Extracellular biosynthesis of GNPs
This study presents an eco-friendly, cost-effective, and biosafe protocol for GNPs biosynthesis based the cell-free supernatant produced by S. albogriselus. GNPs were obtained by treating the HAuCl4 aqueous solution with the cell-free supernatant produced by S. albogriselus. To avoid photolytic reactions, the incubation was carried out in a complete darkness using an incubator shaker. Following the incubation period, the synthesis of GNPs was initially indicated by a colour change to red or purple (Fig. 1A). Consequently, HAuCl4 can be reduced to the appropriate GNPs by the cell-free supernatant produced by S. albogriselus. The color change of GNPs solution is explained by surface plasmon resonance (SPR) hypothesis and due to the size variation of the NPs.
Surface plasmon resonance (SPR) is a phenomenon that occurs when light interacts with a metallic surface. Photons of light transfer their energy to packets of electrons known as plasmons on the surface of a metal. SPR is the resonant oscillation of electrons in the layer of metal surfaces that are activated by incident light photons at a specific angle of incidence and move parallel to the metal surface.Larger NPs are indicated by the absorbance peak at a higher wavelength. The GNPs shape and size depend on the synthesis conditions such as incubation time, pH, temperature, metal salt concentration, as well as plant extract concentration33. GNPs’ optical properties vary from pale pink to deep red based on their shape and size, as well as their degree of aggregation34.
A diverse range of microorganisms (including bacteria, fungi, algae, and actinomycetes) have been used as effective eco-friendly agents for metal NPs biosynthesis because of their remarkable advantages such as easy processing and management, lower cost of medium needed for their growth, the ability to reduce and stabilize biogenic compounds35,36. While a large number of microbial species are capable of producing metal NPs, the mechanism of NPs biosynthesis has not been established. The metabolic complexity of viable microorganisms complicates the analysis and identification of active species involved in the nucleation and growth of metal NPs. The biosynthesis of GNPs occurs in two steps: first, reducing agents convert gold ions (Au3+) into GNPs (Au0), and then GNPs are capped with biological molecules14,37. Depending on where GNPs are produced, it has been found that the biosynthesis pathway for bacteria is both extracellular and intracellular. However, the most common mechanism for biosynthesis of GNPs is extracellular synthesis. It is assumed that the enzymatic process is one of the most effective ways for biosynthesis of GNPs. GNPs biosynthesis in bacteria, like Pseudomonas fluorescence, is associated with the enzyme NADPH-dependent reductase, which converts Au3+ to Au0 via an enzymatic metal reduction process including electron transfer14. Numerous biological components (including sugars, phenols, enzymes, and others) can participate both in the reduction of gold into GNPs and in the stabilizing and capping of NPs. The participation of various biomolecules in the GNPs biosynthesis the functionalities14.
UV–visible spectrum analysis of GNPs
GNPs biosynthesis was investigated by the use of UV–visible spectroscopy throughout the spectral range of 300–800 nm (Fig. 1B). The results indicate that the maximum absorption peak observed is located at 540 nm. Song et al.38 declared that the quantitative measurement of the GNPs concentration was recorded at 540 nm. Khadivi Derakhshan et al.39 stated that the UV visible absorption spectrum of GNPs synthesized using cells of Streptomyces griseus showed a strong and broad peak at 540 nm. The biosynthesis of GNPs using marine Streptomyces griseus was confirmed by the transformation of the yellow colour of gold cations in HAuCl4 solution into the pink colour of the colloidal GNPs and the maximum absorption peak was observed at 534 nm40. However, Biglari et al.41 reported that the UV–vis absorption spectrum of GNPs biosynthesised by Streptomyces djakartensis isolate B-5 exhibited a single peak with a maximum absorption at 530 nm. On the other hand, Kalabegishvili et al.42 reported that the maximum absorption peak of GNPs biosynthesised by Streptomyces glaucus 71MD biomass was observed at 530 nm. The maximum absorption peaks of GNPs synthesized using leaf extracts of Annona muricata occurring were observed at 530 and 538 nm43. The peak of the SPR of GNPs in an aqueous solution change to longer wavelengths as the particle size increases. Mie44 states that spherical NPs should only have one SPR band in their absorption spectra, while anisotropic particles may have two or more SPR bands, depending on their form.
Microscopy analysis of GNPs
TEM examination was used to assess the size and shape of the biosynthesized GNPs obtained from the experimental trial numbered 21, which had the highest yield of the biosynthesized GNPs. Figure 2A–D demonstrate the formation of well-dispersed spherical GNPs with sizes ranging from 5.42 to 13.34 nm. Singh et al. reported that TEM image depicted that the biosynthesized GNPs by Panax ginseng leaves mainly have spherical shapes with particle size in the range of 3.41–14.545. The histogram in Fig. 3A displays the distribution of particle sizes, which was determined by analyzing 133 particles with mean size of 14.15 nm. The GNPs synthesized by cell-free supernatant of Streptomyces cyaneus strain Alex-SK121 were examined using TEM, which revealed spherical particles with nano sizes ranging from 16.4 to 26.6 nm46. Previous studies have documented the synthesis of GNPs using Pseudomonas denitrificans, yielding NPs within the size range of 5–25 nm47. The triangular and spherical forms of GNPs have been verified by TEM images, indicating a consistent and homogeneous particle composition. Mahdi and Parveen48 reported that the average particle size of GNPs varied from 15 to 20 nm.
Figure 3B showed the EDX analysis of the biosynthesized GNPs. A widely used analytical technique for determining the elemental composition of a particular material is the EDX analysis49. Figure 3C showed TEM elemental mapping analysis of the biosynthesized GNPs. The mapping analysis result illustrate the distribution and the composition of the biosynthesized GNPs.
The crystallinity of the biosynthesized GNPs was evaluated using TEM- selected area electron diffraction pattern (SAED) analysis (Fig. 3D). SAED patterns often produce an image of single spots (dots) for any crystalline nanomaterial that is a single crystal, ring pattern, or polycrystalline material. This unique SAED property is important for distinguishing between crystalline and amorphous nanomaterials. The crystalline structure of GNPs was confirmed by the observation of distinct, bright, circular well-defined diffraction rings. These rings are related to four specific lattice planes: (111), (200), (220), and (311). The presence of these diffraction patterns indicated the fcc (face-centered cubic) structure of gold50.
Fourier transformed infrared analysis (FTIR)
Fourier-transformed infrared spectroscopy is used to study the chemical composition of the GNPs’ surface, to identify the functional groups and the capping agents on the NPs51. FTIR spectroscopy was used to identify the biomolecules that are responsible for both capping and effective stability of the metal NPs52. The FTIR spectrum of GNPs (Fig. 4A) reveals fifteen absorption peaks at 3395.79, 2925.53, 2861.19, 2374, 2337, 1729, 1649, 1629, 1415, 1387, 1324, 1075, 867.56, 615.88, and 475.84. The FTIR peak at 3395.79 cm−1 is attributed to the presence of O–H bonds in the aromatic, alcoholic, and phenolic compounds53. The FTIR peak at 2925.53 cm−1 in the spectra of DLP-GNPs indicated the presence of the C–H group54. The stretching bond of carbonyl group connected to the amide linkage is responsible for the amide band I, which has a distinctive band at 1649 cm−155. The peak at 1387 cm−1 is corresponding to aromatic amine group (C–N) stretch bond56. The peak at 1072 cm−1 was indicative of amines57. The peak at 867.56 cm−1 correlates to C–H stretch bond which is indicative of alkenes’ functional group58. The bands located at 641 and 475 cm−1 are due to the presence of amide group59.
Zeta potential analysis of GNPs
The NPs’ net charge is a crucial factor that significantly impacts their dispersion and stability properties (El-Naggar et al.60). Therefore, Zeta potential values were used to determine the biosynthesized GNPs stability and their surface charge. The measurement of zeta potential is based upon particle velocity and direction within a well controlled electric field61. The results indicate that the biosynthesized GNPs showed zeta potential value of − 24.8 mV (Fig. 4B). The capping molecules that are present on the surface of GNPs are primarily composed of negatively charged groups61. Particles in suspension will repel each other and not aggregate if their zeta potential is large, either positive or negative. On the other hand, there is no force preventing particles with a low zeta potential from flocculating and aggregating23. The negative zeta potential value implies that GNPs are bounded by negatively charged organic molecules, which decreases the repulsion between the GNPs, prevents their aggregation, and eventually promotes their stability62. Based on Muthuvel et al.61 results, the capping agent found on the surface of GNPs are primarily composed of negatively charged groups and are also responsible for the NPs stability. Dutta et al.63 observed that zeta potential value of the GNPs synthesized by leaf of S. jambos was − 28 mV. A significant negative zeta potential value means a high stable conditions for nanoparticle-containing solutions. Omolaja et al.64 reported that the zeta potential values range from + 100 mV to − 100 mV. Prashanth and Onkarappa65 stated that the GNPs had a zeta potential of − 23.2 mV, which demonstrated the stability and monodispersion of the synthesized GNPs in the colloidal solution.
X-Ray diffraction pattern (XRD)
The biosynthesized GNPs using the cell-free supernatant of S. albogriseolus was analyzed using XRD pattern (Fig. 4C). In the range of 0–80°, the peaks of GNPs were observed at 2θ = 17.21°, 38.66°, 44.75°, 64.83°, and 78.14° which coordinate with the results of Skladanowski et al.66. Doan et al.50 reported that the synthesized GNPs were crystalline in nature and that the maximum diffraction peak occurs at a 2θ angle of around 38.2°, indicating that the crystals had a preferential growth orientation in the plane (111). The X-ray diffraction technique is regarded as a fundamental characterisation tool in NPs research for determining critical properties such as crystal structure and crystallite size. The absence of total constructive and destructive X-ray interferences in a finite sized lattice causes the randomly oriented crystals in nanocrystalline materials and broadening of diffraction peaks67. The Debye–Scherrer’s formula, d = Kλ/βcosθ, is the most widely used method for estimating the crystallite size from the full width at half maximum (FWHM) of a diffraction peak broadening68. Where d is the nanoparticles crystalline size in nm, λ is the X-ray wavelength (λ = 1.540595 Å), β is the full width at half maximum (FWHM) of the diffraction peak, θ is the angle of diffraction and K is the Scherrer constant. The crystalline size was estimated from XRD peaks using Debye–Scherrer’s formula, which was 53.359 nm. The values of mean size of NPs, obtained by X-ray diffraction and dynamic light scattering, exhibited a big difference between the two values due to the high agglomeration and random shape of the particles. The most accurate results of the mean particle size were achieved by the TEM. TEM results based on direct measurement of the size of individual NPs. Electron microscopy can distinguish the shape and surface structure of particles, as well as their geometric dimensions, by measuring the width of individual particles in an image69,70. Imaging was preferred due to its high-resolution particle imaging and the negligible impact of defects on size measurement70.
Central composite design for GNPs optimization
The properties of metal-NPs produced by a biosynthetic approach are influenced by different variables, including the nature of the biological source used, temperature, pH, reaction media, etc., so optimizing those variables provides control over the NPs’ size, shape, and monodispersity5. During NPs biosynthesis, stabilizing or capping agents are necessary to minimize their toxicity and improve their biocompatibility and bioavailability in living cells, which improves the biomedical activity of the NPs. Furthermore, the capping agents prevent NPs from aggregating, improve their ability to stay colloidal, and prevent the uncontrolled growth of NPs (particularly those made of metal and metal oxide)71. The different forms of capping agents have an effect on the particle’s shape, size, catalytic, optical, and magnetic properties.
In the present study, GNPs can vary in size distribution, and quantity during the biosynthesis process due to the effects of four independent variables including the HAuCl4 concentration, initial pH level, CFS concentration (%), and incubation time. The optimal values of those four variables were obtained through the use of CCD involving a total of 30 experimental runs. Table 1 displays the actual and coded levels of the four variables, the experimental and predicted values for GNPs, accompanied by their corresponding residuals. According to the CCD results of El-Naggar et al.25, the GNPs produced using the cell-free supernatant of Streptomyces flavolimosus showed notable changes in GNPs color as a result of the optimal levels of various independent variables during the optimization process. Based on the variance of the four variable levels, the results revealed that the biosynthesized GNPs exhibited a range of values, beginning from 190.93 to 778.74 µg/mL. The highest yield of biosynthesized GNPs was 778.74 µg/mL was obtained in the experimental trial numbered 21 with an initial pH of 7, CFS concentration of 70%, HAuCl4 concentration of 800 µg/mL, and the incubation time of 96 h. On the other hand, the minimum yield of the biosynthesized GNPs (190.93 µg/mL) was obtained at trial numbered 8 with HAuCl4 concentration of 200 µg/mL, an initial pH level of 8, CFS concentration of 80%, and an incubation time of 72 h.
Multiple regression analysis and ANOVA
Analysis of variance (ANOVA) and multiple-regression statistical analysis were used to evaluate the relationship between biosynthesized GNPs and independent variables. Table 2 includes the coefficient estimate values, R2 value, predicted R2 value, adjusted R2 value, P-values (probability value), lack of fit, and F-value (Fisher value), all of which were assessed to confirm the adequacy of the model. In addition, the linear, interaction, and quadratic effects of the four variables were investigated18. The model’s adequacy was assessed using the determination coefficient (R2), which reflects the degree of response value variability that can be attributed to the independent variables72. A model is considered more reliable and capable of predicting responses more accurately when its R2 value is closer to one. R2 values are always less than or equal to 1. A model with an R2 values higher than 0.9 was considered to have a very high correlation73. In the present research, the R2 value of the model used for GNPs biosynthesis by CFS of S. albogriselus is 0.9822 (Table 2), indicating that 98.22% of the variability in GNPs biosynthesis could be explained by the model, and only 1.78% of the total variance could not be explained by the model. On the other hand, the adjusted-R2 explains the variance in the response as affected by the independent variables, the regression model used for GNPs biosynthesis by CFS of S. albogriselus has an adjusted R2 of 0.9655. The high value of adjusted R2 proves the high model significance. The predicted-R2 was calculated in order to estimate how well the model predicts the response for new experiments74. The predicted R2 (pred. R2) value of 0.9075 demonstrated satisfactory agreement with the adj. R2 value, indicating a strong agreement between the observed and predicted response values of GNPs biosynthesis, thus the model is useful for predicting GNPs biosynthesis in subsequent experiments. The great values of predicted R2 and adjusted R2 indicated a strong correlation between theoretical and experimental values and the high significance of the model75.
In Table 2, F-values and probability values (P-values) were used to assess the significance of various coefficients and to understand their interactions. The coefficient’s significance increased as its P-value decreased. Additionally, process variables with P-values equal to or less than 0.05 were regarded as having a significant impact on the response76. The model’s F-value (59.02) and P-value (< 0.0001) imply it is highly significant. A P-value of < 0.05 suggests the significance of linear coefficients in the biosynthesis of GNPs. Based on the P-values in Table 2, the linear effects of HAuCl4 conc. (X1), the initial pH level (X2), and incubation time (X4) are significant for GNPs biosynthesis by S. albogriselus. X1, X2, and X4 had F-values of 530.02, 146.97, and 33.42, and their P-values were < 0.0001. This means that the three variables have a significant effect on GNPs biosynthesis. Even minor differences in their levels can cause variations in the GNPs biosynthesis process. According to the P-value (P-value < 0.05), the interaction effects between X1 X2, X1 X3, X1 X4 have a significant effect on GNPs biosynthesis. Moreover, the sign (positive or negative) of the coefficients has an impact on the response (GNPs biosynthesis). The effects of two-factor interactions can be either synergistic (positive) or antagonistic (negative)77. A positive sign is associated with an increase in the response at elevated levels of the variables. Conversely, a negative sign reveals that the response is higher at a lower value of the variables78. The linear effects of X1 and X4, have a positive sign with a P-value < 0.0001, which indicates that GNPs production increases when these variables are at their highest levels. On the other hand, X2 has a negative sign, which indicates its negative effect on GNPs biosynthesis at a high level. If the coefficient for interactions between two variables is positive, this suggests a synergistic effect arising from the interactions between two the variables on the GNPs biosynthesis. The interaction between variables X1 and X4 shows a positive coefficient with a P-value of 0.0002, suggesting that increasing their values leads to improved GNPs biosynthesis. However, the presence of a negative coefficient shows the existence of an antagonistic impact caused by the interactions between two variables X1X2 and X1X3 leads to decreased GNPs biosynthesis. However, the presence of a negative coefficient indicates that the interactions between two variables X1X2 and X1X3, have an antagonistic impact, resulting in decreased GNPs biosynthesis. The adequate precision (adq. Precision) of the model was determined to be 29.52, suggesting that the model has appropriate precision for GNPs biosynthesis optimization at various parameter levels. The adq. Precision value indicates the signal-to-noise ratio. A signal-to-noise ratio greater than 4 is desired and indicative of the model’s precision79.
A second-order polynomial equation was used to investigate the correlation between independent and dependent variables. The highest GNPs biosynthesis was predicted using the second-order polynomial equation based on the used levels of X1 (HAuCl4 concentration), X2 (initial pH level), X3 (CFS concentration) and X4 (the incubation time). GNPs biosynthesis’ prediction (Y) regarding the independent variables (X1, X2, X3 and X4) shown in the following second-order polynomial equation:
$$begin{gathered} {text{Y}} = {457}.{47} + {133}.{text{37 X}}_{{1}} – {7}0.{text{23 X}}_{{2}} + {1}.{text{6 X}}_{{3}} + {33}.{text{49 X}}_{{4}} hfill quad quad ; – {44}.{text{42 X}}_{{1}} {text{X}}_{{2}} – {31}.{text{57 X}}_{{1}} {text{X}}_{{3}} + {35}.{text{57 X}}_{{1}} {text{X}}_{{4}} – {1}0.{text{35 X}}_{{2}} {text{X}}_{{3}} + {4}.{text{47 X}}_{{2}} {text{X}}_{{4}} hfill quad quad ; – {4}.{text{47 X}}_{{3}} {text{X}}_{{4}} + { 6}.{text{69 X}}_{{1}}^{{2}} – {5}.{text{7 X}}_{{2}}^{{2}} + {24}.{text{12 X}}_{{3}}^{{2}} – {9}.{text{39 X}}_{{4}}^{{2}} hfill end{gathered}$$
Y represents the GNPs biosynthesis’ prediction, X1 represents the HAuCl4 concentration, X2 represents the initial pH, X3 represents CFS concentration, and X4 represents the incubation time.
The fit summary results presented in Table 3 were employed to assess the most suitable polynomial models amongst linear, 2FI, and quadratic for the biosynthesis of GNPs using the cell-free supernatant of S. albogriselus. The quadratic model is an appropriate model for GNPs biosynthesis since the lack of fit is non-significant (P-value is 0.1023 and the F-value is 3.26) (Table 3). Furthermore, the quadratic model has a higher R2 value (0.9822), adjusted R2 value (0.9655), and predicted R2 value (0.9075) than other models. Furthermore, quadratic model summary statistics for GNPs biosynthesis showed a minimum standard deviation of 28.38 and a minimum PRESS value of 62,641.8. If the PRESS statistic is low, it indicates that the model is valid and can fit the data adequately.
The model’s adequacy assessment
Figure 5A compares the actual values with the predicted values by the model for the biosynthesis of GNPs using the cell-free supernatant of S. albogriselus. This plot demonstrates that each data point is positioned closely to the prediction line, indicating a strong match between the actual values and the predicted values and confirming the validity of the model2. The normal probability plot (NPP) is an essential diagnostic tool that shows if the residuals have a normal distribution, and confirming the fitness of the model1. The externally studentized residuals are displayed against the normal % probability. The residuals are observed to be present along the diagonal straight line of GNPs biosynthesis (Fig. 5B). This illustrates that the predicted results fit well with the experimental results, indicating that the model is appropriate.
Three-dimensional plot (3D)
In order to find the optimal conditions for the biosynthesis of GNPs using the cell-free supernatant of S. albogriseolus, the relationship between the biosynthesized GNPs and the mutual interactions between the variables that were evaluated is depicted in Fig. 6A–F. 3D graphs were generated for the pair-wise combinations of the four variables including HAuCl4 concentration (X1), the initial pH (X2) the CFS concentration (X3) and incubation time (X4). The data points were obtained by plotting the biosynthesis of GNPs on the Z-axis against the X and Y axes for two independent variables. The values of the remaining two variables were kept constant at their respective central points.
Figure 6A illustrates the mutual interactions between HAuCl4 concentration (X1) and the initial pH (X2) while maintaining the CFS concentration (X3) and incubation time (X4) at their center values for the biological synthesis of GNPs. It demonstrates that the largest amount of the biosynthesized GNPs was produced when the pH level was at its optimal level (7). The concentration of HAuCl4 strongly influences the synthesis of GNPs. It can be observed that the biosynthesized GNPs steadily increased as the concentration of HAuCl4 increased near to 800 µg/mL. When the concentration of HAuCl4 is reduced, the biosynthesized GNPs decrease. The linear effects of HAuCl4 conc. (X1) and the initial pH level (X2) are significant for GNPs biosynthesis by S. albogriselus. However, the interactions between the two variables, X1X2, leads to decreased GNPs biosynthesis as the coefficient sign is negative (Table 2).
The effect of pH on GNPs biosynthesis
In the present investigation, the optimal pH for maximum biosynthesis of GNPs using the cell-free supernatant of S. albogriselus was 7. Zonooz et al.80 reported that the optimal pH for the highest biosynthesis of GNPs by the supernatant of Streptomyces sp. ERI-3 was 6. When the pH of the aqueous solution was increased from 3 to 9, it changed colours to dark pink, light pink, orange, red, dark purple, greenish-blue, and green80. The highest biosynthesis of GNPs by microbial cells normally occurs in the pH range of 2–6, and the variations in the pH of the medium influenced the particle count, dimension, and morphology81. On the other hand, Hammami et al.33 reported that the GNPs’ shapes vary according to the medium’s pH: pH 2 results in larger, rod-shaped particles; pH 3–4 produces smaller, rod-shaped particles; pH 8 produces spherical, oval, polyhedral particles; pH 9 produces spherical particles; pH 10 produces rod-shaped particles; and pH 11 produces nano-wires. The reduction process is accelerated by the progressive increase in pH, leading to the formation of GNPs82. The biosynthesis of GNPs by Aspergillus terreus is regulated in response to alterations in pH. When the pH is adjusted to 8, the shape of GNPs changes from a spherical to a rod-like structure, with a size distribution ranging from 20 to 29 nm. The GNPs by Aspergillus terreus exhibit a spherical morphology under the condition of pH 10, with an average size distribution ranging from 10 to 19 nm83.
Effect of HAuCl4 concentration on GNPs biosynthesis
GNPs biosynthesis increased as the concentration of gold chloride increased. It could be attributed to the high HAuCl4 concentration, which made more Au+3 ions available for reduction to GNPs84. Zonooz et al.80 stated that GNPs biosynthesis using the cell-free supernatant of Streptomyces sp. ERI-3 was obtained using a 3 mM HAuCl4 solution. However, GNPs biosynthesis was reduced at concentrations of 3.5 and 4 mM HAuCl4 solution. This reduction is most likely due to the toxicity of metal ions on the components used in GNPs synthesis. According to Ranjitha and Rai3 study, the average size distribution of the biosynthesised GNPs using DSL was found to be 80.9 nm after adding 3 mL of the supernatant of Streptomyces griseoruber was added to the 7 mL of 1 mM Hydrogen tetrachloroaurate (III) (HAuCl4. 3H2O). Składanowski et al.66 employed a 1:1 (v/v) ratio of 3 mM of HAuCl4 with the cell-free supernatant of Sreptomyces sp. NH21. The majority of the GNPs had a spherical form and measured 10 nm (± 14). Using RSM on GNPs biosynthesis using the Streptomyces sp. M137-2 supernatant, the optimum level of HAuCl4 was found to be 1 mM. Hamed and Abdelftah40 used a 50- mL aqueous solution of 2 mM HAuCl4 were treated with 50 mL of the marine Streptomyces griseus (M8) supernatant.
Figure 6B illustrates the interactions between the HAuCl4 concentration (X1), the CFS concentration (X3), and the biosynthesized GNPs. while keeping the incubation time (X4) and initial pH level (X2) at their midpoints. The maximum yield of biosynthesized GNPs was found at a CFS concentration of approximately 70%, and further increases in CFS concentration reduce biosynthesized GNPs yield. Also, it can be observed that the biosynthesized GNPs steadily increased as the concentration of HAuCl4 increased near to 800 µg/mL. When the concentration of HAuCl4 is reduced, the biosynthesized GNPs decrease. The linear effect of HAuCl4 conc. (X1) is significant for GNPs biosynthesis by S. albogriselus and the linear effect of CFS concentration is non-significant. However, the interaction between the two variables, X1X3, is significant and leads to decreased GNPs biosynthesis as the coefficient sign is negative (Table 2).
Effect of reductant agent concentration on GNPs biosynthesis
GNPs have a wide variety of shapes, with spherical NPs being the most common type. The following are some possible shapes of GNPs, depending on the production method: wells, stars, nanorods, cells, hexagons, octahedrons, and triangles85. Moreover, a relationship was discovered between the concentration of the extract as reductant agent and the predominant type of GNPs: more triangular and prismatic NPs are formed than hexagonal and spherical ones at lower concentrations of the extract used86. According to Abirami et al.87, different concentrations, namely, 0.5:4.5, 1:4, 1.5:3.5, 2:3, and 2.5:2.5, of cell-free supernatant of Streptomyces misionensis PYA9 and HAuCl4 (10 M) in a shaker for 24 h in the dark at 120 rpm, revealed that the combination 1:4 displayed an intense brick red color and the GNPs have a size range of 38–43 nm with a spherical and triangular pyramid in shape.
Figure 6C illustrates the correlation between the biosynthesized GNPs and the mutual interactions between the HAuCl4 concentration (X1) and the incubation time (X4), while the initial pH level (X2) and CFS concentration (X3) were kept at their zero levels. It is clear that as the incubation duration and HAuCl4 concentration were increased, the biosynthesized GNPs steadily increased. It can be observed that the biosynthesized GNPs steadily increased as the concentration of HAuCl4 increased near to 800 µg/mL. Also, the maximum yield of biosynthesized GNPs was found at incubation time of approximately 96 h, and further increases in the incubation time reduce biosynthesized GNPs yield. The linear effects of both HAuCl4 conc. (X1) and the incubation time (X4) and the interaction between them are significant for GNPs biosynthesis by S. albogriselus and leads to increased GNPs biosynthesis as the coefficient signs for the two variables and the interaction between them are positive (Table 2).
Effect of incubation time on GNPs biosynthesis
In the present investigation, the optimal incubation time for maximum biosynthesis of GNPs using the cell-free supernatant of S. albogriselus was 96–120. Zonooz et al.80 found that the greater yield of GNPs biosynthesis using the cell-free supernatant of Streptomyces sp. ERI-3 was achieved after 96 h of incubation. On the other hand, the optimum incubation time for maximum yield of GNPs biosynthesis using the cell-free supernatant of Streptomyces sp. M137-2 was achieved after 72 h. Camas et al.88 reported that the greater GNPs biosynthesis by Citricoccus sp. K1D109 was achieved after 24 h of incubation, and that the biosynthesis rate decreased as the incubation time increased. More hexagonal and triangular GNPs are produced when the incubation is shortened89.
Figure 6D illustrates the correlation between the initial pH level (X2) and CFS concentration (X3), while HAuCl4 (X1) and incubation time (X4) were kept at their default settings. The value of the biosynthesized GNPs increased up to the optimal pH of around (7), and subsequently decreased after the pH level exceeded that. The value of the biosynthesized GNPs increased as the CFS concentration rose to 100%. The linear effect of pH level (X2) is significant for GNPs biosynthesis by S. albogriselus. While, the linear effect of CFS concentration (X3) is non-significant. Furthermore, the interactions between the two variables, X1X4 are also is non-significant. Figure 6E illustrates correlation the between the initial pH (X2) and incubation time (X4) while maintaining the HAuCl4 concentration (X1) and CFS concentration (X3) at their zero levels. It is clear that as the initial pH (X2) and incubation time (X4) were increased, the biosynthesized GNPs steadily increased. Also, the maximum yield of biosynthesized GNPs was found at initial pH of approximately 7 and incubation time near to 96 h, and further increases in both initial pH (X2) or incubation time (X4) reduce biosynthesized GNPs yield.
Figure 6F shows the interactions between CFS concentration (X3) and incubation time (X4) on the biosynthesized GNPs when HAuCl4 concentration (X1) and initial pH level (X2) were kept at their zero levels. Lower CFS concentration (X3) and higher incubation time (X4) enable the maximum levels of GNPs formation. The interaction effects between CFS concentration (X3) and incubation time (X4) are non-significant for GNPs biosynthesis by S. albogriselus.
ANN modeling prediction for GNPs biosynthesis
Golnaraghi-Ghomi et al.90 applied the artificial neural network (ANN) modeling to find the best conditions for the optimal NP size. They reported that ANN simulated for the optimal NP size and applying ANN method is a useful and cost-effective approach for predicting the results of analysis and modeling of the chemical reactions. To analyze, validate, and predict the GNPs biosynthesis using the cell-free supernatant of S. albogriseolus, an artificial intelligence approach was utilized. Artificial Neural Networks (ANN) represent an advanced method within the field of artificial intelligence, facilitating the development of highly effective and dependable computational models, interpreting data, and analyzing it in a manner similar to that of the human mind25. Two main factors influence the construction or topology of artificial neural networks: the number of neurons or nodes in each hidden layer and the number of layers. In ANN modelling, the network design includes both learning and training processes, as well as validation and verification of the final ANN model23. A simple neural network topology consists of interconnected artificial neurons grouped in three distinct layers: input, hidden, and output23. In this study, the input layer accepts the initial data of the four independent variables, namely CFS concentration (%), incubation period (h), HAuCl4 concentration (μg/mL), and the initial pH level to be processed by the following layers in the system to predict the optimal conditions for GNPs biosynthesis using the cell-free supernatant of S. albogriseolus. The data is sent on to the next layer after being processed, analysed, or categorized by the input nodes. In between the input and output layers is the hidden layer, which consists of 20 neurons. The input layer provides the data to the hidden layer, which transforms it before sending it to the output layer. The output layer presents the final results of the data processing performed by the artificial neural network (GNPs biosynthesis using the cell-free supernatant of S. albogriseolus) (Fig. 7A). To achieve optimal performance, the parameters of the ANN were adjusted in the following manner: model NTanH (20), number of tours (5000), a validation method (holdback, 0.2), and a learning rate of 0.1 was used. The sum of squared errors (SSE), the root mean square error (RMSE), and mean absolute deviation (MAD), R2 value, for both training and validation processes were determined (Table 4).
ANN model evaluation
The ANN was utilized to obtain the predicted results of GNPs in accordance with each individual experimental result, which are displayed in Table 1. A comparison of the ANN model’s predictions and the experimental results of the GNPs is shown in Fig. 7B. In both the training and validation processes, the data points are tightly clustered around the line, which represents the best prediction, demonstrating the reliability of the model. Moreover, the distribution of the residual data points is symmetrical, with an equal number of points situated in either direction from the regression line. This suggests that the residuals are dispersed normally and uniformly, as seen in Fig. 7C. This demonstrates that the ANN model is appropriate.
The prediction potentiality of ANN in comparison with CCD
The purpose of using prediction models (CCD or ANN) was to identify the best values for the variables in order to maximise GNPs biosynthesis yield. The GNPs biosynthesis values predicted by ANN (Table 4) had a higher correlation with the experimental results, and had lower residuals in comparison to the CCD model’s residuals. The performance of both CCD and ANN predictions was evaluated by using the model comparison dialogue in JMP Pro14. Various error functions and the coefficient of determination (R2) were employed to assess and evaluate the prediction performance of the CCD and ANN models. In Table 4, it is observed that R2, root average squared error (RASE), and average absolute error (AAE) are the comparison functions most employed for each regression model. When comparing the prediction capabilities of ANN and CCD, it is shown that ANN has a higher efficiency for accuracy than CCD. That was proved by the higher value of R2 (0.9936), as well as the lower values of RASE (11.98) and AAE (7.75), as shown in Table 4. Therefore, it can be concluded that ANN exhibits superior predictive abilities capacity for the optimal levels of GNPs biosynthesis. The observed output can be attributed to the efficacy of ANN to provide good performance can be attributed to the repeated training of the neurons for different physicochemical factors25.
Desirability function (DF)
To determine the optimal predicted conditions for GNPs biosynthesis that would yield the highest value, the desirability function, shown in Fig. 8, was employed. The desirability function of the software Design Expert can be configured for any value between 0 (undesirable) and 1 (desirable)22. The desirability function’s value is typically calculated theoretically before the optimization procedure is experimentally verified. According to the desirability function, the maximum predicted GNPs biosynthesis using the cell-free supernatant of S. albogriseolus was determined to be 822.48 μg/mL under the optimal predicted conditions of HAuCl4 concentration (709.54 μg/mL), 7.3 (initial pH level), and a CFS 78.66% at 120 h of incubation. Under these conditions, the maximum experimental value of GNPs biosynthesis using the cell-free supernatant of S. albogriseolus was 798 μg/mL. The verification demonstrated that ANN has a high level of accuracy and prediction potential, as the experimental and theoretically predicted values were highly comparable.
Antitumor activity of GNPs
The MTT assay was employed to assess the anticancer effectiveness of GNPs synthesized by S. albogriseolus in comparison to doxorubicin (Dox) against the HeP-G2 human cancer cell line in vitro. The results obtained indicated that GNPs displayed cytotoxic properties against the tested cell line shown in Fig. 9A–E. Dox significantly reduced HeP-G2 cell viability, exhibiting an IC50 value of 7.26 ± 0.4 µg/mL. Moreover, GNPs-based treatments highlighted their potential to destroy cancer cells, with an IC50 value of 22.13 ± 1.3 µg/mL. Interestingly, treatments combining Dox and GNPs together showed an IC50 value of 3.52 ± 0.1 µg/mL, indicating that they were more effective in killing cancer cells.
In the study of Shanmugasundaram et al.91, Streptomyces nogalater was used to synthesize GNPs successfully, which were evaluated as anticancer agents against Hep-G2 cells using the MTT assay. The findings of their study indicated significant anticancer activity of the GNPs against Hep-G2 cells after a 24-h treatment, with an observed IC50 value of 43.25 µg/mL. The anticancer properties of GNPs that were biologically generated using an extract from Marsdenia tenacissima are assessed in the study conducted by Li et al.92.
The results of the cytotoxicity test showed that the GNPs were significantly active against cancer cells in terms of cytotoxicity; the IC50 value was 59.62 ± 4.37 µg/mL. In a study conducted by Balashanmugam et al.93, it was revealed that the IC50 of Hep-G2 cells was found to be 30 μg/mL based on in vitro experiments. Nandhini et al.94 conducted a study to examine the effects of microbial-mediated GNPs on Hep-G2 cells. They discovered that the IC50 value for these GNPs was 10 μg/mL. On the basis of this discovery, more studies were conducted at doses between 10 and 20 μg/mL.
GNPs are becoming increasingly relevant in the detection and treatment of cancer because of their characteristics, including amphiphilicity, shape, biocompatibility, size, carrier capacities, and surface area95. According to Yoshioka et al.96, many factors, including biological source composition, particle size, surface area, surface chemistry, and surface charge, can affect NPs’ biocompatibility. During NPs biosynthesis, stabilizing or capping agents are necessary to minimize their toxicity and improve their biocompatibility and bioavailability in living cells, which improves the biomedical activity of the NPs. Also, the capping agents inhibit NPs from being aggregated, improve their ability to remain colloidal, and inhibit the unregulated growth of NPs (particularly those made of metal and metal oxide)72. The various forms of capping agents also impact the morphology, size, and catalytic, optical, and magnetic characteristics of the particles.
The cytotoxic impact of GNPs has been attributed to the physicochemical interactions between the atoms of gold and the nitrogen bases and phosphate groups of DNAs, in addition to the functional groups of several intracellular proteins presented in the capping agents97,98. Biosynthesized GNPs were thought to have anticancer properties by inducing apoptosis by activating caspase cascades and producing excess ROS, according to Saravanan et al.99. The variation of the cytotoxicity responses against Hep-G2 depending on the nature of the source used for GNPs biosynthesis, the morphology, shape, and particle size distribution100. The anticancer effect of biosynthesized GNPs against Hep-G2 cells is shape-dependent, according to a study by Lee et al.101, who also reported that the nanorods were more cytotoxic than nanostars and nanospheres against Hep-G2 cells. In the study conducted by Ashokkumar et al.102, it was discovered that GNPs arrest progression through all stages of the cell cycle, resulting in different levels of DNA content during each phase.
The GNPs were safe for normal cells (HEK-293) and did not have a noticeable effect as there is no clear evidence of nuclear fragmentation upon staining with Hoechst 33344, indicating that the GNPs can be used in a variety of biomedical applications, according to Jeyarani et al.103. GNPs with a diameter of 20 nm were less harmful to noncancerous cells in the body and displayed higher therapeutic anticancer activity104. No cytotoxicity was found against normal fibroblast cells according to Kajani et al.105.
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- Source: https://www.nature.com/articles/s41598-024-54698-2