Simon
Laurette
a,
Anthony
Treizebre
a,
Adil
Elagli
ad,
Basak
Hatirnaz
ab,
Renato
Froidevaux
d,
Frederic
Affouard
c,
Ludovic
Duponchel
b and
Bertrand
Bocquet
*a
aInstitute of Electronics Microelectronics and Nanotechnology (IEMN) - UMR CNRS 8520, University of Lille 1, Villeneuve d'Ascq, France. E-mail: bertrand.bocquet@univ-lille1.fr
bRaman and Infrared Spectroscopy Laboratory (LASIR) - UMR CNRS 8516, University of Lille 1, Villeneuve d'Ascq, France
cUnite Materiaux et Transformations (UMET) - UMR CNRS 8207 - UFR de Physique - Bat P5 - University of Lille 1, Villeneuve d'Ascq, France
dLaboratory of Biological Processes, Enzymatic and Microbial Engineering (ProBioGEM EA 1026), University of Lille 1, Villeneuve d'Ascq, France
First published on 24th August 2012
We herein present a microfluidic system dedicated to THz spectroscopy of aqueous solutions. This device is able to reach a state of the art sensitivity of 5 mg mL−1, while requiring only small sample quantities and a low power source. Hydration of BSA, lysozyme and chymotrypsine proteins is studied inside microchannels and hydration numbers are computed, showing that the developed system is well suited for quantitative analysis. Moreover, coupled with advanced chemometrics algorithms, this system can become a tool for fundamental research and for the understanding of biochemical processes. Here, the hydration shell structure is discussed by chemometric analysis of the measured absorption spectra. Two spectral behaviours are observed and can be explained by Molecular Dynamics simulations. This methodology could be considered as a key element of a lab-on-a-chip for biological liquid metrology.
However, studying liquids with THz waves is difficult due to the significant THz absorption by water, resulting from the excitation of both water dipolar moments and the hydrogen bond network. For instance, sending a 1 THz wave through a 1 mm-wide water sample divides its power by 109. To circumvent this problem it is possible to use more powerful THz sources,8 with however the risk of sample heating. Performing reflection spectroscopy is another way to overcome this issue but data extraction, based on the reflected signal phase analysis, is complex.9,10 Finally, a third way is to reduce the sample volume, which enables us to perform transmission measurements with the usual integrable and low-power sources.11–14 In this case, accurate volume control of the solutions is needed and this is why microfluidic systems have already been proposed to perform THz spectroscopy.15–17
Here, we demonstrate that integrating THz waveguides directly into the microfluidic system makes it possible to reach a higher sensitivity than previously developed microfluidic systems dedicated to THz spectroscopy, in which the spectroscopy and fluidic aspects are less intimately integrated. With this configuration, it is possible to get sensitivity in the state of the art conventional setups, with the added benefits brought by microfluidics : (i) to consume small sample quantities, (ii) to accurately control sample injection and measurement in a real-time way and (iii) to be integrated in a multiparametric, multiprobe and multifunctional microfluidic platform.
Previous studies have shown that protein hydration, which is the interaction between a protein and water, plays an important role in protein function.18,19 Moreover, intermolecular interactions of hydrated proteins with sugars could be involved in the fascinating biopreservation phenomenon.20,21 Studying hydration with THz spectroscopy has been done previously and has shown that the behaviour of water molecules changes in the vicinity of the protein.22,23 These water molecules are usually referred to as “bound water” or “hydration water”, whereas water molecules far from the proteins are designated as “bulk water”. The bound water properties depend on protein surface chemistry, as the water behaviour around the hydrophilic and hydrophobic sites is different. Furthermore, backbone and side-chain hydration regions are also expected to be distinguishable.24 From a THz spectroscopy point of view, the absorption of the hydration water decreases, compared to bulk water, due to the rigidity of the hydrogen bonds, which is increased between protein and water.9,25–29 However, some studies show that the hydration shell absorption around proteins seems to increase due to collective vibrations.30,31 A clear understanding of these phenomena requires more THz measurements, comparison with other spectroscopy techniques and the use of computational molecular dynamics simulations.
This paper deals with sub-THz measurements on aqueous solutions of lysozyme and Bovine Serum Albumin (BSA), which are commonly used in THz spectroscopy. First, the microsystem used will be presented. Then, measurement sensitivity will be discussed and the measured data will be used to characterize the hydration of the two proteins by computing their hydration number (number of water molecules in the hydration shell). In a third part, chemometrics algorithms will be introduced to improve hydration characterization. Lastly, the hurdles to overcome, should one wish to increase the measurement frequency in the microsystem, will be discussed.
Fig. 1 THz BioMEMS with electromagnetic and microfluidic circuits. |
Here, the Goubau mode is excited by an external Vector Network Analyzer (VNA), dedicated to coplanar waveguide excitations in the 0–110 GHz and 140–220 GHz frequency bands. This is the reason why a coplanar-waveguide/Goubau-line transition has previously been developed.34 The Goubau line and coplanar transitions are represented in Fig. 1 (upper right).
This electromagnetic circuit is made by gold deposition on a transparent glass wafer. The Goubau line width is 5 μm wide and 500 nm thick, and propagation losses are from 2 dB mm−1 to 3 dB mm−1 in the 50–220 GHz frequency band.33 Propagation on Goubau lines has been achieved for higher frequencies up to 800 GHz35 and measured losses at 0.63 THz were about 0.6 dB mm−1.36 Computations show that propagation on Goubau lines is possible in the 0.8–2 THz frequency band.37
The microfluidic circuit is composed of a 1 mm-wide main channel and a 200 μm-wide measurement channel, where the THz probing will occur. Fig. 1 (bottom right) shows this two-channel configuration, which allows both a quick injection of the probed samples and a measurable transmitted signal through the 200 μm-wide sample.
The system technological process characterization has shown that pressures up to 37 bars can be applied inside the BioMEMS. Such a microsystem has already been used to probe enzymatic reactions in real-time38 and to characterize ethanol hydration layers.39 Measurements on proteins are presented in the next section. They will show that the BioMEMS is an adapted tool to perform quantitative physical analysis of the hydration phenomenon directly in a chip.
Measurements have been carried out by an Agilent XF8510 VNA in the 0–110 GHz frequency band. The raw obtained parameters are the complex transmission parameter S21 and the complex reflection parameter S11. Transmitted and reflected powers can be deduced from the squared modulus of these parameters. The chronological order of sample injection has been randomly chosen in order to avoid any measurement bias. Between each measurement, water is injected as a reference sample in order to check measurement reproducibility.
Measured S21 parameters are shown in Fig. 2 for BSA solutions. The uncertainty concerning the S21 parameter measurement is δS21 ∼ 0.02 dB. The corresponding S11 parameters are not shown because they are below −10 dB on the whole frequency band and their dependence on BSA concentration is weak compared to S21.
Fig. 2 S 21 transmission parameter as a function of frequency for several BSA concentrations. Measurement uncertainty is δS21 ∼ 0.02 dB. Inset: zoom on the 80–85 GHz frequency band. |
Pt = Piexp(−K) | (1) |
Pt = Piexp(−αL + k) | (2) |
(3) |
The sample absorption is thus given by
(4) |
This extraction protocol suffers from several assumptions, such as neglecting internal reflections and their dependence on the sample inside the microchannels. However, since sample absorption is high, these reflections are weak, as can be shown by numerical computations. Moreover, k is an unknown offset. This is the reason why the next results will be given in arbitrary units. However, the previous assumptions do not affect the quantitative differential analysis that will be done, and a calibration protocol of the system allows us to get the quantitative absorption values, as will be shown in Section 3.
• 60 mg mL−1 (xm = 3.1 × 10−3) for sugar/water solutions by Arikawa et al.;9
• 30 mg mL−1 (xm = 11.6 × 10−3) for alcohol solutions by Jepsen et al.;10,40
• 10 mg mL−1 (xm = 12.6 × 10−3) for lysozyme solutions by Vinh et al.;23
• 2 mg mL−1 (xm = 0.93 × 10−6) for Subtilisin Carlsberg protein dissolved in dioxan organic and apolar solvent by Mickan et al.;26
• around 1 mg mL−1 (xm = 1.9 × 10−6) for λ*6–85 protein in water by Ebbinghaus et al.41
Fig. 3 0.1 THz absorption of BSA/water and lysozyme/water solutions as a function of protein concentration. |
In comparison with these studies, one advantage of microfluidics is that the required sample volume decreases. Indeed, considering the 200 μm-deep and 200 μm-wide microchannel and considering that the field extent around the Goubau line is below 100 μm, the sample volume probed is below V = 200 μm × 200 μm × 200 μm = 8 nL. For BSA, the concentration sensitivity of 5 mg mL−1 (xm = 1.35 × 10−6) in the V volume leads to a 0.6 picomole detection threshold. A previously reported result for THz spectroscopy with microfluidics without integrated probes obtained a 10 picomole detection limit.16
The normalized absorption of each BSA/water and lysozyme/water solution is given as a function of concentration and of frequency in Fig. 4 in the 50–110 GHz frequency band. A very good agreement is found between these curves and the results from Kitagawa et al.,27 thus validating the absorption extraction protocol and enabling us to perform hydration quantitative analysis.
Fig. 4 Normalized absorption of BSA/water and lysozyme/water solutions as a function of frequency and concentration. |
Δα = αprot + αhydr = xαH2O + xhydrαH2O | (5) |
(6) |
Thus, Nh uncertainties can be computed with the following formula :
(7) |
Fig. 5 Hydration number Nh for lysozyme, BSA and chymotrypsine as a function of frequency and protein concentration. N*h is the corrected hydration number, as defined in Section 3. |
It can be observed that Nh seems to depend on frequency. However, Nh uncertainty margins overlap on the entire frequency band and their intersection should give the best estimation for Nh. Besides, the computed Nh decreases when the protein concentration increases. Actually, this is due to hydration shells overlapping: when protein density increases, a hydration water molecule can be shared between several proteins and the Nhydr = NprotNh equation is no longer respected. Moreover, we will show in the next part that the model used is approximate and only quantifies the number of water molecules in the direct vicinity of the proteins (first hydration layer). However, it has been largely used in literature25–28 and gives a good approximation of the Nh order of magnitude from THz spectroscopy of proteins.
The hydration of proteins can thus be quantitatively probed in the microsystem. Moreover, due to the accuracy and sensitivity of the developed microsystem, it can also become a tool to increase our understanding of bio-chemical phenomena. Indeed, the next part will show that a combination of microsystem measurements and chemometrics algorithms leads to a better understanding of hydration processes.
By a calibration step, using absorption Debye models for alcohol and water from previous studies,46–48 the absorptions of the injected mixtures are obtained as shown in Fig. 6. As observed for the protein study, increasing the alcohol content decreases the solution absorption. Indeed, water molecules are progressively replaced by alcohol molecules, whose absorption is weaker. As already observed, pure isopropanol absorption is weaker than propanol absorption, which is weaker than ethanol absorption. It is possible to use the measured absorptions to characterize alcohol hydration number in quite a similar way as presented in the previous section. This study has already been reported for ethanol/water mixtures.39
Fig. 6 Ethanol/water, propanol/water and isopropanol/water mixture absorptions as a function of frequency for several ethanol volume ratios. The arrow indicates the increase of alcohol volume ratio in steps of 0.05. |
Here, the study goes further, using multivariate analysis i.e. exploiting simultaneously all frequencies in the spectral domain. Note that in the next section, the raw (non-calibrated) absorption dataset will be used.
(8) |
The first step in the decomposition is to determine the number n of pure components observable in the spectral dataset. This is made by using a Principal Component Analysis (PCA) algorithm, based on singular value decomposition.52 Then, an iterative algorithm (MCR-ALS : Multivariate Curve Resolution – Alternating Least Squares53–55) is used to decompose the whole dataset to determine xi for each mixture and αi for each frequency. Methodology concerning this study has been reported elsewhere.56 Here we want to present the study results in the case of ethanol/water mixtures. They show that four species can be observed in the absorption spectrum of an ethanol/water mixture. The spectra of each component, and the corresponding volume fraction in each mixture are given in Fig. 7 (left). Note that the absorption spectra are non-calibrated. Indeed, they correspond to the convolution of the liquid calibrated absorption and the microsystem instrument function. However, the instrument function does not depend on the liquid inside the microchannels and so, the differences observed between the non-calibrated absorption spectra are directly correlated to the liquid calibrated absorption spectra.
Fig. 7 Decomposition of the measurement dataset by MCR-ALS. Concentration of the four species as a function of ethanol volume ratio. Non-calibrated absorption of the four species as a function of the frequency. |
Component 1 disappears when the ethanol volume ratio increases. The concentration of component 2 increases with ethanol volume ratio. The highest absorption in the whole frequency band is the component 1 absorption, whereas the lowest one is the component 2 absorption. As a consequence, component 1 is bulk water and component 2 is ethanol. Components 3′ and 3′′ show more complex behaviour. They correspond to the hydration shell of ethanol. 3′ is the first hydration layer, strongly linked to ethanol, and whose absorption is quite the same as ethanol (far below water) and 3′′ is the second hydration layer with an intermediate absorption. To validate this explanation, Molecular Dynamics (MD) simulations have been performed for the ethanol/water mixtures using the DL POLY program.57 The all-atom optimized potentials for liquid simulations (OPLS) force-field58 was used to model the intra and intermolecular interactions of ethanol molecules. Rigid water molecules were modeled using the TIP4P/2005 force-field.59 Results of MD are shown in Fig. 7 (right) and show a very good agreement with the chemometrics results. The whole methodology used for MD simulations has been reported elsewhere.60 Investigations on isopropanol/water and propanol/water give the same behaviours.
The conclusion of such a study is that two hydration layers can be probed in the investigated frequency band. The first layer absorption is very weak, whereas the second layer absorption is an intermediate between water and ethanol. Since the absorption of water molecules directly linked to the solvated molecule is negligible compared to bulk water, the computed Nh in the previous section appears to be an approximation of the number of water molecules in the first hydration layer. Extending the MCR-ALS results to solvated proteins (protein volume ratio is x), the number of water molecules in the whole hydration shell (first and second layer) can be estimated by writing the absorption of a diluted protein solution :
α = xαprot + xhydr1αhydr1 + xhydr2αhydr2 + (1 − x − xhydr1 − xhydr2)αH2O | (9) |
(10) |
Further work will be dedicated to increasing the investigated frequencies. However, the transmitted signal decreases when frequency increases and will limit the use of the microsystem beyond 220 GHz. This can be explained by the substrate mode phenomenon: beyond a critical frequency (around 180 GHz in the microsystem), the whole electromagnetic wave is no more guided by the Goubau line but progressively by the substrate and thus it is no longer entirely detected in the transmitted signal. This drawback can be overcome by integrating corrugated Goubau lines in the microsystem.61 Since Vector Network Analyzers are now able to deliver frequencies of up to 1 THz, the described study has to be extended to 1 THz, in order to look at the frequency dependence of hydration probing in the microfluidic system.
Another perspective of this work is to study the influence of pH on protein hydration shells.62 Here, protein were dissolved in pure deionised water in order to avoid the presence of supplementary ions, which could interact with THz waves. However, the next work will be to modify the solution pH and to observe the variations in hydration properties, as a function of the iso-electric point of the protein, for instance. Hydration characterization could also lead to protein conformation monitoring by THz waves in the microsystem.
This journal is © The Royal Society of Chemistry 2012 |