Subrata Biswasa,
Jayjeet Chakrabortyb,
Avinash Agarwalb and
Pathik Kumbhakar*a
aNanoscience Laboratory, Dept. of Physics, National Institute of Technology Durgapur, 713209 West Bengal, India. E-mail: pathik.kumbhakar@phy.nitdgp.ac.in
bDepartment of Computer Science and Engineering (CSE), National Institute of Technology Durgapur, 713209 West Bengal, India
First published on 23rd October 2019
Recently, metal nanostructures have been found to be capable of recognizing small changes in their surrounding environment, which can be utilized as significant sensing tools. In this study, we demonstrated colorimetric sensing of pH by gold nanostructures (GNs) using a simple smartphone. An indigenously developed Android app based on the CIELab 1931 analysis, which could run in a smartphone, was used for the precise determination of the pH value of liquid media. The pH value of an unknown solution obtained from the developed Android app was also compared with that obtained from the conventional ratiometric technique and a commercial pH meter. In another endeavor, it was found that the synthesized GNs demonstrated a high energy transfer efficiency from a donor (namely, the rhodamine 6G, (Rh 6G)) dye. This property of the GNs can be utilized further in the future for studying different bimolecular activities within the human body. It was found that the photoluminescence (PL) of Rh 6G was quenched when it was kept in the vicinity of the synthesized GNs, which was explained in terms of the Förster energy transfer mechanism. Thus, the present study will open up a plethora of opportunities for researchers to employ the nanostructures of gold and other metals in developing low-cost and Internet of Things (IoT)-based sensing devices using only a smart phone.
In this work, we synthesized various architectures of GNs and demonstrated rapid, simple and IoT-based calorimetric sensing of pH using a smart phone. The change in color of the samples due to the change in pH (2 to 8) of the solution was digitally captured in a developed Android mobile app and then the images were analysed based on the CIELab 1931 color space to study the perceptual colorimetric sensor performance. The quantitative color difference (ΔE) between the two images taken at different pH was estimated. It was observed that ΔE depends on the shape of the synthesized nanostructures, and in highly acidic medium (pH 2–4), the specimen with spherical GNs showed the highest ΔE value and for highly alkaline medium (pH 10–12), small-sized gold nanorods showed the highest ΔE value. The ratiometric pH sensing in all the samples was also conducted in the same pH range. The absorption spectra of the samples at different pH were deconvoluted in terms of the absorption peak at 540 nm and 600 nm, and the ratiometric plot (I540/I600) was obtained. The experimental points were fitted with a sigmoid curve and the pH of an unknown solution was measured using calorimetric as well as ratiometric methods, which were found to match quite well with each other. Since the present method for detecting the pH of a solution does not require any sophisticated instruments, it has potential application in field jobs in remote areas where pH detection can be done by using only a smart phone.
In the present study, we also studied energy transfer process between hybrid assemblies of Rh-6G with different shaped GNs. The shape of the GNs was judiciously tuned so that the overlapping integral (J) of the absorption spectrum of GNs with the emission spectrum of Rh-6G changes considerably with changes in shape and size. In all cases of hybrid assemblies of GNs with Rh-6G starting from spherical to rod-shaped particles, quenching of the PL emission intensity with an increase in the concentration of GNs was observed. For the rod-shaped GNs, J was found to be the highest (3.42 × 1016 M−1 cm−1 nm4) with the energy transfer efficiency (E) as high as 79.3%. However, for the small spherical GNs, J = 5.62 × 1014 M−1 cm−1 nm4 with E = 44.2%. Thus, the hybrid assemblies of Rh-6G with different shaped GNs provide new insight in the energy transfer mechanism when luminescent fluoroprobes interact with different shaped GNs.
In the second step, (ii) 50 mL 0.2 M CTAB solution was prepared in four different beakers and under constant stirring 0.5 mL, and 1 mL, 1.5 mL and 2 mL solution of 0.04 M AgNO3 was added to the four different beakers separately, which were marked as S1, S2, S3 and S4, respectively. Subsequently, 50 mL 0.001 M HAuCl4 solution was added to the above growth solution and during the gentle mixing process, 0.7 mL of 0.08 M ascorbic acid solution was added to each of the growth solutions. After 1 min of gentle mixing, 1.2 mL of the seed solution prepared in the first step was added to the above solution and an instant distinct color change in each of the solutions indicated the formation of gold nanostructures of different shapes and sizes.
The absorption spectra of S3 and S4 are found to consist of two SPR peaks, one at ∼527 nm and the other at a longer wavelength of ∼591 nm for S3, which is shifted further to 598 nm for S4. The linear optical absorption properties of the anisotropic-shaped metal nanoparticles, which arise due to different higher order multipolar plasmon resonances, have been studied theoretically and experimentally earlier by various researchers in great detail.21–24 However, the plasmon oscillation at the shorter wavelength region observed in S3 and S4 of this work is due to quadrupole resonance.21 On the other hand, the plasmon absorption band observed at the higher wavelength is due to the dipole resonance.21 The dipole resonance is more sensitive than the quadrupolar resonance in response to environmental changes, such as shape and size of GNs, refractive index (RI) of the surrounding medium and attachment of any ligands.22–24 The digital photographs of the specimens, taken under visible light illumination, are shown in the adjacent vertical panel (right hand side) of Fig. 1a–e, which show the color of the specimens.
The phase and crystallinity of the samples were investigated via the X-ray diffraction (XRD) technique, and the XRD patterns of S0 and S1 are shown in Fig. S1.† Three distinct peaks at 2θ = 38.1°, 44.3° and 64.5° corresponding to the crystallographic planes of (111), (200) and (220), respectively,25 appeared in the XRD pattern. It was found that the intensity of the diffraction peaks for S1 was much higher than that of S0, e.g. the (111) peak of S1 was 2.5 times more intense than that of S0. The TEM images of S0, which is termed seed, show that it consists of spherical nanostructures with an average particle size of 8 ± 2.2 nm. The TEM image of S1 shows that its particles are spherical in shape, but their size increased to 20 ± 4 nm. As we discussed earlier, we used different concentrations of AgNO3 for the synthesis of different nanostructures of Au and the concentration of Ag+ ions plays a crucial role in determining the final shape of GNs.26,27 It was found that there was an evolution of the shape of the anisotropic-shaped nanostructures of Au. It was found from the TEM images, as shown in the right panel of Fig. 1e, that S2 consists of nanorice- or cylindrical-shaped particles, S3 consists of nanorods and S4 consists of nanorods having a typical length as long as ∼1 μm. This shape anisotropy can be attributed to the formation of Ag–Br complex assemblies in the presence of CTAB, which acts as a face-specific capping agent and promotes the growth in some specific direction.28,29 It has also been shown earlier that the presence of Ag and Br may modulate the self-templating effect of CTAB micelles, and thus the transition from spherical to cylindrical shapes has also been reported earlier.30 The possibilities of the potential deposition of a sub-monolayer of Ag on the lateral gold nanorods in our case of S3 and S4 specimens were ruled out since the pH of the solution during the synthesis was 6, and thus the possibility of the reduction of Ag+ to Ag0 by ascorbic acid was not possible.31
Ratiometric absorption-based gold nanosensors32,33 have been developed by earlier researchers for the sensing and quantification of pH. In our case, it was found that a small change in pH led to the agglomeration of GNs, resulting in a corresponding change in the UV-Vis absorption spectra and color of the specimens under visible light illumination. Thus, by monitoring the UV-Vis absorption spectra of GNs dispersed in different pH environment, it is possible to sense the pH of the environment. The UV-Vis absorption spectra of GNs were also monitored while varying the pH of the sols in the wide range of pH 2 to 12 (shown in Fig. S2a–d of ESI†). The pH of the gold sol was changed here using HCl and NaOH.
The titration curves34 for all the samples were plotted by de-convolution of the absorption spectra in terms of the absorption peaks at 540 nm and 600 nm, and the ratiometric absorbance value (I540/I600) vs. pH was plotted. The titration curves for S1–S4 specimens are depicted in Fig. 2a–d, respectively, in which the scattered points are the experimental data and the solid lines are the corresponding sigmoid fitting. Also, the integrated absorption data covering the 600–800 nm region was evaluated to explore the extent of the agglomeration (flocculation)35 of the nanostructures with a change in the pH of the solution, and the results are plotted in Fig. 2e–h. The experimental points were fitted with a sigmoid curve, which showed a smother variation with a change in pH in comparison to the ratiometric plot. We also utilized the ratiometric plots and sigmoid fitting in both cases for the determination of unknown pH. The discussion on the determination of unknown pH is given later at the end of the Results and discussion section.
However, the method of sensing pH using the ratiometric plot is not robust and requires a sophisticated spectrometer. Thus, the measurement of pH in remote areas where lab facilities are not close, is practically beyond the reach of common people. On the other hand, after the introduction of smartphones and their widespread reach to common people, it is becoming cost effective, portable, and easy to use digital platforms. Therefore, we explored herein, an ingenious approach of using a smart phone for sensing pH using the synthesized GNs, and the results are discussed below.
The digital photographs of the synthesized gold sols dispersed in media with different pH showed prominent changes in color, as depicted in Fig. 2i–l. Based on the digital image and using a smart phone, as shown schematically in Fig. 2m, we evaluated the colorimetric sensing performance of our GNs by mapping the image data to CIELab 1931. One of the major advantages of colorimetric sensing using the CIELab color representation is that it is device-independent, and thus it is possible to compare the photographed images.36–38 In the CIELab coordinates, any color is represented using tristimulus values, lightness L* and chromaticity a* and b*. Color directions are represented by a* and b*, where +a* is the red axis, −a′ is the green axis, +b* is the yellow axis and −b* is the blue axis. The lightness dimension, represented by L*, ranges from 0 (pure black) to 100 (diffuse white). The point at which the a* and b* axes cross at the L* value of 50 is pure, balanced and neutral gray. The RGB (XYZ) values are obtained by using an ingeniously developed app from the digital images of the specimens while keeping them at different pH environment. The CIE tristimulus values X, Y and Z and tristimulus values for illuminant Xn, Yn and Zn are related to L*, a* and b* by the following relations if X/Xn, Y/Yn and Z/Zn are all greater than 0.008856, respectively.
![]() | (1a) |
![]() | (1b) |
![]() | (1c) |
When the values of X/Xn, Y/Yn and Z/Zn are found to be equal to or less than 0.008856 the following relations are used.
![]() | (1d) |
![]() | (1e) |
![]() | (1f) |
In the present case, we used D65 as the standard illuminator, where the CIE tristimulus values, Xn, Yn and Zn are taken as 95.02, 100 and 108.82, respectively. Thus, the values of X/Xn, Y/Yn and Z/Zn are all greater than 0.008856, and we used eqn 1(a)–(c) to evaluate L*, a* and b*, respectively. The Euclidean distance between the two color points (ΔE)38,39 in the CIELab color representation is given by the following formula:38,39
ΔE = (ΔL*2 + Δa*2 + Δb*2)1/2 | (1g) |
Specimen | Standardized indicator for the perceived color difference by an observer (ΔE) | ||||
---|---|---|---|---|---|
pH = 2–4 | pH = 4–6 | pH = 6–8 | pH = 8–10 | pH = 10–12 | |
S1 | 6.08 | 13.32 | 15.95 | 25.09 | 42.7 |
S2 | 2.78 | 8.07 | 22.22 | 32.23 | 40.8 |
S3 | 1.36 | 9.54 | 26.53 | 38.21 | 44.3 |
S4 | 3.42 | 7.27 | 9.47 | 11.09 | 13.5 |
The obtained tristimulus values for each specimen in different pH environment are also shown in the chromaticity diagram in Fig. 3a–c. It was found that the tristimulus values rotate in a counterclockwise manner for the specimens S1, S2 and S3, but for specimen S4 it rotates in a clockwise fashion (for S4 specimen shown in Fig. S6†) from the pink to blue region of the chromaticity diagram. Also, it was observed that the tristimulus values for each specimen for different pH are well separated in the chromaticity diagram. The sensitivity of the synthesized materials for pH sensing can be understood further by calculating the inverse of the slope of ΔE vs. pH curve. The ΔE vs. pH curves for S1 to S4 are presented in Fig. 3d and the results are summarized in Table 1. From Table 1, it can be observed that the sensitivity (ΔpH/ΔE) of samples S1–S3 is much higher than that of S4 in acidic and basic media. The accuracy of the used colorimetric sensing technique was evaluated further by measuring the unknown pH using the same GNs and then the results were compared with that obtained via the conventional ratiometric sensing technique and also with the experimental values obtained directly from a commercial digital pH meter. For this, we dispersed the specimen in a solution with unknown pH and digital photographs (shown in the Fig. S7a†) were taken under the same experimental conditions, and the unknown pH was evaluated for each specimen using the same Android app.
![]() | ||
Fig. 3 (a–c) Tristimulus values for S1 to S3 in different pH environment in the chromaticity diagram, respectively. (d) Variation in ΔE with pH for specimens S1, S2, S3 and S4. |
The determination of unknown pH using the ratiometric technique was done by measuring the absorption spectrum (shown in Fig. S7b†) of the specimen in the unknown pH solution. Then the absorption spectrum was deconvoluted and the corresponding flocculation value was determined for each sample. Thereafter, using the fitting presented in Fig. 2e–h, we determined the pH of the unknown solution. Finally, we used a pH meter to determine the pH of the unknown solution, and all the results are summarized in Table 2. It is evident from Table 2 that the results obtained from the colorimetric sensing technique using the Android app are very close to that obtained from the commercial pH meter and ratiometric sensing techniques.
Method | S1 | S2 | S3 | S4 |
---|---|---|---|---|
Colorimetric | 9.9 ± 0.24 | 9.8 ± 0.16 | 10.2 ± 0.34 | 10.1 ± 0.12 |
Ratiometric | 9.8 | 10.1 | 9.9 | 9.8 |
Commercial pH meter | 9.8 | 9.8 | 9.8 | 9.8 |
Also, for the determination of the pH of some real-life samples, we collected rainwater, water from a municipality supply line and roadside drinking beverages as our test samples. Firstly, we determined the pH of the real-life sample using a commercial pH meter and then with our ingeniously developed smart phone-based app. The pH of the drinking beverages, rainwater and water from the municipality supply line was found to be 3.7, 5.9 and 7.2, respectively, as determined by the commercial pH meter. The pH of these sample was also determined using digital photographs using our ingeniously developed smartphone app, which was found to be 3.65 ± 0.29, 6.12 ± 0.32 and 7.18 ± 0.56, respectively. Therefore, the obtained results show excellent agreement with the pH value determined by the commercial pH meter and that obtained from the developed smartphone-based app.
Hence, it can be concluded from this study that the synthesized GNs can be suitably used in pH sensing just by employing an Android phone, and may find application in IoT-based devices for use in remote places, where the installation and transportation of different experimental instruments are truly challenging.
It is well-known that the Förster resonance energy transfer (FRET) is a powerful technique for probing small changes in separation distance between donor and acceptor fluorophores, leading to applications in sensing.43–49 In the present case, Rh-6G was used as a fluorescence probe to study the change in its emission behavior in the presence of GNs of different shape and sizes. Rh-6G is a cationic dye belonging to the family of Xanthene dyes40 and it shows high photostability, high quantum yield, is less prone to photobleaching41 and provides emission and absorption in the long visible wavelength region, which enhance its probability to have spectral overlap between its absorption spectrum and the emission spectrum of GNs. Thus, Rh-6G has been widely used as a fluorescence probe to study different energy transfer processes such as FRET,42 RET (resonance energy transfer)43 and MEF (metal enhance fluorescence).44
Fig. 4a presents the absorption (black solid line) and emission spectra (blue dotted line) of S4 and Rh-6G together after dispersing them in aqueous medium. The absorption band is found to extend from 450 nm to 600 nm, with a peak at 526 nm which corresponds to the free monomeric absorption of Rh-6G. A shoulder peak appeared between 475–500 nm, which corresponds to the absorption of the H form of the Rh-6G dimer.45 Since the intensity corresponding to the 526 nm absorption peak is much higher than that of the shoulder peak, we can conclude that the monomeric form of Rh-6G existed in the used concentration of Rh-6G. The emission spectrum of Rh-6G, recorded at an excitation wavelength of 525 nm showed a peak at 560 nm, as presented by the blue dotted line in Fig. 4a.
The inset of Fig. 4b shows a schematic of the possible interaction pathway between Rh-6G and trisodium citrate (TSC)-stabilized GNs. Since Rh-6G is a cationic dye, here we used the ion exchange process (details given in the Materials and Synthesis section) to replace CTAB with TSC, which is an anionic stabilizing agent.46 It was found that the absorption spectrum of S4 has considerable overlap with the emission spectrum of Rh-6G, as shown in Fig. 4a, confirming the finite possibility of energy exchange between GNs and Rh-6G. Fig. 4c presents the PL emission spectra of Rh-6G (0.4 μM) in the presence of S4 with an increase in concentration from 0–12 μM. However, for the S0–S3 specimens, the static PL emission spectra are presented in the ESI (Fig. S9a–d†). In all cases, we observed that quenching of the PL emission intensity occurred with an increase in the concentration of GNs, but it was found that the quenching efficiency varied widely when the experiment was carried out with different shaped GNs. Fig. 4d shows the ratio of the PL emission intensity of Rh-6G in the absence and presence of GNs. In Fig. 4d, the scattered points are the experimental points, which were fitted (solid lines) with the Stern–Volmer equation to extract the Stern−Volmer constant (KSV)47 given by the following equation:
F0/F = 1 + KSV × C | (2) |
Specimen | J (M−1 cm−1 nm4) | KSV (M−1) | E | R0 (Å) | r (Å) |
---|---|---|---|---|---|
S0 | 2.57 × 1013 | 4 × 104 | 32.1 | 24.2 | 27.4 |
S1 | 5.62 × 1014 | 6 × 104 | 44.2 | 40.6 | 42.2 |
S2 | 2.98 × 1015 | 9 × 104 | 54.1 | 53.3 | 51.8 |
S3 | 1.42 × 1016 | 1.2 × 105 | 64.3 | 69.5 | 63.1 |
S4 | 3.42 × 1016 | 3 × 105 | 79.3 | 139.3 | 111.6 |
The observed quenching of the PL emission intensity of dye molecules is attributed to the non-radiative energy exchange process48 between the dye molecules and metal nanostructures. This type of energy exchange process can be explained in terms of dipole–dipole interaction between molecular fields of donor–acceptor and gives an energy exchange probability, which is greater than its molecular diameter called the Förster radius and is given by:49
R0 = [(9![]() | (3) |
KF(r) = {φ × k2 × 9000 × ln(10) × J}/{τD × r6 ×128 × π2 × NA × n4} | (4) |
E = (1 − F/F0). | (5) |
The energy transfer efficiency can also be described as E = (r6)/(r6 + R06), where once R0 is known using eqn (3) and E using eqn (5), we can easily determine r, which is the distance between the donor–acceptor pair. All these parameters for the resonance energy transfer were evaluated and summarized in Table 3. It is evident from Table 3 that the distance between the metal nanoparticle and Rh-6G in the case of S4 specimen crossed the usual FRET-type energy transfer processes, as discussed earlier. However, the value of J is quite high in the case of S4. Thus, resonance energy transfer may be the possible mechanism for the energy transfer in this case. Also, cationic dyes such as Rh-6G may bind preferentially with the particular surface of the citrate-stabilized rod-shaped gold nanostructures of several nanometers in length, and thus we observed the best quenching efficiency for S4. Thus, the synthesized gold nanostructures may be used as a plasmonic ruler to monitor in vivo energy transfer processes at large distances and may overcome the limitation of the usual FRET-type energy transfer process.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c9ra07101f |
This journal is © The Royal Society of Chemistry 2019 |