quantitative LIBS analyses
For three examined solutions the spectral emission from the
analytes (Mg, Mn or Cr) upon double-pulse laser excitation,
was acquired at different central monochromator wavelengths.
It was found that the most intense lines from these elements
correspond to the ionic emission in UV region (see Table 1)
although the overall instrument spectral response has its
maximum in visible region, where atomic emission of these
elements could be found. Such high ionic emission intensities
are an indicator of a high plasma temperature, here not measured.
In the first run of measurements, the laser energy was settled
to its maximum. The most intense plasma emission was obtained
when the first QS trigger was delayed for t1 = 155 μs from the
flash-lamp trigger and the second pulse delayed for Δt = 75 μs
from the first one (we call Δt as an interpulse delay). In this case,
the laser pulse energies were E1 = 92 and E2 = 214 mJ. The
optimized acquisition gate delay, measured on 5 ppm Mg solution, corresponded to 600 ns from the second laser pulse. The
gate width was settled to 600 ns, and its further extension up to
2 μs did not produce appreciable changes of the Signal-to-Noise
Ratio (SNR). The same acquisition parameters were also used
for the other solutions (Cr and Mn). For each concentration of
one solution six replicated measurements were performed by
applying 1000 laser shots. The spectra acquired at each laser shot
were registered separately into the columns inside a single file.
Successively, we applied the data filtering procedure described
in our recent paper [25] and here briefly reviewed. The aim of the
data filtering is to eliminate the contribution of the plasma
continuum, which partially masks the useful signal, from the
spectra where the emission from the analytical line is very weak
or absent. Such spectra could be often observed in underwater
Table 1
LIBS detection limits for two different laser excitations
E1 = 92 J
E1 = 72 J
Element
Wavelength
(nm)
E2 = 214 mJ
E2 = 144 mJ
Mg
Mn
Cr
Notes
279.5
257.6
283.6
210 ppb
2450 ppb
–
t1 = 155 μs, Δt = 75 μs
Two pre-pulses
34 ppb
390 ppb
920 ppb
t1 = 145 μs, Δt = 75 μs
Five pre-pulses
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V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
LIBS where strong shot-to-shot signal fluctuations are present.
A program written under LabView finds a spectrum between
1000 registered spectra, which has the maximum analytical peak
intensity Pmax (after background subtraction). Further, the program selects the spectra with the analytical peak intensity above
the defined threshold, for example 0.1 Pmax, then sums this
spectra and save into a new file to be used for successive
analyses (here used for calibration). In this way, the SNR, so of
the detection limit, could be improved up to a factor 7, as
reported in [25].
After the data filtering, the calibration graphs were generated
for two solutions, and the corresponding LOD's were found
from 3σ criteria (Table 1). Keeping the QS delays as above and
reducing the laser pulse energies to E1 = 37 and E2 = 156 mJ by
lowering the current through the laser flash lamp, we measured
comparatively the LOD for Mg, and it was slightly higher
(0.33 mg/l) than at the maximum energy (0.22 mg/l).
However, in the successive experiment we varied QS delays
at lower total laser energy and we registered a very strong LIBS
signal enhancement for t1 = 145 μs and interpulse Δt = 75 μs. In
this case, the laser pulse energies measured by the energy-meter
were E1 = 72 and E2 = 144 mJ respectively. For this laser setting,
repeating the measurements on the solution containing different
Mg concentration we found LOD of 0.034 mg/l, i.e. almost one
order of magnitude lower than at the maximum laser energy.
One possible explanation for strong plasma emission enhancement after the second laser pulse with mid first pulse energy
could be searched in dynamics of the gas bubble expansion after
the first laser pulse. In literature, the reported maximum gas
bubble expansions in liquids after a nanosecond laser-induced
breakdown are in the range 50 μs–300 μs [17], depending on the
laser energy and its wavelength, as well as on the focusing
conditions (numerical aperture after the focusing lens). Maximum
LIBS signal was measured for the second laser pulse arrival when
the gas bubble radius is at its maximum [21]. In order to verify
whether the LIBS signal enhancement that we had observed is
caused by the maximum bubble expansion for Δt = 75 μs at mid
first laser pulse energy (65 mJ) we introduced laser scattering
measurements as described in following.
second laser pulse, the HeNe beam was sent through 1 mm high slit,
moved with 1 mm step, and scattered signal was measured at
different slit positions. At maximum laser energy here used
(280 mJ) the signal could be observed for three slit positions (over
3 mm), while up to 170 mJ the signal is existent for only two slit
positions. In all the cases, the same slit position gave the signal
maximum and corresponding scattered light intensity as a function
of time is depicted in Fig. 2b. The first, narrow peak, correspond to
the laser pulse arrival, which produce the plasma continuum emission also in the spectral range transmitted by the interferential filter.
In Fig. 2a, the scattering signal obtained without slit is also reported.
From this figure, we could observe that the first bubble collapse
occurs between 240 μs and 320 μs, followed by the first rebound.
At the maximum energy, also the second and weak third rebounds
were detected (Fig. 2b). The signal shape in presence of the slit is
quite different from the one in the absence of the aperture. With the
slit, the signal is more symmetrical, and the highest peak, as well as
the longest first collapse period, is observed at a relatively low
energy, thus indicating largest lateral bubble expansion (Eq. (1)). In
the absence of the slit, the peak value is larger for higher laser pulse
energies due to the plasma and hypothesized bubble elongation, so
the scattering from the peripheral bubble volume increments the
peak value. In such case, also the peak is shifted towards shorter
time because the peripheral bubble expansion time is shorter then
the central one, as it was confirmed from the measurements with
moving the slit. Both for Mie scattering and geometrical optics, the
3.2. Laser scattering measurements
For scattering measurements, we initially substituted the
plastic beaker with one made of glass. However, the strong
reduction in the plasma emission was always observed already
after 100 laser shots, due to air bubble deposition on the focusing
lens. As such an effect was not observed when using plastic
beaker, it might be supposed that the electrostatic charges, induced by the shock waves, were forming in presence of large glass
surface. For this reason, again the plastic beaker was placed and
modified to have an optical window for the HeNe beam entrance.
Dynamics of the laser-induced bubble as a function of the laser
energy was monitored by settling a single QS trigger (t1 =210 μs)
and by changing the current through the flash lamp. With increasing
of the laser energy, the produced plasma becomes more elongated.
In order to monitor only the lateral bubble expansion, which we
consider more important for the LIBS signal after the arrival of the
Fig. 2. Signal from the light scattered at 90° on the gas bubble produced by the
laser with pulse energy 65 mJ (dots) and 280 mJ (solid): a) without slit; b) with
slit; Tc is measured first collapse period at lower energy; 1–3 indicate the bubble
rebounds at the higher laser energy.
V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
1437
intensity of the light scattered by the spherical bubble of radius R is
proportional to R2 for all scattering angles [33,34]. Consequently,
the gas bubble diameter is proportional to the square root of the
PMT voltage V [34]. The maximum bubble radius achieved Rmax is
proportional to the first collapse period Tc through Rayleigh relation
[30]:
Rmax ¼
1:83
Tc
pffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi
q 0 =ð p0 pv Þ
ð1Þ
where ρ0 =998 kg/m3, p0 is hydrostatic pressure and pv is vapor
pressure inside the bubble.
The same relationship approximately describes also elongated bubbles, but in this case, Rmax corresponds to the radius of a
sphere having the same volume as the elongated bubble [30].
The first collapse period Tc was determined from the intersection of linearly fitted decaying signal on PMT and the final
voltage level (see Fig. 2b) [35]. The scattered signal peak Vmax
and the first collapse period of the bubble as a function of the
laser pulse energy, measured with the slit, are shown in Fig. 3a
and b. In both cases, the maximum lateral bubble expansion
corresponds to the laser energy of 65 mJ. Up to this energy,
Vmax value increases approximately linearly. After achieving the
maximum, the gas bubble expansion starts to decrease as the
breakdown threshold is reached also out of the focal volume.
Fig. 3. Peak of the scattered signal at 90° (a) and the first bubble collapse period
(b) as function of the laser pulse energy, measured with the slit.
Fig. 4. Scattered signal measured with the slit as a function of time for three sets
of the laser pulse energies; QS delay is t1 = 210 μs. Peaks corresponding to the
bubbles from new micro-plasma centers inside illuminated volume are indicated
by arrows.
Therefore, a smaller part of the available optical energy is
coupled to the mechanical energy (bubble expansion) in the
focal point. The measured values of Vmax and Tc are correlated
with factor 0.91. The slightly different behavior between these
two parameters could be observed for the laser pulse energies
between 65 mJ and 125 mJ, where probably the bubble
elongation or multi-bubble formation takes place inside the
illuminated section, which corresponds to about 1.5 mm length
along the laser axis. The measurements with higher spatial
resolution were not possible as the scattered signal becomes too
low. On the other hand, further increasing of PMT supply
voltage leads to the signal distortion, so it was not applied here.
However, there is an evidence of the longitudinal plasma
expansion in the illuminated section also from the shape of the
scattered signal (Fig. 4). For the energy of 45 mJ, the waveform
is symmetrical, thus indicating the bubble sphericity. Increasing
the energy to 65 mJ, a weak feature at shorter times appears, that
could be attributed to another, much weaker micro-plasma i.e.
bubble formed inside the observed volume. Contemporary, the
central peak still increased. Further increasing of the laser
energy leads to more intense scattered signal at shorter times
due to more intense micro-plasma out of focus, and the central
peak starts to decrease as discussed above. For laser energies of
170 mJ or higher, two distinct peaks could be observed before
the central one, and this can be attributed to another two centers
for micro-plasma i.e. bubble formation inside the observed
volume. These plasmas are weaker then the plasma in focus and
the produced bubbles at these centers decay earlier. The central
peak is strongly reduced.
From the results reported in this section, we might conclude
that for the present focusing conditions, the optimal energy of the
first laser pulse, used to prepare LIBS analyses by the second
pulse, is about 65 mJ. Further increase of the first pulse energy
leads to the LIBS signal deterioration due to the plasma elongation
and reduced lateral bubble expansion. These results are consistent
the lower measured values of LOD's by LIBS when using the
maximum laser energy than when applying E1 = 37 and
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V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
3.3. Laser pulse and plasma shape
Previously, the laser pulse energies in double excitation were
measured by an energy-meter, applying one or two QS triggers.
The energy of the pulses were varied by changing the QS trigger
delays, where longer first pulse delays correspond to its higher
energy and consequently to lower energy of the following pulse.
Observing the laser pulse shape by a fast photo-diode, we
noticed that for shorter first QS delays with respect to the flashlamp trigger, the relaxation oscillations occur resulting in a
multi-pulse sequence (Fig. 5). For t1 = 145 μs or shorter, five
pulses are present, whose energies are tending to equalize with
reducing of the QS delay.
Now, it seems clear that lowering laser pulse energies we had
obtained better LIBS signal due to multi-pulse excitation. In the
first measurements, we had the first pulse energy of 92 mJ
obtained for t1 = 155 μs, so in the presence of a weak secondary
pre-pulse. Its energy was estimated to about 13% of the total prepulse energy, and consequently the first pre-pulse had about
80 mJ. In the second experiment, 5 pre-pulses were present with
total energy of 72 mJ and the corresponding first pre-pulse energy
was about 50 mJ. However, it should be clarified if the observed
LIBS signal improvements in the second case were due to:
Fig. 5. Shape of the first laser pulse, detected by a fast photo-diode, for different
delays of the QS trigger with respect to the flash-lamp trigger.
E2 = 156 mJ. In the latter case, the first laser pulse produces the
bubble of smaller radius (Fig. 3a), so the LIBS signal is consequently smaller [26]. However, the differences in the lateral
bubble expansion between the first laser pulse energies of 72 mJ
and 92 mJ are very small (3% according to Tc measurements) and
from the scattered signal waveforms they could be even neglected
for time interval of 75 μs, used for the second pulse arrival.
Consequently, the measured differences in the lateral bubble
expansions cannot explain the LIBS signal increase for almost one
order of magnitude with the applied energy reduction from 92 mJ
and 72 mJ. In [28] the LIBS signal improvement of about factor 10
was measured when hitting the gas bubble having a diameter two
orders of magnitude larger and that is not our case. If we compare
the second laser pulse energy in the two cases (144 mJ and
210 mJ), it could be hypothesized that more pronounce plasma
elongation at higher energy reduces the amount of the energy
transmitted to the focal point, i.e. to the center of the bubble
produced by the first pulse. Unfortunately, by using a doublepulse technique from single laser source, the energies of the two
pulses cannot be varied independently, as required for rigorous
measurements of the second pulse influence on the LIBS signal.
However, from Fig. 3 an appreciable difference in the energy
coupled to the focal volume cannot be observed when the single
pulses with analogue energies are applied. Therefore, we further
investigated the reason for the LIBS signal improvement at lower
laser energies through characterization of the laser pulse form and
by photographing the plasma shape.
a) larger lateral plasma expansion after low energy multi-pulse
sequence
b) More localized breakdown (less elongated plasma)
c) Short interval between the last pre-pulse and the probing
pulse.
First, we compared the lateral bubble expansion after the first
laser pulse sequence for the two settings from above and for single
pulse (t1 =210 μs) with the same energy as the pulse sequence
(Fig. 6). Both from the scattered signal intensity and the first
collapse period, the lateral bubble expansion results smaller for the
lower energy setting (t1 =145 μs, E1 = 72 mJ) than for the higher
one (t1 = 155 μs, E1 =92 mJ). In the first case, the intermediate pulse
Fig. 6. Scattered signal after the first laser pulse sequence for two settings used in
LIBS measurements, and comparative signal measured in presence of single
pulse (t1 = 210 μs) with equivalent energy.
V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
Fig. 7. Plasma shape photographed by a digital camera: a) t1 = 145 μs,
Δt = 80 μs, 5 pre-pulses, ETot
1 = 72 mJ, E2 = 140 mJ; b) t1 = 155 μs, Δt = 80 μs, 2
pre-pulses; ETot
1 = 110 mJ, E2 = 123 mJ; c) t1 = 165 μs, Δt = 80 μs, 1 pre-pulse,
E1 = 181 mJ, E2 = 57 mJ.
occurring about 50 μs from the first one, clearly increases the slope
of the bubble expansion. For the interval used for the second laser
pulse arrival (Δt= 75 μs) the scattered light intensity approximately
reaches that one obtained at higher energy setting. In the latter case,
a portion of the scattered signal for this timing also comes from the
bubble formed out of the focus, as discussed earlier. We might
conclude that the splitting of the pulse into sequence of the pulses
with the same total energy does not improve, or at least — not
significantly, the lateral bubble expansion in the cases here
examined. Consequently, the gas bubble dynamics is not
responsible for the observed LIBS signal improvement.
1439
Observing photographs of the underwater plasma, taken with
simple digital camera in the presence also of the second laser pulse,
we may note that increasing the first laser pulse (or pulse sequence)
energy, the secondary plasma changes shape from the spherical to
elliptical (Fig. 7a and b). Further increase of the first pulse energy
leads to a clear formation of the secondary plasma in multiple sites
(Fig. 7c). The presence of multiple plasmas after the second pulse
was also photographed by the ICCD camera, triggered contemporary with the last laser pulse and using acquisition gate of 10 μs. In
Fig. 8a the secondary plasma produced after low-energy multipulse sequence followed by the energetic pulse, has a spherical
shape with a relatively high intensity (analogue to Fig. 7a).
Increasing the pre-pulse energy closely spaced spherical plasmas
are produced (Fig. 8b) after the second shot, but they loose in
intensity and in volume (analogue to Fig. 7b). Further increase of
the pre-pulse energy causes gas bubble elongation or multi-bubble
formation along the laser path. Then, after the second (probing)
pulse, the distance between new formed plasma sites might increase
(Fig. 8c) and intensity of the plasma formed farther from the
focusing lens is consequently reduced (similar to Fig. 7c). An
excessive energy of the pre-pulses causes not only the strong
plasma elongation but also its shift towards the focusing lens
(Fig. 8d). The secondary plasmas are again formed in multiple sites
but they are no more symmetrical and have weak intensities.
If we look the LIBS signal and laser pulse energy, measured as a
function of the interpulse delay (Fig. 9), the steep increase of the
LIBS signal accumulated over 200 laser shots, is caused by the laser
pulse instabilities present for Δtb 68 μs. Above this value of
interpulse delay, initially both the line and plasma continuum
emission follow the energy oscillations caused by the current
switching through the flash lamp (period about 8 μs). However,
increasing the interpulse delay, and in this way also the interval
from the last pre-pulse, the plasma intensity decays faster than the
second pulse energy although the bubble radius before the second
pulse arrival still increases (Fig. 6) and this should increment the
Fig. 8. Plasma images taken by the ICCD after the second laser pulse, with integration time 10 μs; the laser focusing lens is on the left side. The energy of the first laser
pulse (multi-pulse) is progressively increased from (a) to (d). Data for the pulse energies are not available.
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V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
Fig. 9. Plasma continuum and Mg+ (279 nm) peak emission multiplied 2× (left), and second laser pulse energy (right) a function of the interpulse delay. The first QS
trigger delay is t1 = 145 μs.
LIBS signal. All these indicate that a relatively short timing
between the last pre-pulse and the second laser pulse might be a
reason for an additional LIBS signal enhancement.
In a pioneering work relative to double-pulse LIBS underwater
[24], two Nd:YAG laser at 1064 nm were used with similar
energies (E1 = 30–76 mJ, E2 = 125 mJ) and in analogue focusing
conditions as in our experiment. The measured LIBS signal as a
function of interpulse delay had a maximum for Δt = 18 μs and
this cannot be attributed to the maximum bubble expansion
caused by the first laser pulse, which generally occurs after more
than 100 μs (in our measurements — after 120–160 μs). For
interpulse delay in order of 100 μs, the measured signal was more
than 6 times lower with respect to the optimal delay (Δt = 18 μs).
Also in a recent publication [28], the LIBS signal intensity obtained after the second laser pulse when using two laser sources at
532 nm, does not follow the gas bubble radius for small interpulse
delays, but starts to increase with shortening Δt bellow 40 μs. This
indicates that a relatively short timing between two pulses, in our
case obtained by a sequence of the pre-pulses, may be another
reason for observed plasma emission enhancement after lowering
the laser pulse energies.
In our experiment, using single laser source, it was not possible
to vary the interpulse delay independently from the laser pulse
energies. However, by reducing the current through the flash lamp
for the first QS trigger delay t1 =155 μs, and helped by the laser
energy oscillations due the current switching, for Δt= 73 μs we
found the same set of the total pre-pulse and the probing pulse
energies as in the case of t1 = 145 μs, Δt=74 μs. In the latter case,
the observed much stronger LIBS signal (Fig. 10) could be
attributed only to the presence of multi-pulse sequence shown in
Fig. 5 as the differences in the bubble expansion could be neglected
in correspondence of the probing pulse arrival (Fig. 6). Moreover,
Fig. 10 shows an increased continuum emission, thus indicating
LIBS plasma having a density higher than that observed in case of a
simple double-pulse excitation. We hypothesize that the observed,
almost tenfold increase of SNR (Fig. 10a) is due to increased
absorption coefficient of the vapor bubble after its excitation by the
last pre-pulse. Consequently, it could be deduced that the presence
of a pre-pulse sufficiently close to the probing one (here the distance
between the last pre-pulse and the probing one was about 5 μs)
maintains the plasma inside the bubble. Then, the last laser pulse is
coupled better with the bubble and a much stronger plasma
emission (i.e. LIBS signal) is so obtained.
4. Conclusions
Fig. 10. LIBS signal accumulated over 100 shots for gate delay zero from the
probing pulse and gate width 10 μs. The pre-pulse and the second pulse energies
are equal (E1 = 72 mJ, E2 = 128 mJ) in both cases (t1 = 145 μs and t1 = 155 μs).
Mg concentration is 5 ppm.
In this paper, we studied the causes for a tenfold LIBS signal
improvement underwater that we had obtained by lowering the
laser pulse energies. The studies were performed by analyzing
LIBS signals, laser pulse energies and shapes, then by applying
scattering measurements to study the gas bubble dynamics and
by taking photographs of the plasma.
V. Lazic et al. / Spectrochimica Acta Part B 62 (2007) 1433–1442
Laser produced plasma underwater exhibits elongation
above a certain energy threshold, in our case at about 65 mJ,
which also represents a limiting value for the maximum lateral
gas bubble expansion. Above this limit, the plasma is elongated and generates the gas bubbles in multiple sites and with
smaller diameters. Hitting the laser bubble with an appropriately timed second laser pulse produces a relatively strong
secondary plasma, so the LIBS signal. This signal is maximal if
the primary plasma (i.e. the gas bubble) was produced in a
single site and with the first pulse energy corresponding to the
maximum lateral bubble expansion. In such case, the secondary plasma formed on the seeding bubble, is strongly symmetric and intense. Further increase of the first laser pulse
energy leads to the formation of spherical secondary plasmas in
multiple sites, seeded on the previously formed bubbles. The
overall secondary plasma emission is then reduced as the
plasma formed closer to the focusing lens partially absorb the
second laser pulse, which radiation is also scattered from there
present bubbles. Both effects are responsible for decrease of
the optical coupling to the largest bubble present in the focal
point. Excessive first laser pulse energy leads to an intense
breakdown before the focal point and to a number of very small
bubbles, so the second laser pulse cannot be coupled in proximity of the focal point both due to the light absorption and to
scattering by the bubbles formed closer to the focusing lens.
The resulting secondary micro-plasmas are very weak and
asymmetrical and the LIBS signal is very weak or even absent.
Besides keeping the first laser pulse energy close to the
plasma elongation limit, an appropriate splitting of the first laser
pulse into multi-pulse sequence, here obtained by inducing the
relaxation oscillations after the first QS aperture, could further
improve the LIBS signal. The first, most intense pulse of the
sequence produces well-localized gas bubble, whose radius is
further expanded by the successive pulses of the sequence. In
this way, still keeping the bubble expansion high, the plasma
elongation is avoided and the second pulse is well-coupled in the
focal point. We also demonstrated that a relatively short timing
between the last pulse of the sequence and the second, probing
pulse, also contributes to a manifold plasma intensity, therefore
LIBS signal enhancement.
For optimized laser excitation by low-energy multi-pulses,
and by performing the spectra filtering procedure [25], we
obtained the next detection limits for LIBS applied on bulk
liquids: 0.034 ppm for Mg, 0.38 ppm for Mn and 0.92 ppm for
Cr. These detection limits could be further improved by using
two separate laser sources, the first one operating in a multipulse regime, in order to hit the gas bubble by the second laser
when it reaches the expansion maximum. The latter occurs at
120–160 μs from the first pulse according to the scattering
measurements.
Strong improvement of underwater LIBS signal by limiting
the laser pulse energies has also an importance in the system
miniaturization in view of real in-situ analyses.
Further research would address the influence of the second
laser pulse energy on the LIBS signal by employing of two
independent laser sources. Studies of the increased, resonantlike laser absorption by weak plasma inside the gas bubble, here
1441
excited by low-energy intermediate pulses, should be also
performed.
Acknowledgments
The authors gratefully acknowledge Dr. Valeria Spizzichino
(ENEA fellowship) for assistance in ICCD imaging and to
Isabelle Rauschenbach (University of Munster, Germany) for
photographs by a digital camera. Special thanks to Dr. Antonio
Palucci (ENEA Frascati) for assistance with the laboratory
equipment.
The research has been conducted within the projects MIAO
(sensor micro-systems for application in hostile environments),
and supported also within the PANDORA project (sub-glacial
lakes exploration) conducted within the Technology Sector of
PNRA (Italian National Program of Researches in Antarctica).
Both the projects are funded by Italian Ministry for Scientific
Research (MUR).
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