Thermal behavior of trehalose dihydrate (T h) and β-anhydrous trehalose (T β) by in-situ...
Transcript of Thermal behavior of trehalose dihydrate (T h) and β-anhydrous trehalose (T β) by in-situ...
ORIGINAL RESEARCH
Thermal behavior of trehalose dihydrate (Th) and b-anhydroustrehalose (Tb) by in-situ laboratory parallel-beam X-ray powderdiffraction
Paolo Ballirano Æ Claudia Sadun
Received: 14 July 2008 / Accepted: 6 May 2009 / Published online: 23 May 2009
� Springer Science+Business Media, LLC 2009
Abstract Thermal behaviors of trehalose dihydrate (Th)
and b-anhydrous trehalose (Tb) have been investigated by
in-situ laboratory parallel-beam X-ray powder diffraction.
Data indicate that both phases show essentially the same
volume expansion but expansion of the anhydrous form is
markedly anisotropic due to the features of the hydrogen-
bond network. Under the present experimental conditions,
dehydration starts at 66 �C and within the 75 \ T \114 �C the presence of the Ta anhydrous polymorphic form
has been detected.
Keywords Trehalose dihydrate Th �b-Anhydrous trehalose Tb � Thermal behavior �Parallel-beam X-ray powder diffraction � Rietveld method
Introduction
It is widely known that almost all living organisms are
stressed by critical environmental conditions determining
the loss of a consistent part of their water content. The
temperature increase or decrease causes dehydration of cell
membranes and protein denaturation resulting in the death
of the organism unless the biomolecules are able to
maintain their conformation.
Several studies have been undertaken to preserve living
bodies and foods from freezing by the addition of cryo
protecting materials, including synthetic chemicals and
natural substances. Sugars are widely used as cryo- and
lyo-protectants during the freezing drying process of lipo-
somes and proteins [1].
a,a-Trehalose, a naturally occurring sugar, is used by
some vegetal and animal organisms to survive under
extreme conditions of dehydration, but the mechanism by
which this occurs is still now not at all understood [2].
Trehalose seems to play many roles in increasing tolerance
to dehydration. The researchers are discussing their various
theories as to how it works within the organisms. The
vitrification theory and the water displacement theory are
the most bear out. In the first case, trehalose, through the
formation of intracellular carbohydrate glass, maintains
limited molecular activity. Its role is to bind to the cell
membrane, with its high viscosity and hydrogen bonding
interactions, and low-melting temperature, keeping thereby
the membrane in its liquid crystalline phase. In the second
theory, trehalose molecules could directly replace the water
molecules at the membrane–fluid interface and at the
protein surface preserving the integrity of biological
structure. Therefore, it was suggested that combined fac-
tors are involved in membrane stabilization, and there are
still open questions about the protection mechanism [3].
Trehalose shows a wide range of functional properties
that permit widespread applications in different industrial
fields [4, 5]. It can be utilized in novel drying technologies,
and its relationship with water appears to be important in
terms of stabilizing effects. This feature has been largely
studied with regard to both trehalose solutions and its
crystal polymorphs. The intent was to provide an insight
into the way water mobility and sugar structure can be
related to each other.
Trehalose possesses two stable crystalline forms [6–9],
one involving two water molecules per trehalose unit while
P. Ballirano (&)
Dipartimento di Scienze della Terra, ‘‘Sapienza’’ Universita di
Roma, P. le A. Moro, 5, 00185 Rome, Italy
e-mail: [email protected]
C. Sadun
Dipartimento di Chimica, ‘‘Sapienza’’ Universita di Roma,
P. le A. Moro, 5, 00185 Rome, Italy
123
Struct Chem (2009) 20:815–823
DOI 10.1007/s11224-009-9473-5
the other is an anhydrous form. These crystal structures
have been known for a long time and the transition from
one to the other has been largely studied due to the widely
justified relevance of the dehydration process mechanism.
Moreover, it is well known that the transition from one
form to the other is widely influenced by the operating
conditions of relative humidity and pressure up to obtain-
ing different polymorphous and amorphous forms [10–14].
Therefore, the authors’ choice to focus their attention on
the dehydration process of sugar trehalose is justified by the
relevance of this mechanism. In this work, an X-ray powder
diffraction study was carried out with the aim to evaluate
the thermal behavior of these two crystalline forms.
Experimental methods
Trehalose dihydrate (Th) from Fluka (product 90210: high
purity grade 99.5%) was used as starting material without
any further purification. A preliminary powder diffraction
pattern on a conventional Bragg-Brentano instrument
confirmed the absence of detectable impurities. The
material was gently ground, to avoid amorphization, in a
mortar and pestle. The powder was loaded in a 0.7 mm
diameter SiO2-glass capillary that was glued to a 1.2 mm
outer (1.0 mm inner) diameter Al2O3 tube by means of a
high-purity alumina ceramic (Resbond 989). The capillary/
tube assembly, opened at both ends to allow water mole-
cules evacuation, was subsequently aligned onto a standard
goniometer head. Under the present instrumental setup, it is
impossible to flow any inert gas through the capillary. This
procedure could eventually reduce the amount of unwanted
reactions, but in any case, we were interested to evaluate
the evolution of the dehydration process in ordinary con-
ditions. Nonambient data were collected on a parallel-beam
Bruker AXS D8 Advance diffractometer operating in h–hgeometry, fitted with two Soller slits (2.3� opening angle
on the incident and radial on the diffracted beam) and a
PSD VANTEC-1 detector set to a 6� 2h aperture. The
capillary heating chamber is a prototype developed with
MRI and Bruker AXS and is fitted with an MRI TCPU1
temperature control and power unit equipped with a 2404
Eurotherm controller. The capillary heater consists of a
bored corundum cylinder acting as thermal insulator.
Incident and diffracted beams pass through two 12 mm
wide windows closed by aluminum foils with a maximum
angular opening of ca. 75�h. The chamber slides along two
guiding rods allowing the insertion of the capillary via a
2 mm diameter hole. During measurements, the capillary
synchronously spins at 60 rpm. The heater element is a
Kanthal spiral. Temperature measurement is carried out by
a type K (NiCr/NiAl) thermocouple. Chamber cooling is
obtained via a water flow. The sample was heated from 30
to 201 �C with a step of 3 �C, angular range 3–70� 2h, and
using CuKa radiation. The full data set consists of 58
diffraction patterns, and its magnified view is reported in
Fig. 1 as a 3-D plot. Under such experimental conditions,
the conversion of Th to the b-anhydrous form starts at
66 �C and both phases coexist within the narrow
66 �C \ T \ 75 �C range.
A further capillary was prepared using the powder of Th
heated for 2 h at 100 �C and then cooled back to room
temperature to produce b-anhydrous trehalose. A fast
powder diffraction spectrum on a conventional Bragg–
Brentano instrument was performed to confirm the com-
pleteness of the dehydration. The capillary was then heated
Fig. 1 Magnified view of the
complete data set for the first
run shown as 3-D plot
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123
from 30 to 202 �C with a step of 4 �C under the same
experimental conditions of the first run.
Powder diffraction data were evaluated by the Rietveld
method using Topas [15]. This software implements the
Fundamental Parameter Approach (FPA) [16]. FPA is a
convolution approach in which the peak shape is synthe-
sized from a priori known features of the diffractometer (i.e.
the emission profile of the source, the width of the slits, the
angle of divergence of the incident beam) and the micro-
structural features of the specimen. This approach is
believed to improve the stability and the quality of the
refinement, especially with respect to the extraction of
microstructural parameters. Peak shape was modeled
through FPA imposing a simple axial model (9.5 mm).
Peak broadening was assumed to follow a Lorentzian (size)
and a Gaussian (strain) behavior [17]. Peaks position was
corrected for sample displacement from the focusing circle.
The background was fitted with a 30-term Chebyshev
polynomial of the first kind. An absorption parameter
(including aluminum contribution from the heating cham-
ber windows) was refined at 30 �C and subsequently kept
fixed for the remaining patterns. Fractional coordinates for
Th [6] and b-anhydrous (Tb) [18] were unrefined. A global
displacement parameter was refined and found to regularly
increase with temperature. The presence of texture was
checked by means of a generalized spherical-harmonic
description [19]. No significant improvement of fits was
observed as a result of texture indices J very close to one, as
expected for a capillary mount. Miscellaneous data of the
refinements are reported in Table 1. Examples of Rietveld
plots at 42 and 180 �C of the first run are shown in Fig. 2.
Results and discussion
Trehalose dihydrate Th
Thermal expansion of Th has been investigated up to 72�.
In fact, at that temperature dehydration is almost complete
as there is still 5.8(2) wt% of dihydrate remaining in
mixture with Tb. Cell parameters and volume dependence
from temperature closely follow a quadratic behavior up to
66 �C (Fig. 3). However, in correspondence with the
nucleation and growth of the anhydrous form, there is an
abrupt discontinuity consisting in a marked contraction of
the cell, mainly acting along the b axis. Moreover, it is
worth noting that in the 75 \ T \ 114 �C range weak
additional peaks (at ca. 16.1 and 17.9� 2h), attributed to the
Ta anhydrous polymorphic form [7], clearly appear. The
presence of this polymorph in mixture is not trivial to
explain. On the contrary, no amorphous phases were
observed in correspondence with the conversion Th ? Tb.
Such evolution of the process may be attributed to the
presence of a relatively high water stem pressure within the
capillary due the difficulty to evacuate water molecules via
sample porosity. In fact, as previously indicated, there is a
strong dependence of the reaction path from vapor partial
pressure [12].
The occurrence of this contracted cell could be
explained as arising from the attempt to preserve at the
boundary between at least two of the three coexisting
phases some structural coherency. In principle, it seems
more reasonable that coherence could be more easily pre-
served between Th and the Ta anhydrous polymorphic form
for which closely related structures have been postulated in
the past. As a support of this hypothesis, re-hydration of Ta
to Th has been reported to start after 3 min and to complete
after 12 min at 25 �C, and 43% relative humidity [7].
Therefore, Ta could be considered, under the present
experimental conditions, an intermediate metastable prod-
uct of the Th ? Tb conversion.
The unit cell parameters and volume dependence from T
were fitted with a second-order polynomial [20] of type
P = a0 ? a1T ? a2T2, where a0 is the value of the corre-
sponding parameter at 0 �C, a1 is the first-order coefficient
of expansion, a2 is the second-order coefficient, and T is
the temperature in �C. The calculated parameters in the
25 \ T \ 66 �C range are shown in Table 2. The derived
expansion coefficients were found to follow the
ac [ aa [ ab trend as can be appreciated from the relative
expansion of cell parameters shown in Fig. 3e. However,
anisotropy is extremely limited.
The small anisotropic behavior of the thermal expansion
of Th is expected to be related to a small directional
weakening of the hydrogen-bond network. Because very
marginal differences on bond distances and angles of the
anhydrous molecules have been reported at temperatures of
-150 and 20 �C [18], it is reasonable to hypothesize that
even the molecular conformation of Th is substantially
unchanged within the thermal range analyzed in the present
work.
Table 1 Experimental details and miscellaneous data of the Rietveld
refinements
First run Second run
Angular range (�2h) 3–70
Step size (�2h) 0.021963
Counting time (s) 1.5
Rp 3.33–5.28 6.80–8.28
Rwp 4.38–6.91 9.37–11.04
GoF 1.04–1.77 1.02–1.11
DWd 0.74–1.96 1.73–2.00
Agreement indices as defined in [23]
Struct Chem (2009) 20:815–823 817
123
Fig. 2 Fitted X-ray diffraction pattern obtained at: a 42 �C (Th: first run) and b 180 �C (Tb: second run). The lower curve represents the
difference between observed and calculated profiles. Vertical marks refer to the position of calculated Bragg reflections
818 Struct Chem (2009) 20:815–823
123
b-Anhydrous trehalose Tb
Thermal expansion data for Tb were obtained from two
runs. The first one, referring to the dehydration process of
Th provides data limited to temperatures exceeding 66 �C
i.e. the temperature of formation of the anhydrous form. On
the contrary, the second run measured on the sample of Tb
obtained from dehydration of Th, provides data ranging
from RT to the loss of crystallinity. Not being interested in
reaching the melting point temperature, we operatively
define the process as an amorphization/degradation
process. During the first cycle, coupled amorphization and
degradation starts at 177 �C and becomes complete at
189 �C, whereas it begins at 182 �C and ends at 202 �C
during the second cycle. The occurrence of this process
may be easily detected from the color change of the sample
from white to caramel. The melting temperature of the
anhydrous b-trehalose, prepared at a temperature over
130 �C, is reported to have been determined at 216–218 �C
[21]; different melting points have also been determined
and explained as a consequence of the modulation of the
two streaming variables [22]: temperature scanning and
Fig. 3 Cell parameters and
volume dependence from
temperature of Th: a a cell
parameter; b b cell parameter;
c c cell parameter; d volume;
e relative expansion of cell
parameters and volume. Empty
circles refer to cell parameters
of Th after nucleation of Tb
Table 2 Calculated coefficients
of linear and volumetric
expansion of trehalose dihydrate
a b c V
R2 0.995 0.988 0.998 0.998
a0 12.2185(16) 17.875(2) 7.5882(3) 1657.0(4)
a1 6.7(7) 9 10-4 6.7(9) 9 10-4 4.27(5) 9 10-4 2.6(2) 9 10-1
a2 -2.8(8) 9 10-6 -4(1) 9 10-6 – -9(2) 9 10-4
Struct Chem (2009) 20:815–823 819
123
water flowing. Moreover, the X-ray patterns exclude the
possibility that the sample could be characterized as the
mixture of two crystalline forms.
The two different temperature ranges, registered for the
two runs carried out on samples differently dehydrated, can
then be attributed to the possible different quantities of
residual water. In the first run, the dehydration, leading to
the b-phase, was carried out in the capillary during a
continuous heating; the second run was carried out on a
b-phase obtained by dehydration of the sample at 100 �C
for 2 h. No extra reflections attributable to the Ta anhy-
drous polymorphic form were observed during the second
run. As in the case of Th, cell parameters and volume
dependence from temperature closely follow a quadratic
behavior (Fig. 4), the only exception being represented by
the a cell parameter whose behavior is linear (Fig. 4a). The
two heating cycles lead to the same cell parameters within
experimental error. Extrapolation to 20 �C gives cell
Fig. 4 Cell parameters and
volume dependence from
temperature of Tb (filleddiamonds: first run; emptytriangles: second run; for
comparison purposes reference
data [18] are also reported as
circles): a a cell parameter;
b b cell parameter; c c cell
parameter; d b angle; e volume;
and f relative expansion of cell
parameters and volume (data
refer to the second run)
Fig. 5 Variation of e0 strain, defined as bi = 4e0 tan h, with
temperature within the two runs of Tb
820 Struct Chem (2009) 20:815–823
123
parameter and volume in good agreement with those of
reference data [18], differently from the extrapolated
parameters at -150 �C that are significantly smaller indi-
cating that the chosen quadratic model for approximating
the thermal dependence of cell parameters and volume
apply only for the investigated range and that an Ein-
steinian approach could be more appropriate in evaluating
low-temperature data.
From evaluation of the integral breadths bi of the indi-
vidual reflections, microstructural parameters like e0 mi-
crostrain (lattice strain), defined as bi = 4e0 tan h, and
volume-weighted mean column height Lvol, defined as
bi = k/Lvol cos h [17], were extracted.
During the first heating cycle, e0 is progressively
released, from 0.085 to 0.045, starting at 159 �C (Fig. 5),
but such relevant reduction does not significantly affect the
Table 3 Calculated coefficients of linear and volumetric expansion of b-anhydrous trehalose
a b c b V
R2 0.999 0.998 0.999 0.995 0.999
a0 12.9887(3) 8.2512(8) 6.7906(2) 98.374(3) 720.01(9)
a1 3.74(2) 9 10-4 2.3(2) 9 10-4 1.66(5) 9 10-4 8.9(7) 9 10-4 5.7(2) 9 10-2
a2 – 9.3(8) 9 10-7 1.9(2) 9 10-7 1.3(3) 9 10-6 1.02(9) 9 10-4
Coefficients have been calculated from data of the second heating cycle as they are extended to RT
Fig. 6 Structural comparison
between dihydrate and
anhydrous forms. Superposition
may be obtained by a 22�rotation of one pyranosidic ring
around its glycosidic bond
Fig. 7 Possible cooperative
rotation of trehalose molecules
resulting from dehydration. It is
worth noting that a further
rotation of one pyranosidic ring
around its glycosidic bond is
also required
Struct Chem (2009) 20:815–823 821
123
values of the cell parameters obtained from the second run.
During the second run, e0 is constant until the beginning of
the amorphization/degradation process in correspondence
with which we observe a minimal reduction of strain. It is
possible to hypothesize that the extra strain present at the
first run was responsible for the lowering of the amorphi-
zation/degradation temperature with respect to the second
cycle.
As in the case of Th, the unit cell parameters and volume
dependence from T were fitted with the second-order
polynomial P = a0 ? a1T ? a2T2. The calculated linear
and volumetric expansion parameters are shown in
Table 3. The derived expansion coefficients are markedly
anisotropic and follow the aa � ab & ac trend (Fig. 4f).
Explanation of the anisotropic behavior of the thermal
expansion of Tb is related to the geometry of the hydrogen-
bond network whose weakening preferentially acts along
the a axis. In fact, it consists of a long infinite chain run-
ning along the a axis only weakly cross-linked along the
two remaining directions. Further weakening of the cross-
linking is expected to result in a destabilization of the
structure.
Concluding remarks
The trehalose molecule shows very modest conformational
differences in the two investigated structures. Overlapping
the two a-glycosidic bonds of the molecules of the two
crystalline forms, one of the pyranosidic rings overlaps
with good approximation, while the other needs to be
rotated of ca. 20� around its glycosidic bond to obtain a
good superposition (Fig. 6). This rotation moves away the
OH groups involved in hydrogen bonds with water mole-
cules and with other trehalose molecules. The Th ? Tb
conversion is probably governed by a more complex
cooperative rearrangement of the molecules (Fig. 7) not
easily justifiable by small configurational changes that
could perhaps explain the raise of the Ta anhydrous poly-
morphic form.
Comparison of non ambient data indicates that, within
the common 25 \ T \ 66 �C thermal range, the relative
volume expansion of both phases is substantially identical
being 0.45% for Th and 0.39% for Tb.
Moreover, dependence of Lvol from temperature has
been also investigated (Fig. 8). In the case of Th, the value
is constant [ca. 127(5) nm] up to the conversion tempera-
ture, whereas Tb is characterized by a regular increase from
69(7) to 112(6) nm from 66 to 72 �C. The value remains
remarkably constant to ca. 110 nm until amorphization/
degradation. Hypothesizing a spherical morphology of the
particles and applying the well-known relation L0 = 4/3
Lvol, the L0 diameter of the Tb particles may be estimated as
145(8) nm.
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