Yao Liu1, Qingqing Qiu1, Guohua Ding2, Weixiong You1. 1. Faculty of Materials Metallurgy and Chemistry, Jiangxi University of Science and Technology, Ganzhou 341000, China. 2. School of Mechanical and Vehicular Engineering, Bengbu University, Bengbu 233030, China.
Abstract
An approach to controlling morphology and size is presented through the combination of laser-induced nucleation and polymer additives. Here, we apply the technique of non-photochemical laser-induced nucleation to irradiate a supersaturated solution (S = 1.15) of cesium chloride (CsCl). The solution immediately responds to laser exposure, and spherical crystallites are produced along the laser pathway. The crystals gradually grow into snowflake-like crystals with different sizes. In this report, two types of acidic polymers including polyepoxysuccinic acid (PESA) and polyaspartic acid (PASA) were individually added in supersaturated CsCl solution to shape its crystalline morphology; we found that a particular property of this control from PESA is uniformity in modification of crystal sizes. Additionally, we observed that both PESA and PASA were able to decrease crystal growth velocity and the quantity of crystals after laser irradiation. With the effect of more than 0.2 wt % PESA in solution, spherical crystallites were initially induced by laser; after that, crystal growth velocities and sizes became slower and smaller with increase in mass fraction of PESA, which led to identical crystal sizes. With the effect of more than 5 wt % PESA, the resulting crystalline morphology obtained by laser was flower-like crystals, whilst cuboid-shaped crystals could be obtained by spontaneous nucleation. Classical nucleation theory, crystal growth rate, and additives as large-size impurities were discussed to analyze the underlying mechanism of the change in morphology.
An approach to controlling morphology and size is presented through the combination of laser-induced nucleation and polymer additives. Here, we apply the technique of non-photochemical laser-induced nucleation to irradiate a supersaturated solution (S = 1.15) of cesium chloride (CsCl). The solution immediately responds to laser exposure, and spherical crystallites are produced along the laser pathway. The crystals gradually grow into snowflake-like crystals with different sizes. In this report, two types of acidic polymers including polyepoxysuccinic acid (PESA) and polyaspartic acid (PASA) were individually added in supersaturated CsCl solution to shape its crystalline morphology; we found that a particular property of this control from PESA is uniformity in modification of crystal sizes. Additionally, we observed that both PESA and PASA were able to decrease crystal growth velocity and the quantity of crystals after laser irradiation. With the effect of more than 0.2 wt % PESA in solution, spherical crystallites were initially induced by laser; after that, crystal growth velocities and sizes became slower and smaller with increase in mass fraction of PESA, which led to identical crystal sizes. With the effect of more than 5 wt % PESA, the resulting crystalline morphology obtained by laser was flower-like crystals, whilst cuboid-shaped crystals could be obtained by spontaneous nucleation. Classical nucleation theory, crystal growth rate, and additives as large-size impurities were discussed to analyze the underlying mechanism of the change in morphology.
Crystalline
materials are essential to our daily life, from scientific
devices and electronic products to pharmaceuticals. Obtaining a crystal
with a desirable shape is a great request for scientific and social
demand; for example, crystals with suitable shapes and sizes could
lead crystalline devices to achieve a greater testing performance
and research efficiency and speed up scientific development.[1−4] Crystal habits also can be influenced by polymorphs, which would
result in different thermal and physical properties.[5] The polymorphic outcome of crystalline materials could
be selected by morphology control;[5] for
example, several polymorphic forms of sulfathiazole can be dominated
through morphology control using a range of alcohols. The ability
of controlling crystal morphology could also enhance rational drug
design; this is due to the fact that most pharmaceuticals are made
from crystals, and drugs with different crystalline morphology and
size could give rise to a different performance, including solubility,
friability, bulk density, melting point, and dissolution rate;[2−4] thus, modifying the shape of insoluble drugs could highly increase
solubility and their efficacy.[6] With the
certain morphology, crystals could be informed the specific time to
dissolve, which could aid drug design to reach the optimal medical
therapy. As crystal morphology can determine many physical aspects
of crystalline products, such as packaging, tableting, and bioavailability
properties,[6−8] morphology control is becoming more demanding as
the efficiency and applicability of pharmaceuticals can be obtained
by a suitable morphology design.Based on the fact that a particular
morphology of a growing crystal
is determined by the different growth rates of the crystal planes,[9] an approach through controlling the crystal growth
rate could provide an effective process for morphological design;
this process can be achieved by some acidic polymers, such as poly(acrylic
acid), poly(methacrylic acid), poly(epoxysuccinic acid) (PESA), and
poly(aspartic acid) (PASA). In general, those soluble macromolecular
organic additives have been widely used as crystal growth modifiers
for the shape control of inorganic crystals including calcium carbonate
(CaCO3),[10−13] barium sulfate (BaSO4),[14,15] calcium oxalate
(CaC2O4),[16−18] calcium sulfate (CaSO4),[19] potassium sulfate (K2SO4),[20] and calcium hydrogen phosphate
(CaHPO4).[21] As crystallization
is a process involving two steps, that of nucleation followed by crystal
growth, crystallization control should contain the control from the
nucleation to crystal growth. The addition of acidic polymers could
offer the control on crystal growth; for nucleation control, previous
methods to control nucleation include usual cooling,[22] evaporate crystallization,[23] ultrasound,[24,25] and the application of electric
field and magnetic field.[26−29] One particular nucleation method called laser-induced
nucleation (LIN) is the most documented technique, which could highly
control nucleation sites by precisely adjusting the pulsed laser energy;
morphological control could be obtained by LIN through adjusting the
laser power density to selectively overcome the energy barriers of
different surfaces of crystals. These benefits are observed in the
work of ZnO morphology control by adjusting the pulsed laser energy
to differentiate the growth rate on a Si(100) surface, as reported
by S. Liu and C. R. Liu.[30] With respect
to the continuous-wave laser light, the polymorph of a glycine crystal
could be selectively controlled by tuning laser polarization and power,
according the account of Sugiyama and their co-workers.[31] More recently, Cheng et al. applied optical
trapping with a focused continuous-wave near-infrared laser to demonstrate
the morphology evolution of KCl crystals.[32] Another type of LIN was first observed in the urea work by Garetz
et al.;[33] they found urea needle-shaped
crystals appeared shortly after laser irradiation, while the laser
wavelength is in the nonabsorbing zone of urea molecules; this crystallization
cannot be related to photochemistry. Thus, this unique technique is
called non-photochemical laser-induced nucleation (NPLIN). Since NPLIN
could offer various control over nucleation, a series of studies to
discover its advantages by Garetz and co-workers.[33−36] In the earlier work of Garetz
et al., they demonstrated polymorph-controlled crystallization of
glycine[34−36] and l-hisdine[37] through NPLIN. A similar research was then launched by Tasnim et
al., where two different morphologies of glycine could be produced
by NPLIN from supersaturated glycine solution in agarose gels,[38] implying that laser irradiation could have a
potential usage in morphological modification by addition of agarose
gels. This addition had been first exhibited in NPLIN of KCl crystals
by Duffus et al.;[39] KCl crystals in an
agarose gel were regularly arranged into a word “LASER”
through laser exposure, which demonstrated that laser irradiation
could offer spatiotemporal control over crystal nucleation.In this report, crystallization of cesium chloride (CsCl) was studied
by NPLIN. CsCl can be widely used in different areas, such as molecular
genetic applications, beer brewing industry, fluorescent screens,
and ultracentrifuge separations. In general, the normal purification
process of CsCl is fairly complicated, and the technique of NPLIN
could be used to purify CsCl in a simple way. On the basis of the
experiment launched by Liu et al.,[40] two
different acidic polymers, PESA and PASA, were used to shape crystal
morphology, in combination with NPLIN. As NPLIN could offer several
controls over nucleation and organic macromolecules could exert control
on crystal growth, this method exhibited control on the entire crystallization
process. CsCl crystals in supersaturated cesium chloride solution
were induced by a nanosecond laser pulse, and studies have investigated
the effect of the limited quantity of PESA and PASA on CsCl crystalline
morphology after laser exposure. As laser irradiation and acidic polymers
could tune the crystal shape, attempts to explore a comprehensive
approach, that NPLIN incorporate the addition of an acidic polymer
to modify the morphology of CsCl crystals, were made in this research.
Several related mechanisms of NPLIN are discussed in order to analyze
the underlying influence of acidic polymers on CsCl crystals. Even
though inorganic crystals of CsCl were studied in this work, the way
of controlling crystal morphology could be transferred and applied
to other crystalline systems; here, we present a comprehensive way
of modifying the morphology of CsCl crystals through crystallization
control from nucleation to crystal growth.
Results
Crystal Growth after NPLIN
The process
of crystal growth after laser irradiation of supersaturated solutions
can be classified into three steps, as shown in Figure : (a) spherical crystallites occur along
the laser pathway; (b) the aggregation of CsCl solute molecules around
spherical crystallites will form simple branches of snowflake-like
crystals; and (c) the growth of branches will gradually become snowflake-like
crystals. These snowflake-like crystals are fluffy and soft, and they
could be easily dispersed into tiny spherical crystals by slightly
shaking the sample vials.
Figure 1
SEM images of crystal growth of CsCl crystals
after laser exposure.
(a) Spherical crystallites obtained by NPLIN; (b) crystallites form
branches of snowflake-like crystals; and (c) formation of snowflake-like
crystals. The times of images from (a–c) is around 15 s.
SEM images of crystal growth of CsCl crystals
after laser exposure.
(a) Spherical crystallites obtained by NPLIN; (b) crystallites form
branches of snowflake-like crystals; and (c) formation of snowflake-like
crystals. The times of images from (a–c) is around 15 s.
Crystal Size Dependence
of Acidic Polymers
The results of crystals caused by NPLIN
with and without acidic
polymers are summarized in Figure . Two experiment videos are given in the Supporting
Information (Videos S1 and S2). As illustrated, the number of crystals and
crystal sizes were largely decreased by the addition of 0.2 wt % PASA
and PESA, compared with that of the sample without additives. Specifically,
the sizes of crystals at 5 s after laser irradiation were ranging
from 0.52 to 1.47 mm for the original samples, their mean size was
0.97 mm, and crystal sizes were heterogeneous and scattered in a large
distribution, as shown in Figure d. With the effect of 0.2 wt % PESA, the mean crystal
size largely decreased to 0.28 mm, and crystal size distribution became
narrow, ranging from 0.12 to 0.45 mm, implying that sizes of entire
crystals could be controlled by PESA. As expected, an increase of
the mass fraction of PESA could extensively control the crystal size
and crystal growth velocities. Specifically, the crystal size distribution
of 0.3 wt % PESA was ranging from 0.15 to 0.19 mm, and the mean size
substantially decreased to 0.17 mm, which decreased by 39% compared
with that of 0.2 wt % PESA; with respect to 0.5 wt % PESA, the crystal
size became homogeneous, leading to a marginal distribution as all
crystal sizes decreased to 0.11 mm. when the mass fraction of PESA
increased to 1.0 wt % in solution, the crystal size had no change
and remained at 0.11 mm. Compared to the same mass fraction of PESA,
PASA has the similar effect to decease the crystal size, and the data
of PASA are given in Table S2 of the Supporting Information. When the solution contained 5–8 wt % PESA/PASA,
all crystal sizes in a spherical shape decreased to 0.06 mm at 5 s
after the laser pulse, crystal growth became distinctly slow, and
crystal morphology changed to rigid flower-like crystals with four
planar petals from softer snowflake-like crystals, whilst for the
spontaneous nucleation event, the resulting morphology at 5–8
wt % PESA/PASA became rigid cuboid-shaped crystals (see Figure ). In Figure d, three different morphologies were analyzed
by X-ray powder diffraction (pXRD), showing that all of them were
CsCl crystals. Crystal data were collected, showing that the crystal
system for diffraction patterns in this study should be cubic with
a space group of Pm3̅m (221)
and Z = 1.
Figure 2
Crystal growth (a–c) and crystal size
distribution (d) for
NPLIN of CsCl crystals in supersaturated solutions with and without
0.2 wt % additives. (a) Growth of CsCl crystals 2, 5, 15, and 60 s
after laser irradiation without additives; (b) growth of CsCl crystals
in 0.2 wt % PASA at 2, 5, 15, and 60s after laser irradiation; (c)
growth of CsCl crystals in 0.2 wt % PESA at 2, 5, 15, and 60s after
laser irradiation; and (d) CsCl crystal sizes in a2, b2, and c2 versus
frequency of crystal particles.
Figure 3
Three
morphologies of CsCl crystals and their partial XRD patterns.
(a) Dendritic crystal; (b) flower-like crystal with four planar petals;
and (c) cuboid-shaped crystal. All scale bars in red lines represent
2.9 (a), 5.5 (b), and 7.5 mm (c), respectively. (d) XRD patterns are
specifically for cubic (blue), flower-like (red), and dendritic (black)
crystals. The hkl indices of several peaks are labeled
in green rectangles with dashed lines, corresponding to the crystallographic
planes (100), (110), (111), (200), (210), and (211).
Crystal growth (a–c) and crystal size
distribution (d) for
NPLIN of CsCl crystals in supersaturated solutions with and without
0.2 wt % additives. (a) Growth of CsCl crystals 2, 5, 15, and 60 s
after laser irradiation without additives; (b) growth of CsCl crystals
in 0.2 wt % PASA at 2, 5, 15, and 60s after laser irradiation; (c)
growth of CsCl crystals in 0.2 wt % PESA at 2, 5, 15, and 60s after
laser irradiation; and (d) CsCl crystal sizes in a2, b2, and c2 versus
frequency of crystal particles.Three
morphologies of CsCl crystals and their partial XRD patterns.
(a) Dendritic crystal; (b) flower-like crystal with four planar petals;
and (c) cuboid-shaped crystal. All scale bars in red lines represent
2.9 (a), 5.5 (b), and 7.5 mm (c), respectively. (d) XRD patterns are
specifically for cubic (blue), flower-like (red), and dendritic (black)
crystals. The hkl indices of several peaks are labeled
in green rectangles with dashed lines, corresponding to the crystallographic
planes (100), (110), (111), (200), (210), and (211).
Discussion
The results show that flower-like
crystals and snowflake-like crystals
can be induced by laser with PESA and without PESA, respectively;
the original cubic crystals were spontaneously nucleated in PESA without
laser irradiation. Even though the peak intensities for each crystallographic
plane of the three different morphologies in Figure were slightly different, the change in peak
intensity is not sufficient enough to give reliable deduction on the
morphology modification of the crystals as the change of peak intensity
can be determined by many factors. Here, we applied the classical
nucleation theory to explain why PESA could decrease the number of
crystals and why cubic crystals can be easily obtained from spontaneous
nucleation, rather than flower-like crystals. Also, the effect of
PESA on the crystal growth rate was analyzed to deduce the underlying
mechanism on morphology modification of CsCl crystals. According to
the current research from Alexander and Camp,[42] the mechanism of NPLIN was not only due to the effect of electric
field but also based on photothermal and photomechanical factors,
such as bubble or cavitation generation by optical absorption of impurity
nanoparticles. Since PESA and PASA used in our work can be large-size
impurities, their effect on crystalline morphology has been discussed.
Classical Nucleation Theory
As the
cuboid CsCl crystal has no preferential axis of alignment due to its
cubic crystalline structure, crystallization of CsCl through NPLIN
was explained by the mechanism proposed by Alexander et al.[39,41−44] Pervious works on crystallization of inorganic molecules with isotropic
polarizability through NPLIN assumed that the interaction of the electronic
polarization of subcritical clusters with the electric field of laser
can activate some of the subcritical clusters to become nuclei. Therefore,
based on the classical nucleation model of NPLIN modified by Alexander
et al.,[41−43] the free energy of forming a spherical cluster of
radius r in the external electric field is given
bywhere r is the radius of
a subcritical cluster, γ is the solution–crystal interfacial
tension, S is the supersaturation (S = 1.15), A = ρsRT/M, where ρs and M is the density and the molar mass of the solute (which for CsCl
have values of 3.99 g mL–1 and 168.36 g mol–1, respectively), E is the electric
field caused by the laser, and the parameter a is decided by dielectric
constants of the particle (εS) and solvent (εL), and their relationship can be written byWhere jpeak is
the peak power density of the laser (16.3 MW cm–2) and c is the speed of light in vacuum (3 ×
109 m s–1). According to the Maxwell
relation, dielectric constant ε ≈ n2, where n is refractive indices at 532 nm,
and here, εS for CsCl is 2.707,[45] εL1 for water is 1.783, and εL2 for the solvent containing 8 wt % PESA obtained from the
dielectric constant tester (ITACA, DKV1) is 1.695, as detailed in
the Supporting Information. From eqs and 2, the critical radius of a cluster becoming a nucleus can be writtenIn the equation, the value of aE2 has
little influence on the critical radius
due to the fact that the value of c in eq is higher than other parameters.
Hence, the value r can
be achieved asIn the equation, the value of A and S is fixed, the ratio of rc0 of the solution
without additives to rc8 of the solution
containing 8% PESA would be γ0/γ8, and the value of γ can be achieved by the Mersmann calculation,
which is based on cubic-shaped clusters. The Mersmann calculation
applies to binary systems, whereas the solution in our work is a ternary
system. Interfacial tension between the solvent and crystal should
be considered in a binary system, whilst in a ternary system, interfacial
tension between the additive and crystal would occur due to the addition
of acidic polymers, and the proportions of the three components would
also influence the value of γ; this would highly increase the
complexity of the calculation of γ. Thus, we use the Mersmann
equation for an approximate calculation. As our initial crystallite
induced by laser is spherical, as shown in Figure a, the corresponding correction to assume
a spherical shape instead of cuboid is modified as[44]where kB is Boltzmann’s
constant, T is temperature, NA is the Avogadro constant, the value of ρS is given in eq , w is the mass fraction of the solute in the solution (w0 for the solution without additives is 68.3%,
and w8 for the solution containing 8%
PESA is 63.5%), and ρL is the density of the solution
(ρL0 for the solution without additives is 1.75 g
mL–1, and ρL8 for the solution
containing 8 wt % PESA is 1.84 g mL–1). In this
equation, the parameters w and ρL are changed by the mass fraction of PESA, and the ratio of γ0 to γ8 equals 0.98, which is the value of rc0/rc8. According
to the ratio of γ0 to γ8, the addition
of PESA could effectively increase the interfacial tension between
the solution and crystal, which in turn increase the free energy ΔG (r, E) with respect to eq and disfavors the growth of clusters.
In the solution with 8% PESA, when the cluster sizes are bigger than rc8, the formation of a crystal nucleus becomes
favorable. However, rc8 is bigger than rc0, indicating that the solution with 8 wt %
PESA could contain a fewer quantity of clusters (≥rc8) than that of clusters (≥rc0) in the original solution and result in fewer nucleation
sites, as clusters (PESA. This nucleation model
is in good agreement with our experimental result: solutions without
additives could experimentally produce more than 50 crystals caused
by laser, whilst fewer than 20 crystals could be obtained in solutions
with PESA (≥0.3 wt %) after laser irradiation, as shown in Figure . Thus, acidic polymers
could highly decrease nucleation sites, leading to a fewer number
of crystals induced by laser.
Figure 4
Crystals in the bottom view of vials 30 s after
laser irradiation.
(a) 13 crystals induced by laser in 0.3 wt % PESA; (b) 6 crystals
induced by laser in 0.4 wt % PESA.
Crystals in the bottom view of vials 30 s after
laser irradiation.
(a) 13 crystals induced by laser in 0.3 wt % PESA; (b) 6 crystals
induced by laser in 0.4 wt % PESA.In the classical nucleation theory,[46,47] the energy
barriers of homogenous nucleation could be written asIn this equation, γ is the solution–nuclei interfacial
amd ΔGv is the free energy density
for the formation of the new phase; the free energy change for heterogeneous
nucleation is lower than that for homogeneous nucleation. The relationship
is ΔGhet = f (θ)
ΔGhom, where f(θ)
is the structure factor of the contact angle θ between nuclei
and the foreign solid surface (0 ≤ θ ≤ 180°),
as shown in Figure . The function of f(θ) is given by
Figure 5
Schematic
diagram of heterogeneous nucleation with contact angle
θ = 90° for a cubic nucleus and θ = 180° for
a spherical nucleus.
Schematic
diagram of heterogeneous nucleation with contact angle
θ = 90° for a cubic nucleus and θ = 180° for
a spherical nucleus.In this equation, it
is clearly seen that ΔGhet is less
than ΔGhom. If CsCl heterogeneously
nucleated to form a cubic structure, and
the nucleus was assumed to be a cubic shape, the structure factor
would be f(90°) = 0.5, ΔGhet is half of ΔGhom; if it is formed into flower-like crystals, and the nucleus was
assumed to be a spherical shape as initial crystallites are spherical,
the contact angle is 180°, and the energy barrier nearly equals
0.9 ΔGhom. In this case, the energy
barrier for the formation of a cuboid crystal is less than that of
flower-like crystals, indicating that CsCl is easily spontaneously
nucleated to cubic-shaped crystals according to the classical nucleation
theory; this is consistent with the experimental result.The
absolute viscosity η0 of supersaturated CsCl
solution is 1.504 mPa·s,[41] and the
addition of PESA could increase the viscosity due to its macromolecular
structure; η1 for the solution with 1–8 wt
% PESA obtained by an Ubbelohde viscometer (MW6500) is higher than
5 mPa·s (see details in the Supporting Information). In general, low viscosity tends to result in the aggregation of
solute molecules on the edge and point of the crystal to form a dendrite
crystal through a diffusion process of solute molecules. However,
as laser irradiation could simultaneously induce several nucleation
sites, the ratio of supersaturation to the number of nucleation sites
decreases, and the number of solute molecules for each nucleation
site to form a crystal is fewer. Thus, the number of solute molecules
for the growth of a complete crystal will be not sufficient as solute
molecules initially assemble at the edge and point, and this would
cause the formation of a dendritic crystal.
Effect
of PESA on Crystal Growth Rate
The mechanism based on eq could explain our experiment
results. However, eq is not capable to account for all
observations of NPLIN. Thus, the absorption by impurity particles
accounts for the observations, as discussed in the following content.
According to Figure , crystal sizes in PESA at 5 s after laser irradiation are much smaller
than that without PESA. Additionally, the sizes of initial crystallites
induced by laser in PESA are fairly bigger than that without PESA,
which has been explained by eqs and 5 in Section . Thus, the addition of PESA could highly
decrease the crystal growth rate. Without PESA, the crystal growth
rate is relatively higher, and more nucleation sites are induced by
laser; this could be more likely to induce the formation of dendritic
crystals. With PESA, the relatively lower crystal growth rate and
fewer nucleation sites would conduce to a large and strong crystal,
as a higher mass fraction of PESA leads to fewer nucleation sites
induced by laser, and as illustrated in Figure , the final crystal would be large and strong
with a flower-like structure. If crystals are spontaneously nucleated
in PESA without laser irradiation, fewer nucleation sites and a lower
crystal growth rate would attribute to form original cubic crystals.
Figure 6
Plots
of mean particle size against mass fraction of PESA at 20
°C. Solid squares represent the mean size of particles, exponential
function fits to the data are shown as solid lines, and the function
is given in the Supporting Information;
error bars representing standard deviations at each point are also
detailed in the Supporting Information.
Plots
of mean particle size against mass fraction of PESA at 20
°C. Solid squares represent the mean size of particles, exponential
function fits to the data are shown as solid lines, and the function
is given in the Supporting Information;
error bars representing standard deviations at each point are also
detailed in the Supporting Information.
Interaction between Acidic
Polymers and Crystals
The structure of acidic polymers is
likely to affect crystal growth;
the fundamental reason is due to the fact that both PESA and PASA
are carboxylic acids. Based on the work of polyacrylate-modified sodium
oxalate crystallization,[48] polymer anions
could incorporate into the crystalline matrix, and the functional
group could capture a small portion of Cs+ ions, which
explains the lower crystal growth rate at a higher polymer concentration.
The adsorption of the functional groups from acidic polymers on the
surface of the nucleus or crystallites could be the key factor for
those performances, which could enhance interfacial energy and lead
to larger radii for critical nuclei, fundamentally forming fewer nucleation
sites. As can be seen in Figure , PESA shows a stronger effect on the decrease of the
crystal size than PASA when PESA/PASA have the same proportion in
the solution; this could be on account of their functional group.
According to the non-crystallographic branching model,[49] the inclusion of impurities could cause defects
during crystal growth and, therefore, result in branching. However,
there is no evidence to prove this branching model on whether polymer
is being included or not in the solid, which would require some experimental
analysis. With respect to this model, PESA and PASA could be large-size
impurities, and the anisotropy of crystal growth could be modified
by inducing internal stress when impurity anions incorporate into
the growing crystals, thereby resulting in a different crystalline
morphology.
Conclusions
In summary,
crystals of CsCl can be easily induced by the technique
of NPLIN, and crystal shapes after laser irradiation were similar,
whilst crystal sizes became heterogeneous. With the addition of acidic
polymers, the crystal size and morphology achieved a uniform control;
the crystal size and the quantity of crystals can be modified by an
adjustable mass fraction of additives in solution. According to the
modified classical nucleation theory, the free energy of forming a
subcritical nucleus would be increased by the addition of PESA due
to the increase of interfacial tension between the solution and nucleus,
which disfavors the formation of nucleus and decreases the number
of nucleation sites. With respect to spontaneous nucleation, CsCl
crystals with a cubic shape are more likely produced from heterogenous
nucleation instead of forming a flower shape. Additionally, the presence
of PESA could result in high viscosity and a decreased crystal growth
rate. In the event of spontaneous nucleation, fewer nucleation sites
lead to a sufficient number of solutes for the formation of crystals
in each nucleation site; this would lead to a large and strong cubic
crystal as the energy barrier for the formation of a cuboid crystal
is less than that of flower-like crystals. In the application of NPLIN,
high-level PESA could lead to the presence of crystals with a flower-like
due to a relatively lower crystal growth rate and more nucleation
sites induced by the laser. With respect to the interaction between
acidic polymers and crystals, the adsorption of the functional groups
from acidic polymers on the surface of growing crystals could also
be a factor to decrease the crystal growth rate. According to the
non-crystallographic branching model, the anisotropy of crystal growth
could be changed through incorporating impurity anions into the growing
crystals; this could cause different crystalline morphologies to occur.
Experimental Section
Sample Preparation
Cesium chloride
powder (99.99% metals basis, Macklin), ultrapure water (18.2 MΩ
cm), PESA solution (40 wt % aqueous solution), and PASA solution (40
wt % aqueous solution) as organic additives are made for samples.
Supersaturated CsCl solutions with different mass fractions of PESA
from 0.12 to 1.0 wt % were prepared. If the quantity of ultrapure
water was known and fixed, higher mass fractions of PESA in solution
would be made by adding more quantity of PESA solution, which would
in turn increase the entire mass of the solvent. Thus, the quantity
of CsCl powder added should also increase to ensure the consistency
of the concentration of CsCl solutions. Both 60 wt % water in added
PESA solution and the quantity of ultrapure water were considered
to be the entire solvent for CsCl solute; for example, the solution
with supersaturation of 1.15 and 1.0 wt % PESA should be made by 22.58
g CsCl powder and 0.84 g PESA solution if 10 g ultrapure water is
added. The plot of the mass fractions of PESA versus the mass of CsCl
solute is given in the Supporting Information (Figures S1 and S2). Solutions with concentration of 2.15 g g–1 at 20 °C were prepared,[45] corresponding to a supersaturation of 1.15; the addition of 0.12–1.0
wt % PESA was based on Figure S2. As water
in PESA solution reduces supersaturation, the addition of each component
in solutions with the same supersaturation of 1.15 is listed on Table S1. As solubility of CsCl could be modified
by the addition of acidic polymers, the value of solubility at 20
°C was measured by adding CsCl powder at a fixed mass of ultrapure
water and acidic polymer; we observed that the solubility slightly
increased, by 1.6%, when mass fraction of acidic polymers increased
to 8% in solution. Thus, the change in supersaturation can be negligible
with the effect of acidic polymers. Solutions were placed inside an
oven (60 °C) until fully dissolved, and then, samples were made
by transferring those heated solutions into to 5 mL vials (Pyrex 1.7
cm diameter, plastic screw-on caps with rubber inserts), after which
all vials were then reheated 2 h inside an oven to dissolve any spontaneous
nucleation events, after which they were placed to a temperature-controlled
incubator at 20 °C. Vials were left untouched and allowed to
fully cool to 20 °C (3 h) before laser work.
Laser-Induced Nucleation
Samples
were exposed with the laser by placing the cooled vials in the laser
pathway and shooting each vial with a single laser pulse with 532
nm wavelength, which was generated by a 1064 nm Q-switched Nd3+/YAG laser (Quantel Q-smart 450) with a harmonic generator
(2w) for frequency doubling; see Figure . The linearly polarized laser light was
passed through a beam attenuator module (BAM) to control the power
of the beam. The diameter of the unfocused beam was 2.5 mm, modified
by a variable beam reducer (Zolix, GCO-2501); the input beam was delivered
through the center of the vial. The mean power of the unfocused beam
was recorded by a power meter (Ophir, NovaII). As the beam could be
focused by the cylindrical lens of vials, laser power was converted
to peak power density by taking into account a 6 ns pulse duration
and the area of the beam at the exit of the vial. With an input area
of 0.049 cm2, the area of the beam at the exit of the vial
was 0.021 cm2. The experiment was conducted at a peak power
density of 16 MW cm–2 with the power of 0.095 J
cm–2. Crystals immediately occurred along the laser
pathway after a single laser pulse. Videos of NPLIN were recorded
using a camera (Sony, DSC-HX30) to obtain a good contrast between
the crystal growth in different groups. Crystal sizes were measured
by a Nano Measurer 1.2 which is particle size analysis software, and
the actual crystal sizes would be slightly bigger than the sizes measured
from images due to a lensing effect from the cylindrical shape of
the vial. Nevertheless, this research mainly focused on the change
of crystal sizes, and the value of crystal sizes measured from videos
was considered as the main assessment for crystal size changes. The
resulting crystals were ground into powder in order to perform pXRD
analysis, and CsCl crystals produced by laser or spontaneous nucleation
were kept at 200.02 K during data collection from 15 to 90° in
steps of 6° min–1 through a “Bruker
D8 Advance” diffractometer. The X-ray source is Cu Kα
radiation with a λ of 1.5406 Å, a current of 40 mA, and
a voltage of 40 kV.
Figure 7
Schematic layout of the optical setup for crystal size
control
in NPLIN of supersaturated CsCl sample. The output wavelength of Nd3+/YAG laser is 1064 nm, frequency doubling to 532 nm through
a second-harmonic generation module (2w); laser power is controlled
by inserting a beam attenuator module (BAM) between them. Coated laser
mirror (M) is used to adjust the beam pathway. The diameter of the
input beam is reduced to 2.5 mm using a viable beam reducer (BR) from
an original diameter of 6.5 mm, and the center of the sample vial
(V) is in the laser pathway, as illustrated.
Schematic layout of the optical setup for crystal size
control
in NPLIN of supersaturated CsCl sample. The output wavelength of Nd3+/YAG laser is 1064 nm, frequency doubling to 532 nm through
a second-harmonic generation module (2w); laser power is controlled
by inserting a beam attenuator module (BAM) between them. Coated laser
mirror (M) is used to adjust the beam pathway. The diameter of the
input beam is reduced to 2.5 mm using a viable beam reducer (BR) from
an original diameter of 6.5 mm, and the center of the sample vial
(V) is in the laser pathway, as illustrated.
Authors: Annu Thomas; Elena Rosseeva; Oliver Hochrein; Wilder Carrillo-Cabrera; Paul Simon; Patrick Duchstein; Dirk Zahn; Rüdiger Kniep Journal: Chemistry Date: 2012-02-22 Impact factor: 5.236
Authors: Jonathan A Foster; Krishna K Damodaran; Antoine Maurin; Graeme M Day; Hugh P G Thompson; Gary J Cameron; Jenifer Cuesta Bernal; Jonathan W Steed Journal: Chem Sci Date: 2016-10-07 Impact factor: 9.825