Gabriela
Kuzderová
a,
Simona
Sovová
bc,
Michaela
Rendošová
a,
Róbert
Gyepes
d,
Danica
Sabolová
b,
Ivona
Kožárová
c,
Ľudmila
Balážová
e,
Mária
Vilková
f,
Martin
Kello
g,
Alan
Liška
h and
Zuzana
Vargová
*a
aDepartment of Inorganic Chemistry, Faculty of Science, P.J.Šafárik University, Moyzesova 11, 041 54 Košice, Slovak Republic. E-mail: zuzana.vargova@upjs.sk
bDepartment of Biochemistry, Faculty of Science, P.J.Šafárik University, Moyzesova 11, 041 54 Košice, Slovak Republic
cDepartment of Food Hygiene, Technology and Safety, University of Veterinary Medicine and Pharmacy, Komenského 73, 041 81 Košice, Slovak Republic
dDepartment of Inorganic Chemistry, Faculty of Science, Charles University, Hlavova 2030, 128 00 Prague, Czech Republic
eDepartment of Pharmaceutical Technology, Pharmacognosy and Botany, University of Veterinary Medicine and Pharmacy, Komenského 73, 041 81 Košice, Slovak Republic
fNMR laboratory, Faculty of Science, P.J.Šafárik University, Moyzesova 11, 041 54 Košice, Slovak Republic
gDepartment of Pharmacology, Faculty of Medicine, P.J.Šafárik University, Trieda SNP 1, 040 11 Košice, Slovak Republic
hDepartment of Molecular Electrochemistry and Catalysis, J. Heyrovský Institute of Physical Chemistry of the CAS, Dolejškova 3/2155, 182 23 Praha 8, Czech Republic
First published on 12th April 2024
Silver(I) complexes with proline and hydroxyproline were synthesized and structurally characterized and crystal structure analysis shows that the formulas of the compounds are {[Ag2(Pro)2(NO3)]NO3}n (AgPro) (Pro = L-proline) and {[Ag2(Hyp)2(NO3)]NO3}n (AgHyp) (Hyp = trans-4-hydroxy-L-proline). Both complexes crystallize in the monoclinic lattice with space group P21 with a carboxylate bidentate-bridging coordination mode of the organic ligands Pro and Hyp (with NH2+ and COO− groups in zwitterionic form). Both complexes have a distorted seesaw (C2v) geometry around one silver(I) ion with τ4 values of 58% (AgPro) and 51% (AgHyp). Moreover, the results of spectral and thermal analyses correlate with the structural ones. 1H and 13C NMR spectra confirm the complexes species’ presence in the DMSO biological testing medium and their stability in the time range of the bioassays. In addition, molar conductivity measurements indicate complexes’ behaviour like 1:
1 electrolytes. Both complexes showed higher or the same antibacterial activity against Bacillus cereus, Pseudomonas aeruginosa and Staphylococcus aureus as AgNO3 (MIC = 0.063 mM) and higher than silver(I) sulfadiazine (AgSD) (MIC > 0.5 mM) against Pseudomonas aeruginosa. In addition, complex AgPro exerted a strong cytotoxic effect against the tested MDA-MB-231 and Jurkat cancer cell lines (IC50 values equal to 3.7 and 3.0 μM, respectively) compared with AgNO3 (IC50 = 6.1 (5.7) μM) and even significantly higher selectivity than cisplatin (cisPt) against MDA-MB-231 cancer cell lines (SI = 3.05 (AgPro); 1.16 (cisPt), SI – selectivity index). The binding constants and the number of binding sites (n) of AgPro and AgHyp complexes with bovine serum albumin (BSA) were determined at four different temperatures, and the zeta potential of BSA in the presence of silver(I) complexes was also measured. The in ovo method shows the safety of the topical and intravenous application of AgPro and AgHyp. Moreover, the complexes’ bioavailability was verified by lipophilicity evaluation from the experimental and theoretical points of view.
Proline and its derivative hydroxyproline, as a part of AMPs and ACPs, are non-essential amino acids in humans synthesized either by several-step biosynthesis (proline) or by hydroxylation of the amino acid proline by the enzyme prolyl hydroxylase following protein synthesis (as a post-translational modification, hydroxyproline).8,9 Proline and hydroxyproline ensure many bioprocesses that Minchiotti et al. summarized10 in a review article, which shows that proline metabolism influences beneficial tissue regeneration, but also contributes to the progression of devastating pathologies such as fibrosis and metastatic cancer.
Since proline and its derivatives are part of many biological processes, in addition to commercially used proline-based drugs in the treatment of high blood pressure (angiotensin-converting enzyme (ACE) inhibitors, fosinopril, enalapril, captopril, etc.), proline-based antimicrobial and anticancer peptides are also being isolated as potential and promising drugs.10–14
New metal–peptide complexes are increasingly being prepared and investigated as potential drugs due to the interesting and specific properties of metal ions.15 Proline derivatives provide an interesting ligand environment for antimicrobial and anticancer active metal ions such as Ru, Pd, Pt, Au, Cu and Sn, and in the case of these complexes the IC50 values against selected cancer cell lines are in micromolar concentrations (in the order of units to hundreds).16–20 The most prepared crystalline complexes of proline and hydroxyproline were with the biologically active central atoms Cu (43) and Pd (37), and then Ru (22), Zn (16), Pt (15), and Ag(2).21,22–26 Only in the case of Pt(II) complexes (K[PtCl2(L-Pro)] and [PtCl(DMSO)(L-Pro)]) was cytotoxic activity observed against four selected human cancer cell lines (anaplastic thyroid cancer 8505C, head and neck cancer A253, lung cancer A549, and colon cancer DLD-1 cells).27
Therefore, as part of our long-term work devoted to the preparation of complexes with naturally occurring ligands in organisms that are part of the immune system (e.g. amino acids and peptides), we present the isolation of silver(I) complexes with Pro and Hyp. For their possible use in the treatment of infections or cancer, we performed their full characterization in the solid phase and also observed their stability in the test solution used as a stock solution during antibacterial and anticancer studies. In the case of in vitro antibacterial studies, we used two fundamentally different methods to point out caution when correlating the results obtained by different methods. Moreover, we determined their anticancer activity in vitro and tried to outline the mechanism of their behaviour in the presence of the most abundant protein in the blood to predict their pharmacokinetics. In addition, the potential of the new complexes to irritate vessels and their bioavailability (experimental and theoretical correlations) were evaluated and discussed.
The geometry identification of tetracoordinated metal ions is sometimes difficult especially when the structure is an intermediate between the two most common four-coordinate geometries, tetrahedral and square-planar.28 Yang et al. proposed the formula for calculating the structural parameter τ4 = (360 − (α + β)/141) × 100, where α and β are the two largest angles in a tetracoordinated complex. The value of τ4 = 0% is typical of the ideal square planar geometry (D4h) while τ4 = 100% is typical of the ideal tetrahedral geometry (Td). The value of τ4 in the range 0 to 100% corresponds to trigonal pyramidal and seesaw intermediate structures. The calculated values of τ4 for the Ag1 ion without consideration of Ag⋯Ag interactions is 58%, which indicates a distorted seesaw (C2v) geometry. A similar distorted seesaw geometry around the silver(I) ion was also observed in the hydroxyprolinate complex {[Ag2(HSSA)(Hyp)]2·3H2O}n (HSSA3− = 5-sulfosalicylic acid)29 with a reported parameter of τ4 = 66%. The second silver(I) ion Ag2 is coordinated by three oxygen atoms O1, O3ii (ii = x − 1, y, z) and O4, also from three Pro molecules.
The organic ligand adopts a syn–syn–anti bidentate-bridging coordination mode to silver(I) ions through carboxylate groups resulting in a 1D chain parallel with the a axis (Fig. 1a). The bond distances between the silver(I) ions and the syn-coordinated oxygen atoms from the carboxylate groups are in the range of 2.2210(18)–2.3605(17) Å. Similar bond distances were also observed in the complex [CdCl2(C5H9NO2)]·H2O30 with a syn–syn bidentate bridging coordination mode of the prolinato ligand. The largest angle values in the complex AgPro are 165.63(7)° (for O2–Ag1–O3) and 152.80(8)° (for O4–Ag2–O1). The Ag–O bond distances between the silver(I) ions and anti-coordinated oxygen atoms are slightly longer (2.3887(17) and 2.4230(15) Å).
The carboxylate coordination mode and Ag–O bond distances are in good agreement with other published silver(I) amino acid complexes with the structural formulae ∞{[Ag(Hacgly)]2} (Hacgly = N-acetylglycine), {[Ag2(D-Hasp)(L-Hasp)]·1.5H2O}n (Hasp = aspartic acid), [Ag2(HGly)2]n(NO3)2n (HGly = glycine), {[Ag4(L-HAla)4(NO3)3]NO3}n (L-HAla = L-alanine) and {[Ag(HVal)(H2O)(NO3)]}n (HVal = valine) described in the literature.31–35 Detailed bond lengths and angles are listed in Table S2 in the ESI.†
The coordination mode of the Pro molecules led to the formation of a 1D polymeric chain propagating along the a crystallographic axis with significant Ag–Ag interactions of 2.8375(3) Å (Fig. 1, blue dashed bonds). These contacts are shorter than the sum of their van der Waals radii (3.44 Å), indicating the presence of significant argentophilic interactions.36
In the neutral crystal form of AgPro the nitrate anions perform as counterions to the Ag(I) ions. The nitrato ligand including N4 is coordinated to a silver(I) ion by one oxygen atom O8 in monodentate coordination mode with a bond length of 2.592(2) Å. The same coordination mode of nitrato anion to silver(I) ions was also reported in other silver(I) complexes with the structural formulae [Ag(dcypm)]2(NO3)2 (dcypm = bis(dicyclohexylphosphino)methane) and {[Ag4(L-HAla)4(NO3)3]NO3}n, with Ag–O(NO2) bond distances 2.557(9)37 and 2.557(2) Å.34 The second nitrate anion (N3) is in ionic form, which is caused by the long distance between the silver(I) ion and oxygen atom (2.7177(22) Å).
The 3D crystal structure is stabilized by N–H⋯N and N–H⋯O intermolecular hydrogen bonding interactions (Fig. 1b, orange dashed bonds; see Table S3†).
Similar to the AgPro complex, the coordination compound AgHyp crystallizes in the monoclinic lattice with space group P21. Moreover, the structural properties, such as the composition of the asymmetric unit, the geometries around the silver(I) ions and the coordination modes of the ligand Hyp and the nitrate anion, are the same as in the case of complex AgPro. The crystal structure of complex AgHyp is depicted in Fig. 2a. Crystal data and structure refinement details are summarized in Table S1 in the ESI.†
The calculated value of τ4 for the Ag2 ion without consideration of Ag⋯Ag interaction is 51%, which also indicates a distorted seesaw (C2v) geometry. The bond distances between the silver(I) ions and coordinated oxygen atoms from the carboxylate groups are in the range of 2.184(6)–2.522(8) Å (Table S4†). These bond distances are in great accordance with another silver(I) hydroxyprolinate complex {[Ag2(HSSA)(Hypo)]2·3H2O}n (Hypo = (2S,4R)-4-hydroxyproline; HSSA3− = 5-sulfosalicylic acid) determined by Zorlu et al.29 Moreover, the same bidentate bridging coordination mode was observed in the case of this complex. Similarly, the coordination mode of the Hyp molecules led to the formation of a 1D polymeric chain propagating along the a crystallographic axis with significant argentophilic interactions of 2.8756(9) Å (Fig. 2a, blue dashed bonds).36 The Ag–O bond distance between the silver(I) ion and the coordinated oxygen atom of the nitrate anion (N3) is 2.5947(74) Å. The 3D crystal structure is stabilized by N–H⋯N, O–H⋯O and N–H⋯O intermolecular hydrogen bonding interactions (Fig. 2b, orange dashed bonds). Detailed hydrogen bond interactions are summarized in Table S5.†
Based on the literature,38 in the spectra of ligand Hyp and AgHyp the bands at 3270 and 3261 cm−1 are assigned to the OH stretching vibration. The vibration bands observed in the region of 3330–2820 cm−1 for both free ligands and silver(I) complexes belong to NH2+ and CH2 stretching vibrations. The scissoring vibrations of the CH2 group were observed only in the spectra of Pro and AgPro at 1472 and 1471 cm−1, respectively. In all recorded spectra the wagging vibration (ω) of the mentioned functional group appears at lower wavenumber values, in the range from 1335 to 1375 cm−1. This observation is in great correlation with the literature.38–40 The differences in the wavenumber values between the carboxylate asymmetric and symmetric stretching vibrations of the ligands depicted in Fig. S1 and Table S6† confirm their coordination to the silver(I) ions. Moreover, the absence of a strong vibration band at 1700 cm−1 clearly indicates the presence of the COO− function in zwitterionic form.38 The asymmetric stretching vibration changes the wavenumber from lower, 1552 (for Pro), to higher, 1561 cm−1 (for AgPro), and from higher, 1574 (for Hyp), to lower, 1569 cm−1 (for AgHyp), values. The opposite trend was observed in the case of carboxylate symmetric stretching vibrations (see Table S6†). These vibrations are also sensitive to the metal ion coordination mode.35,41 Wavenumber differences Δ(νas − νs) indicate bidentate bridging carboxylate coordination modes for the complexes AgPro (Δ = 143 cm−1) and AgHyp (Δ = 156 cm−1). This coordination mode was confirmed by X-ray analysis. A similar band shifting was observed in the spectra of the [MnCl2(C5H9NO2)]·H2O and {[Ag2(HSSA)(Hypo)]2·3H2O}n (Hypo = (2S,4R)-4-hydroxyproline; HSSA3− = 5-sulfosalicylic acid) complexes mentioned in Rzączyńska42 and Zorlu et al.29 with Δ values 170 and 142 cm−1, respectively. The small wavenumber differences (Δv3 = 90 cm−1 (for AgPro), Δv3 = 79 cm−1 (for AgHyp); and Δν4 = 13 cm−1 (for AgPro), Δν4 = 33 cm−1 (for AgHyp) (Table S6†)) between the vibration bands corresponding to asymmetric stretch (ν3) and in-plane bending (ν4) vibrations of the nitrate anions indicate the monodentate coordination of the nitrate anions to silver(I) ions in both silver(I) complexes. This coordination mode was also confirmed by X-ray analysis. Moreover, the vibration band at 1288 cm−1 for AgPro and 1318 cm−1 for AgHyp indicates the presence of free NO3− anions. A similar trend was observed in the case of two Cu(II) complexes based on bitopic bis(pyrazol-1-yl)methane ligands.43 In all the spectra the pyrrolidine ring stretching mode appears at around 1030 and 920 cm−1. The bending mode is observed in the lower range of wavenumbers from 603 to 693 cm−1. The other characteristic vibration bands have been identified and their assignments are listed in Table S6.†
δH | H2↓ | H3a | H3b↓ | H4a | H4b↓ | H5a | H5b↓ | OH |
---|---|---|---|---|---|---|---|---|
Pro | 3.61 (dd, 8.7, 5.5) | 1.92 (ddt, 12.8, 7.3, 5.6) | 2.01 (dq, 12.8, 7.9) | 1.67 (dq, 12.6, 7.6) | 1.77 (dtt, 12.7, 7.3, 5.6) | 3.21 (ddd, 11.2, 7.6, 5.6) | 2.99 (dt, 11.2, 7.6) | — |
AgPro | 3.82 (dd, 8.7, 6.2) | 1.92 (ddt, 12.6, 7.7, 6.2) | 2.10 (ddt, 12.8, 8.7, 7.3) | 1.75 (dp, 12.7, 7.4) | 1.82 (dtt, 12.3, 7.6, 6.1) | 3.21 (ddd, 11.3, 7.6, 6.0) | 3.06 (dt, 11.2, 7.4) | — |
Δ(AgPro–Pro) | 0.21 | 0 | 0.09 | 0.08 | 0.05 | 0 | 0.07 | — |
Hyp | 3.75 (t, 8.8) | 1.85 (m) | 2.05 (m) | 4.30 (s) | — | 3.18 (dd, 12.1, 4.1) | 2.91 (d, 12.1) | 5.20 (s) |
AgHyp | 3.97 (dd, 10.2, 7.6) | 1.90 (ddd, 13.8, 10.2, 4.5) | 2.12 (dd, 13.8, 7.7) | 4.34 (d, 4.7) | — | 3.25 (dd, 12.0, 4.2) | 2.97 (dt, 12.0, 1.8) | 5.31 (s) |
Δ(AgHyp–Hyp) | 0.22 | 0.05 | 0.07 | 0.04 | — | 0.07 | 0.06 | 0.11 |
δC | COO− | C2 | C3 | C4 | C5 |
---|---|---|---|---|---|
Pro | 169.1 | 60.7 | 28.9 | 23.9 | 45.2 |
AgPro | 170.7 | 60.6 | 28.9 | 23.7 | 45.3 |
Δ(AgPro–Pro) | 1.6 | −0.1 | 0 | −0.2 | 0.1 |
Hyp* | nd | nd | nd | nd | nd |
AgHyp | 170.0 | 59.5 | 38.1 | 69.3 | 53.0 |
Regarding the structure of complex AgPro, the 1H,1H-COSY spectrum (Fig. 4) revealed cross-peaks between 3.82 ppm (dd, J = 8.7, 6.2 Hz) and 2.10 ppm (ddt, J = 12.8, 8.7, 7.3 Hz) and 1.92 ppm (ddt, J = 12.6, 7.7, 6.2 Hz), which correlated with 13C NMR signals at 60.6 and 28.9 ppm, respectively, in the HSQC spectrum (Fig. 5). Consequently, these shifts were assigned to H2/C2 and H3a/C3 and H3b/C3, with the coupling constant J = 8.7 Hz between H2 and H3b indicating their cis position and the coupling constant J = 6.2 Hz between H2 and H3a indicating their trans position. Assignments for H4 and H5 protons were made based on COSY and NOESY correlations (Fig. 4). In the NOESY spectrum, proton H2 correlated with the proton H4b signal at 1.82 ppm (dtt, J = 12.3, 7.6, 6.1 Hz), and the signal at 1.75 ppm (dp, J = 12.7, 7.4 Hz) was identified as proton H4a. Protons H4a and H4b showed HSQC correlations with carbon at 23.7 ppm. Furthermore, H4b showed a NOESY correlation with proton H5b at 3.06 (dt, J = 11.2, 7.4 Hz), and the proton signal at 3.21 ppm (ddd, J = 11.3, 7.6, 6.0 Hz) was identified as proton H5a.
The coordination mode of the ligands Pro and Hyp was confirmed by comparing the 1H NMR spectral data of the ligand with the corresponding data in the complex. The binding of the silver(I) ion to the oxygen atoms of the carboxyl group induced a shift of protons H-2, H-3, H-4, and H-5 to higher δH values in the 1H NMR spectrum of the complex (Table 1). A significant downfield shift of the protons of the complex compared with the corresponding ligand confirmed the coordination of the carboxyl oxygens.
Surprisingly, the 13C NMR chemical shifts were only slightly affected by the coordination. It is noteworthy that the carboxyl carbon of AgPro shifted to a higher δC value from 169.1 ppm in the ligand spectrum to 170.7 ppm in the complex spectrum. Conversely, the signals of carbon atoms C-2 and C-4 slightly shifted to lower δC values (Table 2).
Moreover, the stability of the prepared compounds in DMSO solution was tested by 1H NMR measurements in a time scale of 96 h. Fig. S6† shows that the changes in chemical shifts in both time-dependent NMR spectra are not observed, and therefore the prepared silver(I) compounds were found to be stable in 1% DMSO-d6/D2O solution for 96 h of biological testing.
The conductivity data for the complexes AgPro and AgHyp measured in DMSO indicate that these complexes behave as 1:
1 electrolytes with NO3− as counter-ion for a positively charged Ag(I) complex unit. A similar trend was observed in the case of [Ag(CH3CN)(py-2py)]BF4 complex with BF4− as counter-ion for a positively charged complex unit.46
In addition, to estimate the biologically active species in DMSO, monomeric and dimeric structures of the complexes were optimized at three levels:
(a) xTB/GFN2, ALPB (dimethylsulfoxide);47–52
(b) B3LYP/3-21G, CPCM (dimethylsulfoxide);53
(c) M06-2X/6-311+G(d,p) basis set (for C, H, N, O, S atoms) and LANL2TZ(f) quasirelativistic effective-core potential, CPCM (dimethylsulfoxide).53
The identity of the minima was verified by the absence of imaginary vibrational frequencies. The equilibrium constants (logK) as well as the corresponding changes in free energy
(Table 3) were corrected (i) for the standard state volume (1 M, for Gaussian 16 results only) and (ii) for the solvent concentration (DMSO, c = 14.1 mol dm−3, a = 1); i.e. the reported data are related to thermodynamic standard state.
Equilibrium | log![]() |
|||||
---|---|---|---|---|---|---|
(a) | (b) | (c) | (a) | (b) | (c) | |
2 AgNO3 + 2 Pro = Ag2Pro2(NO3)2 | 50.5 | 63.6 | 14.5 | −288.3 | −363.2 | −82.7 |
2 AgNO3 + 2 Pro = Ag2Pro2NO3+ + NO3− | 47.3 | 38.6 | 13.0 | −270.1 | −220.1 | −74.1 |
2 AgNO3 + 2 Pro = Ag2Pro22+ + 2 NO3− | 28.2 | 9.4 | 10.9 | −160.8 | −53.7 | −62.4 |
2 AgNO3 + 2 Hyp = Ag2Hyp2(NO3)2 | 48.1 | 64.6 | 15.3 | −274.5 | −369.0 | −87.5 |
2 AgNO3 + 2 Hyp = Ag2Hyp2NO3+ + NO3− | 46.5 | 39.0 | 12.0 | −265.4 | −222.7 | −68.6 |
2 AgNO3 + 2 Hyp = Ag2Hyp22+ + 2 NO3− | 28.4 | 9.0 | 10.4 | −162.0 | −51.4 | −59.1 |
Ag2Pro2(NO3)2 + 4 DMSO = 2 Ag(DMSO)2+ + 2 Pro + 2 NO3− | −18.8 | −43.4 | −5.0 | 107.2 | 247.5 | 28.6 |
Ag2Hyp2(NO3)2 + 4 DMSO = 2 Ag(DMSO)2+ + 2 Hyp + 2 NO3− | −16.4 | −44.4 | −5.8 | 93.4 | 253.3 | 33.4 |
Ag2Pro2NO3+ + 4 DMSO = 2 Ag(DMSO)2+ + 2 Pro + NO3− | −15.6 | −18.3 | −3.5 | 89.0 | 104.4 | 20.0 |
Ag2Hyp2NO3+ + 4 DMSO = 2 Ag(DMSO)2+ + 2 Hyp + NO3− | −14.8 | −18.7 | −2.5 | 84.3 | 107.0 | 14.5 |
Ag2Pro22+ + 4 DMSO = 2 Ag(DMSO)2+ + 2 Pro | 3.6 | 10.9 | −1.5 | −20.4 | −62.0 | 8.3 |
Ag2Hyp22+ + 4 DMSO = 2 Ag(DMSO)2+ + 2 Hyp | 3.3 | 11.3 | −0.9 | −19.1 | −64.4 | 5.0 |
Comparing the achieved equilibrium data for the monomeric and dimeric structures we concluded the presence of dimeric complex species in DMSO (according to the X-ray-determined structures Fig. 1a and 2a, see Table 3).
Bacillus cereus MIC [mM] | Pseudomonas aeruginosa MIC [mM] | Staphylococcus aureus MIC [mM] | |
---|---|---|---|
AgPro | 0.031 | 0.063 | 0.063 |
AgHyp | 0.063 | 0.063 | 0.016 |
Pro | 0.5 | 0.5 | 0.125 |
Hyp | 0.250 | 0.250 | 0.5 |
AgNO3 | 0.063 | 0.063 | 0.063 |
AgSD | 0.031 | >0.5 | 0.016 |
Comparing the effect of free silver(I) ions (in the form of AgNO3) and the new complexes (using a broth microdilution assay), it is clear that the silver(I) ion coordination by the Pro and Hyp ligands leads to its antibacterial effect increase against Staphylococcus aureus (AgHyp) and Bacillus cereus (AgPro) while free ligand antibacterial activity testing (Pro and Hyp) points out only their slight inhibitory effect on bacterial growth (Table 4). It follows from the above that both complexes provide a synergistic effect against Bacillus cereus (AgPro) and Staphylococcus aureus (AgHyp). In addition, both complexes are significantly more effective against Pseudomonas aeruginosa (a Gram-negative bacterium with low sensitivity to antibiotics) than commercially used AgSD.
As we presented in our previous work,54 within the discussion of the achieved results, it is necessary to pay attention to the same experimental conditions. A similar approach, a comparison of the antibacterial activity of local antimicrobial agents against multidrug-resistant bacteria recovered from burn patients by two methods (disk diffusion and microdilution) was presented by Murray et al.55 They also reported that some antibiotics (in the form of solutions of pure active substances) were not effective by the microdilution method, but in contrast were effective in a disk diffusion analysis (in the form of creams).
Comparing the abovementioned with our results, it can be concluded that using the agar disk diffusion method, we did not observe an inhibition zone caused by our tested compounds. However, it is important to mention that the choice of medium also influences the inhibition zone diameters as recorded by Brenner et al.56 On the other hand, by the microdilution method, important MICs were observed for both complexes against selected bacterial strains and they even appear better than for the silver(I)-amino acid complexes determined by Nomiya32 and topical antimicrobials containing silver(I) nitrate and silver(I) sulfadiazine tested by Murray (in the case of Pseudomonas aeruginosa). However, as we mentioned earlier, the comparison is not reliable because modified experimental conditions were used.
HeLa | HCT116 | MDA-MB-231 | A549 | A2058 | PaTu8902 | HepG2 | Jurkat | BJ-5ta | |
---|---|---|---|---|---|---|---|---|---|
HeLa – human cervical adenocarcinoma, HCT116 – human colorectal carcinoma, MDA-MB-231 – human mammary gland adenocarcinoma, A549 – human alveolar adenocarcinoma, A2058 – human melanoma, PaTu8902 – human pancreatic adenocarcinoma, HepG2 – human hepatocellular carcinoma, Jurkat – human leukemic T cell lymphoma, BJ-5ta – human fibroblasts. | |||||||||
AgPro | 40.0 ± 0.0 | 9.3 ± 3.7 | 3.7 ± 0.1 | 16.1 ± 1.4 | 11.4 ± 2.2 | 19.6 ± 1.9 | 15.4 ± 0.5 | 3.0 ± 0.1 | 11.3 ± 1.8 |
AgHyp | 32.2 ± 0.1 | 15.4 ± 4.0 | 7.7 ± 0.1 | 16.1 ± 2.3 | 21.5 ± 5.5 | 32.5 ± 0.3 | 17.5 ± 4.8 | 6.0 ± 0.1 | 12.3 ± 2.1 |
Pro | >100 | >100 | >100 | >100 | >100 | >100 | >100 | >100 | >100 |
Hyp | >100 | >100 | >200 | >200 | >200 | >100 | >100 | >100 | >100 |
AgNO3 | 20.2 ± 2.3 | 5.6 ± 1.4 | 6.1 ± 0.3 | 7.8 ± 1.8 | 7.4 ± 1.3 | 6.5 ± 0.6 | 5.5 ± 0.1 | 5.7 ± 0.0 | 10.5 ± 2.1 |
cisPt | 30.4 ± 1.4 | 14.5 ± 2.5 | 26.7 ± 5.0 | 17.3 ± 2.2 | 18.8 ± 5.5 | 20.7 ± 3.1 | 14.0 ± 2.8 | 6.2 ± 0.1 | 31.0 ± 0.7 |
In contrast, the complexes’ activity against MDA-MB-231 and Jurkat cancer cell lines is more than 7× higher for AgPro and more than 3× higher for AgHyp (in the case of MDA-MB-231) and 2× higher for AgPro and almost the same for AgHyp (in the case of Jurkat) compared with cisPt. Moreover, both AgPro and AgHyp show higher selectivity than cisPt against MDA-MB-231 cancer cell lines (SI = 3.05 (AgPro); 1.60 (AgHyp); 1.16 (cisPt)). At the same time, comparing the IC50 values of the AgNO3 salt, cisPt and our complexes, it can be concluded that the anticancer effect of free silver(I) ions is the highest for all the monitored cancer cell lines except MDA-MB-231 and Jurkat, where the effect of AgPro is approximately 2× higher, which points to the fact that silver(I) in the form of the AgPro complex can be more accessible to rapidly proliferating breast cancer tissue with a high proline content and thus potentially effective during proline catabolism in regulating the growth and survival of cancer cells.57
The concentration 30 μM was selected according to previous results about proliferation. This concentration and also a lower concentration were active on different cancer cell lines (HCT116, MDA-MB-231, A549, A2058, HepG2, Jurkat). It is also ten times higher than the last active concentration (Jurkat, 3.0 μM). In general, higher concentrations are used for in vivo and in ovo methods compared with in vitro tests.
The HET test was used according to the ICCVAM – Recommended Test Methods (NIH Publication no. 10-7553-2010). In this test, the negative effect of substances administered on the chorioallantoic membrane is evaluated by time and calculated as an irritation score. Three parameters are determined: lysis of blood vessels, haemorrhage, and intravascular coagulation and/or extravascular coagulation. Neither of the two tested substances AgPro or AgHyp shows a negative effect on CAM (Fig. 6). Moreover, no vasodilatation or vasoconstriction was also detected. Negative control – phosphate buffer – shows no effect and positive controls (1% SDS and 1 M NaOH) show severe irritation. The results predicted that both substances are safe for different types of application. For example, they can be administered without any irritation to mucous membranes, such as vaginal,63 nasal64 or oral mucosae, so they can be used as part of dental products.65 They can be also part of ocular products.66 Except for local application, the HET assay shows the possibility for safe application in subcutaneous administration as was detected in the case of vaccine adjuvants.64 The Hen's egg test on CAM substitutes the Draize rabbit eye irritancy assay,67,68 so both substances should be used for ocular therapy without showing any irritation. This in ovo test predicted the safety of the topical and intravenous application of AgPro and AgHyp.
The interaction of BSA with silver(I) complexes was assessed by monitoring the intrinsic fluorescence intensity changes of BSA upon the addition of Ag(I) complexes at four temperatures (293.15 K, 298.15 K, 303.15 K and 308.15 K). The fluorescence quenching spectra of BSA without and with increasing concentrations of AgPro and AgHyp complexes at various temperatures are presented in Fig. 7 and 8 for 298.15 K and for 293.15, 303.15 and 308.15 K in the ESI (Fig. S7–S12†).
![]() | ||
Fig. 7 Fluorescence quenching spectra of BSA in the presence of AgPro. Inset: the corresponding Stern–Volmer plot for AgPro and BSA at 298.15 K. |
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Fig. 8 Fluorescence quenching spectra of BSA in the presence of AgHyp. Inset: the corresponding Stern–Volmer plot for AgHyp and BSA at 298.15 K. |
The results in Fig. 7 and 8 show that the fluorescence of BSA was intensely decreased by the addition of both complexes. From the classical Stern–Volmer equation (eqn (7), see Experimental section, inset Fig. 7 and 8) were calculated the Stern–Volmer constant (Ksv) for AgPro and AgHyp (Tables 6 and 7).
Temperature [K] | K sv × 103 [M−1] | K × 104 [M−1] | n | ΔG [kJ mol−1] | ΔH [kJ mol−1] | ΔS [J mol−1 K−1] |
---|---|---|---|---|---|---|
293.15 | 4.35 ± 0.09 | 1.15 ± 0.12 | 1.10 | −15.38 | −14.70 | 52.40 |
298.15 | 4.16 ± 0.10 | 1.91 ± 0.20 | 1.15 | −15.64 | ||
303.15 | 3.73 ± 0.11 | 3.89 ± 0.27 | 1.22 | −15.90 | ||
308.15 | 3.36 ± 0.07 | 13.65 ± 0.43 | 1.34 | −16.16 |
Temperature [K] | K sv × 103 [M−1] | K × 103 [M−1] | n | ΔG [kJ mol−1] | ΔH [kJ mol−1] | ΔS [J mol−1 K−1] |
---|---|---|---|---|---|---|
293.15 | 4.62 ± 0.10 | 2.63 ± 0.11 | 1.02 | −6.76 | −6.49 | 23.04 |
298.15 | 4.42 ± 0.06 | 3.24 ± 0.22 | 0.92 | −6.88 | ||
303.15 | 4.23 ± 0.04 | 4.68 ± 0.51 | 0.96 | −6.99 | ||
308.15 | 4.02 ± 0.03 | 7.76 ± 0.38 | 0.96 | −7.11 |
To determine the binding constant K, we used the modified Stern–Volmer eqn (1):
![]() | (1) |
The determined binding constant (K) and the number of binding sites (n) for the BSA–Ag(I) complex system are listed in Tables 6 and 7. The binding site value n ≈ 1 may indicate the existence of only one binding site for AgPro and AgHyp complex in BSA.
The interaction between the quencher and BSA may be formed by hydrogen bonds, hydrophobic force, van der Waals interactions, electrostatic binding and others.69 In order to map the interaction of Ag(I) complexes with BSA, the thermodynamic parameters were estimated using the Van 't Hoff equations, eqn (2) and (3).70
![]() | (2) |
ΔG = ΔH − TΔS | (3) |
The values of the entropy and enthalpy parameters identify the type of BSA–drug interactions. When ΔH < 0 or ΔH ≈ 0 and ΔS > 0, the main force is electrostatic in nature; when ΔH < 0 and ΔS < 0, the main force is due to hydrogen bonding or van der Waals interaction; and when ΔH > 0 and ΔS > 0, the main force is related to hydrophobic interactions.71 The van 't Hoff plot for BSA–Ag(I) complexes is presented in Fig. S13(B) and S14(B).† The enthalpy change, the entropic change, and the free energy change were calculated from eqn (2) and (3). All parameters such as ΔS, ΔG, and ΔH for the interaction of serum albumin with our silver(I) bioactive substances are summarized in Tables 6 and 7. The calculated binding constants (K) for AgPro are about 10 times higher than for AgHyp and the number of binding sites (n) on BSA for both complexes is approximately equal to one.
Fluorescence quenching can occur in a dynamic or static manner. In the case of dynamic fluorescence quenching the fluorophore in an excited state is deactivated upon collision with a quencher molecule and the dynamic quenching constants increase with increased temperatures. The static quenching is caused by the formation of a non-fluorescent complex in the ground state between the quencher and fluorophore. For the static quenching, the quenching constants reduce with the increase of temperature.71
Our fluorescence experiments demonstrated a static type of quenching mechanism because the values of Ksv constant indicated a decreasing trend with rising temperature.72
The enthalpy and entropy values were ΔH < 0 and ΔS > 0, which indicates the presence of an electrostatic force of attraction. The negative value of ΔG suggests that AgPro and AgHyp bind to BSA spontaneously.72
Sample | ζ [mV] | SD |
---|---|---|
BSA | −12.53 | ±1.27 |
AgPro | −11.70 | ±1.40 |
AgHyp | −13.40 | ±2.26 |
The complexes have a hydrophilic feature as the logP coefficients are negative (log
P (AgPro) = −1.46; log
P (AgHyp) = −1.16). Comparing the above results of biological activity and the log
P value, it is clear that the AgPro complex with its slightly more hydrophilic character shows a slightly higher biological activity than the complex AgHyp (whether antibacterial or anticancer). The log
P partition coefficient was determined for other silver(I) complexes AgGly, AgAla and AgPhe with amino acid ligands glycine, alanine and phenylalanine, respectively34 and silver(I) complexes AgFu2c and AgPy2c with 5-membered heterocyclic aromatic carboxylate ligands (Fu2c = furan-2-carboxylate; Py2c = pyrrole-2-carboxylate).75 The values of log
P were negative for all the mentioned complexes and the same trend between these values and the biological activity was observed. The more hydrophilic complexes AgGly (log
P = −2.74) and AgAla (log
P = −2.36) demonstrate a similar higher effect against bacteria and AgPhe (log
P = −0.96) is practically inactive.34 A similar trend was observed in the case of the silver(I) complexes AgFu2c (log
P = −2.04) and AgPy2c (log
P = −1.44); complex AgFu2c with a more hydrophilic character exhibits higher antibacterial activity. Besides that, other factors probably influence the complexes’ ability to suppress microbial growth, as microorganisms were more sensitive to the silver(I) amino acid complexes (e.g. for the method and availability of the complexes’ transport into cells – amino acid complexes are probably more bioaccessible for transport).75
To estimate and correlate the experimentally determined logP value with the theoretical value, we compared the Gibbs energy of the same particles in both solvents, applying the influence of selected parameters in the chosen model and selected calculation methods. From the thermodynamic point of view, the octanol/water partition coefficient P (eqn (4)) is related to the distribution equilibria of the type (eqn (5)). Thus, the estimated value of log
P is proportional to the free energy change during the process (eqn (5)). For diluted solutions, the activity coefficients can be approximated by unity (therefore, c ≈ a), (eqn (4) and (6)).
P = [Solute]oc/[Solute]w ≈ a(Solute)oc/a(Solute)w | (4) |
Solute(water) ⇄ Solute(1-octanol), ΔG° | (5) |
log![]() | (6) |
To elucidate the influence of parameters in the chosen model on the predicted logP values, three series differing in the (a) level of theory, (b) basis set, and (c) implicit solvation model type were investigated. Generally, in the case of the studied complexes AgPro and AgHyp, two different types of optimized structure were predicted. The first type (Fig. 9, 1°, 2°) contains the Ag atom bonded to the carboxylate group, making a four-membered ring COAgO. Despite the fact that it is somewhat similar to the motif found in the solid state (Fig. 1 and 2), an alternative structure containing a five-membered ring CCOAgN (Fig. 9, 1N, 2N) seems to be lower in energy, and its major presence in solutions is therefore favoured. The corresponding equilibria between the isomeric forms (1° → 1N, 2° → 2N) were calculated in both solvents (log
Kw for water and log
Koc for 1-octanol, respectively) and are listed in Tables S8–S10.† This finding agrees with the hypothesis from the previous work.33 Thus, for the following considerations, the species 1N and 2N are regarded as the only representative and vastly employed entities in the partition equilibria for both phases.
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Fig. 9 Two different optimized structure types predicted for the complexes AgPro and AgHyp in solution state (B3LYP/3-21G, CPCM, water).76 |
Because each computational method provided results more or less different from the experimentally determined individual values of logP, it seems reasonable to take as merit of correct prediction the difference Δ21(log
P) between the 2N and 1N log
P values (including the sign) rather than the absolute values, which may be shifted. As the data in Table S9† suggest, there is strong influence of the level of theory used, and the best correlation to the experimental difference Δ21(log
P) was achieved in the case of the hybrid DFT functionals, namely the original Minnesota M06,77 followed by the popular ‘general-purpose’ B3LYP78 functional. Surprisingly, for almost any other level (from semi-empirical methods xTB/GFN2 and PM7 through a broad variety of ab initio methods including Hartree–Fock DFT methods as well as Møller–Plesset perturbation theory), not only large deviations were observed, but even the range was mismatched (Δ21(log
P) with a negative sign). The introduction of any kind of dispersion or long-range correction seems to be defective, as illustrated in the case of modified BLYP (LC-BLYP) and B3LYP (CAM-B3LYP, GD3) functionals, or the family of wB97 functionals (Table S8†).
Another dimension in the computational results evaluation is represented by the basis set influence (Table S9†). The limitation in this context is represented by the silver(I) ion, for which larger basis sets than double-zeta are not available. Use of a pseudopotential or smaller basis set combined with larger basis sets for the rest of the molecule did not improve the results, as well as tiny bases for the whole system. The best performance was achieved with the 3-21G basis set for all atoms.
The last important factor investigated was type of the implicit solvation model chosen. As seen from Table S10,† the best results were achieved when the COSMO79 implementation in the PCM80 framework was used. On the other hand, the integral equation formalism PCM and the SMD performance were poor. The best correlation of the computed difference Δ21(logP) in the 2N and 1N log
P values to the experimentally obtained was achieved using the M06 or B3LYP functional with the 3-21G basis set in the frame of the CPCM solvation model (Fig. 10). Besides the previous computational studies focused on DFT-based octanol–water partition coefficient predictions,81,82 our current results reveal the limitations in the methodology design due to the present silver(I) atom, which contradicts larger basis sets as well as more specialized functionals (such as M06-2X) utilization.
![]() | ||
Fig. 10 Overview of the computational methods and their performance in the correct difference Δ21 (log![]() |
Infrared spectra were recorded on an Avatar FT-IR 6700 (Fourier transform infrared spectroscopy) spectrometer from 4000 to 400 cm−1 using an ATR (attenuated total reflectance) technique.
Elemental analysis was performed with a CHNOS Elemental Analyzer Vario MICRO from Elementar Analysensysteme GmbH.
The thermal behaviour of compounds AgPro and AgHyp was studied by thermogravimetry (TG) using a Setaram Setsys Evolution analyser-1750 under an atmosphere of air. The samples were heated with a heating rate of 10 °C min−1 in the temperature range from 25 to 600 °C and with an air flow rate of 60 cm3 min−1. Before the thermal measurements, gentle grinding of the samples and careful packing into the corundum crucibles were performed. The mass of samples used in the analyses was within 6–10 mg. The obtained thermoanalytical curves were analysed using the Origin computational program (version 6.1052, Origin Lab Northampton, MA, USA).
NMR spectra of AgPro and AgHyp were recorded on a Varian VNMRS (599.87 MHz for 1H and 150.84 MHz for 13C) spectrometer with a 5 mm inverse-detection H–X probe equipped with a z-gradient coil at 299.15 K. All the pulse programs were taken from the Varian sequence library. Chemical shifts (δ in ppm) are given from the internal solvent, and the partially deuterated residual – DMSO-d6 39.5 ppm for 13C; DMSO-d5 2.5 ppm for 1H – NMR spectra were processed and analysed in MestReNova 14.3.3 (2023, Mestrelab Research, Spain).
The stability of the silver(I) complexes was recorded on a Varian VNMRS 600 spectrometer operating at 599.87 MHz for 1H. The concentration of all the samples was approximately 5 mg per 0.6 mL of 1% DMSO-d6/D2O. The chemical shifts were referenced to the TSP (3-(trimethylsilyl)propionic-2,2,3,3-d4 acid sodium salt) peak (1H NMR 0.00 ppm). All the data were analysed using MestReNova 14.3.3 (2023, Mestrelab Research, Spain) software. The stability of both silver(I) compounds was determined by 1H NMR spectroscopy for 4 days.
The molar conductivity of the prepared complexes was measured at room temperature with a Orion Star A212 handheld conductometer using 1.10−3 mol dm−3 solutions in DMSO.
![]() | (7) |
Moreover, from the evaluation of the theoretical approach to the behaviour of our complexes in different solvents (and thus also to their bioavailability), the influence of solvents on the composition and form of complexes in solutions is obvious. While the dimeric form (corresponding to the crystalline form of the complexes) was estimated in pure DMSO, in solutions with a significant excess of water, the presence of complex species with the five-membered CCOAgN ring at a neutral pH (close to physiological conditions) could be preferred. It follows from the above that for correlations of this type it is necessary to obtain a significantly more robust set of experimental data (thermodynamic equilibrium parameters, kinetic stability/lability, etc.) to propose a suitable theoretical approach to the SAR (structure–activity relationship) in accordance with the experimental data for silver(I) complexes (probably also for other metal ion complexes). In our opinion, this approach would significantly help in the future in the design of new potentially effective drugs based on metal ion complexes and therefore it is necessary to systematically work on the design, preparation and characterization of bioavailable silver(I) complexes (but also of other metal ions).
Footnote |
† Electronic supplementary information (ESI) available. CCDC 2331721 and 2331722. For ESI and crystallographic data in CIF or other electronic format see DOI: https://doi.org/10.1039/d4dt00389f |
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