- 1Laboratory of Physico-Chemistry of Materials (LR01ES19), Faculty of Sciences of Monastir, avenue of Environment, Monastir, Tunisia
- 2Faculty of Sciences of Gafsa, University of Gafsa, Gafsa, Tunisia
- 3Laboratory of Functional Physiology and Valorization of Bio-Resources (UR17ES27) at the Higher Institute of Biotechnology of Beja (ISBB), University of Jendouba, Jendouba, Tunisia
- 4National Institute of Technology and Sciences of Kef, University of Jendouba, Jendouba, Tunisia
- 5Laboratory of Molecular Chemistry and Natural Substances, Faculty of Sciences, University of Moulay Ismail, Meknes, Morocco
- 6Department of Physical Sciences, Chemistry Division, College of Science, Jazan University, Jazan, Saudi Arabia
- 7Laboratory of Advanced Materials and Interfaces (LIMA), University of Monastir, Faculty of Sciences of Monastir, Avenue of Environment, Monastir, Tunisia
In this work, we prepared the novel (η1-hydrogencarbonato) iron (II) picket-fence porphyrin with the formula [K (2,2,2-crypt)][FeII(TpivPP) (η1-HCO3)] (I) (where TpivPP is the (α,α,α,α-tetrakis (o-pivalamidophenyl) (porphinato) anion and (2,2,2-crypt) is cryptand-2,2,2). Complex I was characterized by UV–VIS and IR spectroscopy and single-crystal X-ray diffraction(XRD). These techniques show that the HCO3− axial ligand is coordinated to the Fe2+ metal ion in a monodentate mode. Complex I crystallizes in the P21/n space group with one ion complex [FeII(TpivPP) (HCO3)]- and one counterion [K (2,2,2-crypt)]+. The average equatorial iron–pyrrole nitrogen [Fe–Np = 2.079 (3) Å] bond length and the distance between the iron atom and the 24-atom core of the porphyrin ring [Fe–PC = 0.466 (1) Å] are comparable to those of other five-coordinate, high-spin (S = 2) iron (II) porphyrinates. This is probably due to the electronic repulsion between the dx2-y2 and dxy orbitals and the negative charge of the pyrrole nitrogen. To complement these structural insights, density functional theory (DFT) calculations were performed on the individual ionic components to elucidate their intrinsic electronic properties and reactivity. The molecular electrostatic potential (ESP) maps clearly demonstrated the expected charge complementarity, with a globally positive surface for the [K (2,2,2-crypt)]+ counterion and a predominantly negative potential—localized notably on the oxygen atoms of the η1-hydrogencarbonato ligand—for the [FeII(TpivPP) (HCO3)]− ion complex. Analysis of the frontier molecular orbitals further revealed the electron-donating propensity of the porphyrin π-system and the axial ligand in the anion, juxtaposed with the electron-accepting capability of the cation. Finally, Hirshfeld surface analysis provided detailed insights into the intermolecular interactions within the crystal lattice, highlighting significant non-covalent contacts, including various hydrogen bonds, which govern molecular packing and contribute to the overall crystal stability. This combined experimental and computational approach offers a comprehensive understanding of the structural, electronic, and intermolecular features of this novel iron (II)–porphyrin complex.
1 Introduction
The iron metalloporphyrins are used as models for certain hemoproteins. The active sites of hemoglobin and myoglobin are of considerable biological significance (Dhifet et al., 2009a; Dhifet et al., 2024; Huang and Groves, 2017; Moreira et al., 2015). In cases where the iron coordination number is six, the high-spin state has led many authors to conclude that this spin state is not always possible.
Many X-ray crystal structures of bidentate axial ligand (η2-hydrogencarbonato) porphyrin complexes have been reported since 1970, with TPP (tetraphenylporphyrin) (Tutass et al., 2002) and one with STTP (5, 10, 15, 20-tetratolyl-21-thiaporphyrinato) (Szyszko and Latos-Grażyński, 2020). The study of these species was specifically aimed at understanding the oxo-transfer reactions involved in many catalytic organic reactions (Ali et al., 2011). It has been shown that the high spin state (S = 2) can fall into two different electronic configurations: (i) the first type is the (dxy)2 (dxz)1 (dyz)1 (dz2)1 (dx2-y2)1 derivatives of type [FeII(Porph) (X)]- (Porph = porphyrin, and X is a monodentate anionic weak field ligand), and (ii) the second type is (dxz)2 (dyz)1 (dxy)1 (dz2)1 (dx2-y2)1 with the formula [FeII(Porph) (X)2] (where X is a monodentate neutral σ-donor ligand) (Hu et al., 2010).
The crystal structure of (η1-hydrogencarbonato) iron (II) has not been reported in the literature.
In the Cambridge Structural Database updated to November 2023 (CSD 2023 2.0, version 5.45) (Groom et al., 2016), only two metalloporphyrins with a hydrogencarbonato axial ligand (HCO3−) with the formulas [MgII(TPP) (η1-HCO3)]- (Bhuyan et al., 2011) and [ZrIV(TPP) (η1-HCO3) (OPh)] (Dhifet et al., 2025) are reported.
To better understand the molecular structure and electronic, magnetic, and spectroscopic properties of complex I with the monodentate axial ligand (η1-hydrogencarbonato), it is necessary to use the picket-fence porphyrin (H2TpivPP). The use of H2TpivPP is associated with the high stability of complexes containing iron (II)-bound anionic ligands on the protected side of the porphyrin and helps prevent the formation of μ-oxo complexes.
To gain further insights into the hydrogencarbonate porphyrin complexes, this work reports the synthesis, UV–VIS and IR spectroscopic properties, and the single-crystal X-ray molecular structure of a new five-coordinate, high-spin (S = 2) iron (II) hydrogencarbonato porphyrinic coordination compound. Our compound is similar to [K (2,2,2-crypt)][FeII(TpivPP) (OAc)] (Salhi et al., 2025). The intermolecular interactions in the crystal lattice of complex I were studied by Hirshfeld surface analysis, performed using the PLATON program.
Furthermore, to gain a deeper understanding of the electronic structure, charge distribution, and intrinsic reactivity of the individual ionic components, we performed density functional theory (DFT) calculations on both the cationic and the anionic fragments. These computational studies, including analyses of the molecular electrostatic potential (MEP), frontier molecular orbital (FMO), electron localization function (ELF), and localized orbital locator (LOL) maps analyses, provide essential insights into the respective electron-donating and -accepting capabilities of the components and reveal the complementarity of their electronic landscapes, which governs their interactions and contributes to the stability of the overall complex.
2 Experimental section
2.1 General procedures
All the experiments were conducted under an inert atmosphere using the Schlenk technique. Chlorobenzene was purified by washing with sulfuric acid and then distilled over P2O5, and n-hexane was distilled over CaH2. KHCO3 was recrystallized twice from distilled water, dried overnight at approximately 70 °C, and stored under argon. The cryptand-2,2,2 was recrystallized from toluene (dried by distillation over sodium/benzophenone) and stored under argon in the dark. All other chemicals were commercially available and used as received without further purification.
Electronic spectra were recorded on a Shimadzu UV-2401 Spectrometer - Mundelein, IL, United States (World News of Natural Sciences 31 (2020) 155-174). and Shimadzu FT-IR-8400 Spectrometer - The establishment of EVISA is funded by the EU through the Fifth Framework Programme (G7RT- CT- 2002- 05112)..
Hirshfeld surface (HS)/2D fingerprint plot analyses were performed using Crystal Explorer 3.15 (Espíndola and Gázquez, 2023; Wolff et al., 2013). These tools provide insights into the inter- and intra-atomic interactions between the groups of complex I. The “dnorm” Hirshfeld surface is a normalized distance generated as “de” in the function “di,” which visualizes all the intermolecular contacts of the crystal structure (Spackman and Jayatilaka, 2009; Spackman and McKinnon, 2002).
2.2 Synthesis of [K (2,2,2-crypt)][FeII(TpivPP) (η1-HCO3)]•C6H5Cl
The free-base picket-fence porphyrin (H2TpivPP) (Colman et al., 1975) and the corresponding iron (III) chloro and triflato (Gismelseed et al., 1990) derivatives were synthesized by literature methods. A sample of 100 mg (0.081 mmol) of [FeIII(TpivPP) (SO3CF3) (H2O)] was placed in a first Schlenk flask containing 10 mL of distilled chlorobenzene and 1 mL of zinc amalgam, and the mixture was stirred for 1 h at room temperature. The red solution of the obtained Fe(II) solution made by the [FeII(TpivPP)] complex was then filtered into a second Schlenk flask containing 120 mg (0.319 mmol) of cryptand-2,2,2 and 190 mg (2.262 mmol) of KHCO3 in 10 mL of chlorobenzene. The mixture was stirred for 2 h and then filtered. The red solution was then filtered, and single crystals of the complex were prepared by slow diffusion of hexane through the chlorobenzene solution.
Elemental analysis was calculated for C89H106ClFeN10KO13 (molecular weight = 1654.25), yielding C, 64.61%; H, 6.47%; and N 8.46%; the found values were C, 64.65%; H, 6.61%; and N, 9.08%. The UV–VIS spectrum showed absorption maxima at (λmax) (nm, C6H5Cl, logε) 440 (5.86), 568 (4.61), 612 (4.51), and 632 (4.01). The IR spectrum exhibited bands at (cm-1) 3,403 (s), 2,960–2,871 (s), 1,680 (s), 1,641 (w), 1,356 (s), 1,102 (vs.), 987 (s), and 751(s).
2.3 X-ray structure determination
The single crystal of the iron (II) hydrogencarbonato porphyrin derivative (I) with dimensions of 0.31 × 0.22 × 0.18 mm3 was collected at room temperature on a Bruker-AXS APEX2 2014 with Mo Kα radiation (λ = 0.71073 Å). The structure was solved by the direct methods using the program SIR-2004-1.0 (Burla et al., 2005) in the space group P21/n, with four formulas per unit cell. The structure refinement was conducted against F2 data using the program SHELXL-97 (Sheldrick, 2008). The residual electron density arising from several disordered solvent molecules in the void space could not be satisfactorily modeled; therefore, these solvent molecules were removed using the SQUEEZE function of the PLATON program (Spek, 2015; Spek, 2020). A total of 96 electrons were accounted for by the SQUEEZE function and removed. This amounts to one chlorobenzene and four water molecules (confirmed by the CHN elemental analysis) by the asymmetric unit of the structure. During the refinement procedure of complex I, one tert-butyl of the pivalamide is disordered over two positions [C50-C51A-C52A-C53A and C50-C51B-CC52B-C53B] with occupancy percentages of 73.3% and 26.7%, respectively.
The anisotropic displacement ellipsoids (ADPs) of the one disordered tert-butyl of the pivalamide group and the atoms of the hydrogenocarbonato axial ligand are very elongated. Thus, for these atoms, the DELU, SIMU, and SADI constraint commands in SHELXL-97 software were used. The DFIX constraint command was also used to correct the geometry of the hydrogenocarbonato axial ligand (McArdle, 1995). Drawings were made using ORTEP-3 for Windows (Farrugia, 2012) and MERCURY (Macrae et al., 2008). The crystallographic data and structural refinement details of complex I are shown in Table 1, and selected bond lengths and angles for this new iron (II) metalloporphyrin are listed in Table 2.
3 Results and discussion
3.1 Synthesis of complex I
The free meso-porphyrin H2TpivPP and the corresponding iron (III) chloro and triflato (Colman et al., 1975; Gismelseed et al., 1990) were synthesized according to literature methods. The synthesis of the starting products (H2TpivPP, [FeIII(TpivPP)Cl], and [FeIII(TpivPP) (SO3CF3) (H2O)]) is illustrated in Supplementary Schemes S1–3. The different steps in the preparation of complex I are shown in Supplementary Figure S1 and the synthetic procedure is depicted in Scheme 1.
3.2 Spectroscopic investigations
Figure 1 depicts the spectra of complex I and the [FeIII(TpivPP) (SO3CF3) (H2O)] starting material.

Figure 1. UV-visible absorption spectra of the [FeIII(TpivPP)(SO3CF3)(H2O)] (black) and the [K(2,2,2-crypt)][FeII(TpivPP)(HCO3)] (red) recorded in C6H5Cl at concentrations.
The position of the Soret band at 440 nm in chlorobenzene clearly indicates a red shift. In such compounds, the strong red shift of the Soret band is attributed to charge effects arising from the negative charges of both the ligand and the complex ion.
The values of λMax corresponding to the maximum absorbance of the synthesized compound and other compounds are given in Table 3.

Table 3. Electronic spectra dataa for compound I and a selection of picket-fence Fe (II) five-coordinated ion complexes.
As shown in Table 3, the Soret band of our compound at 440 nm is in the range [437 nm–455 nm], which characterizes iron (II) five-coordinate meso-arylporphyrin complexes with anionic axial ligands. It can be concluded that our synthesized complex I is very similar to the low-spin (S = 0) and high-spin (S = 2) penta-coordinated iron (II) porphyrin complexes. According to the UV–VIS results, compound I is an iron (II) five-coordinated porphyrin complex, but the spin state of the iron (II) is not confirmed; this can be confirmed by other characterization techniques. This UV–VIS investigation indicated that, in a solution, complex I is an iron (II) penta-coordinated picket-fence porphyrin complex.
The optical gap (Eg-opt) values for complex I were calculated using the following formula and the tangent method (see Supplementary Figure S2):
The experimental value is 2.016 eV, indicating the semiconductor character of our hydrogencarbonato iron (II) complex.
The IR spectra of the H2TpivPP free-base porphyrin and the [FeIII(TpivPP) (SO3CF3)] starting material are depicted in Supplementary Figure S3.
H2TpivPP exhibits a characteristic IR spectrum of a meso-arylporphyrin with ν(NH) and ν(CH) stretching frequencies at 3,430 cm−1 and in the range of 2,960 cm−1–2,869 cm−1, respectively.
The metalation of H2TpivPP with iron (II) chloride dihydrate and the addition of silver triflate in THF lead to the disappearance of the absorption band corresponding to the ν(NH) stretching and the shift toward the high fields of the absorption band attributed to δ(CCH) bending from 967 cm−1 to 987 cm−1.
The experimental IR spectrum of complex I is shown in Figure 2.
The values of the sensitive bands of some porphyrin complexes of iron (II) with the porphyrin TpivPP are provided in Table 4.

Table 4. Values of the sensitive bands of some porphyrin complexes of iron (II) with the porphyrin TpivPP.
For our compound [K (2,2,2-crypt)][FeII(TpivPP) (HCO3)], there is a strong band in the IR spectrum at 1,102 cm-1, which is attributed to the counterion (cryptand-2,2,2)potassium (+), and the δ(CCH) bending frequency value is 987 cm−1. The presence of a counterion and δ(CCH)porph at 987 cm-1 confirmed the five-coordinate iron (II) porphyrin species with ionic axial ligands.
Notably, the low value of the δ(CCH) deformation frequency (988 cm−1) is characteristic of iron (II) penta-coordinated meso-arylporphyrins (887 <
The absorption bands assigned to the C–O of the hydrogencarbonate group are 1,641 cm−1 and 1,356 cm−1, respectively. The C–O theoretical bands appear at approximately 1,645 cm−1 and 1,354 cm−1 (see Supplementary Figure S4). The weak absorption band at 1,686 cm−1 is assigned to the C=O stretching frequency of the TpivPP porphyrin. The theoretical value of this band is approximately 1,684 cm−1. The DFT-D3 and experimental FT-IR results are consistent and exhibit a symmetrical and organized system. The UV–VIS and IR spectroscopies failed to provide a decisive answer or confirm the spin-state and ground-state electronic configuration of the central ion.
3.3 X-ray molecular structure of complex I
The different steps for preparing a crystal for X-ray diffraction (XRD) are shown in Supplementary Figure S5.
The molecular structure of the [K (2,2,2-crypt)][FeII(TpivPP) (HCO3)] ion complex is shown in Figure 3.
The iron atom is five-coordinated, with the one oxygen atom of the axial ligand HCO3− and the four nitrogen atoms in the pocket porphyrin of H2TpivPP.
Figure 4 depicts an ORTEP diagram (Farrugia, 2012) of the [K (2,2,2-crypt)]+ ion complex.

Figure 4. ORTEP view of the [K (2,2,2-crypt)]+ counterion, where the thermal ellipsoids are drawn at the 30% probability level. Hydrogen atoms have been omitted for clarity.
The potassium cation is bonded to two nitrogen atoms and six oxygen atoms of the cryptand-2,2,2. The K–O (crypt-2,2,2) and K–N (crypt-2,2,2) distances [3.039 (4) Å and 2.822 (3) Å, respectively] are consistent with the values reported in the literature (Allen and Bruno, 2010). Figure 5 describes the coordination polyhedron of the central ion.
The geometric parameters of the Fe–Np, Fe–XL, and Fe–PC distances of compound I and the other five-coordinate iron (II) are reported in Table 5.

Table 5. Stereochemical parameters (Å) for low-spin (S = 0) and high-spin (S = 2) (porphyrinato) iron (II) derivatives.
The average equatorial Fe–Np distance for the [FeII(TpivPP) (HCO3)l− ion complex is 2.079 (3) Å, and it falls within the range found for high-spin iron (II) porphyrins (2.072 Å–2.115 Å) (Mashiko et al., 1981). This provides stereochemical evidence that the synthetic compound adopts a high-spin configuration (S = 2). In order to accommodate the high-spin iron (II) atom, the porphinato cores undergo a significant radial expansion. This is well-illustrated by the long Fe–PC and Fe–PN distances shown by Fe (II) high-spin [FeII(Porph) (X)]− complexes (X is an anionic ligand). However, compounds with low spin (S = 0) present lower Fe–PC and Fe–PN distances.
Table 6 illustrates the distances (Å) for some hydrogencarbonato complexes.
The bond length values between the carbon atom and the two oxygen atoms O5 and O6 of the HCO3− axial ligand of complex I are C65–O5 = 1.220 (4) Å and C65–O6 = 1.242 (5) Å. The second value is the longest C65–O7 distance of the HCO3− ligand, which is longer than the C–OI and C–OII bond lengths for all species reported in Table 6. The non-planar conformation of the porphyrin core can be explained by the type of porphyrin and the number of coordination sites for the metal.
The HCO3− anion presents two short optimized C–O distances of 1.247 Å and 1.263 Å and one longer C–O distance of 1.467 Å, for which the oxygen atom is linked to the H atom (Scheidt and Lee, 1987). The carbon atom is linked to the three oxygen atoms, and the longest C65–O7 distance is the one where the oxygen atom is bonded to the hydrogen atom. This is also the case for complex I, for which the HCO3− axial ligand exhibits a unidentate-type coordination mode, and the C65–O5, C65–O6, and C65–O7 distances are 1.220 (4) Å, 1.242 (4) Å, and 1.386 (6) Å, respectively (see Figure 5).
Figure 6 illustrates the crystal lattice of complex I after the omission of disordered chlorobenzene.
A partial view of the crystal packing of the title compound plotted in projection along the [100] direction is illustrated in Figure 7.
In order to investigate the intermolecular interactions within the crystal packing of complex I, we used the PLATON program (Spek, 2015), as described above, to obtain a clear visualization of these intermolecular interactions (see Figures 8, 9; Supplementary Table S1).

Figure 9. Drawing illustrating the C69–H69...Cg2, C78–H78B...Cg10 and C71–H71B...Cg11 intermolecular interactions in complex I.
The crystal packing of the title compound is stabilized by C–H … O, N–H … O, and C–H … Cg (Cg is the centroid of a phenyl or a pyrrole ring of the TpivPP porphyrinate) interactions, leading to a two-dimensional (2D) network. In the crystal packing of complex I, one [FeII(TpivPP) (HCO3)]- ion complex is linked to a neighboring [FeII(TpivPP) (HCO3)]- and [K (2,2,2-crypt)]+ species by seven intermolecular interactions (Figures 8, 9; Supplementary Table S1): (i) the oxygen atom O4 of a pivaloyl group of the first [FeII(TpivPP) (HCO3)]- ion complex is H-bonded to the carbon atom C46 of a second [FeII(TpivPP) (HCO3)]- ion complex, with a C46–H46 … O4 contact distance of 3.353 (9) Å, and is also H-bonded to the carbon atom C83 of a [K (2,2,2-crypt)]+ ion complex, with a C83–H83A … O4 contact distance of 3.170 (8) Å; (ii) the oxygen atom O6 of the HCO3− axial ligand of the first [FeII(TpivPP) (HCO3)]- ion is weakly linked to the carbon atom C41 of the first [FeII(TpivPP) (HCO3)]- via the C41–H41B … O6 bond with a distance of 3.349 (12) Å and is H-bonded to the nitrogen atom N6 of the picket fence group, with a N6–H6 … O6 contact distance of 3.357 (7) Å; (iii) the carbon atom C69 of the [K (2,2,2-crypt)]+ ion is weakly linked to the Cg2 of the pyrrole group of the first [FeII(TpivPP) (HCO3)]- via the C69–H69A … Cg2 bond with a distance of 3.402 (7) Å; (iv) the carbon atom C71 of the [K (2,2,2-crypt)]+ ion is weakly linked to the Cg11 of the phenyl group of the first [FeII(TpivPP) (HCO3)]- via the C71–H71B … Cg11 bond with a distance of 3.717 (5) Å; and (v) the carbon atom C78 of the [K (2,2,2-crypt)]+ ion is weakly linked to the Cg10 of the phenyl group of the first [FeII(TpivPP) (HCO3)]- via the C78–H78B … Cg10 bond with a distance of 3.634 (7) Å.
The displacement of each atom of the porphyrin ring from the mean 24-atom core of the [FeII(TpivPP) (HCO3)]- is illustrated in Figure 10. This diagram shows a moderate ruffle and major distortion of the porphyrin macrocycle (Frisch et al., 2009).
3.4 Hirshfeld surface and intermolecular interaction analysis
Hirshfeld surface analysis was conducted on the iron metalloporphyrin complexes and their axial ligands to investigate the nature and extent of intermolecular interactions. Key surface properties, such as electron density deviations (dnorm), shape index, curvedness, and others, were mapped to highlight contact regions. The results of this analysis are summarized in Figure 11.

Figure 11. Hirshfeld surface maps of complex I highlighting the key intermolecular interactions via Dnorm, Di, De, fragment patch, curvedness, and shape index.
Hirshfeld surface analysis was employed to characterize the nature and distribution of intermolecular interactions within the iron metalloporphyrin complexes. The dnorm mapping highlights distinct red spots on the surface corresponding to close contacts that are significantly shorter than the sum of the van der Waals radii, indicating strong interactions such as hydrogen bonds and π···π stacking. In contrast, large regions colored white and blue reflect contacts at typical or longer van der Waals distances, suggesting weaker or less frequent interactions. This pattern implies that the crystal packing is primarily governed by a limited number of strong, directional interactions rather than by widespread uniform contacts.
The complementary di (internal distance) and de (external distance) surfaces further reveal the spatial relationship between the atoms inside and outside the molecular surface. The red regions in these maps mark atoms involved in close intermolecular contacts, confirming the anisotropic nature of molecular packing, where specific sites dominate the crystal stabilization.
Analysis of the dnorm identifies functional groups contributing to intermolecular bonding: the red areas correspond to hydrogen bond acceptors (e.g., oxygen and nitrogen atoms), the blue regions mark hydrogen bond donors (hydrogen atoms), the yellow areas indicate hydrophobic contacts between nonpolar groups, and the green regions highlight aromatic or alkyl fragments involved in π–π or alkyl–π interactions. The purple–pink patches show polar or charged sites that are important for electrostatic interactions, all of which contribute synergistically to the stability of the molecular assembly.
The curvedness map distinguishes planar aromatic surfaces (low curvedness) that facilitate extensive π···π stacking from protruding substituents (high curvedness) involved in directional interactions, such as C–H···O/N hydrogen bonds and C–H···π contacts. Meanwhile, the shape index surface reveals alternating concave and convex patches characteristic of π···π stacking interactions, further emphasizing the significance of aromatic ring interactions in the crystal lattice. Together, these complementary Hirshfeld surface analyses highlight the importance of both strong localized interactions and broader dispersive forces in maintaining the stability of the crystal structure.
3.5 Fingerprint plot analysis and contact contributions
The two-dimensional fingerprint plots for complex I, shown in Figure 12, offer a comprehensive depiction of the intermolecular interactions within the crystal structure. The symmetrical distribution along the diagonal axis confirms the presence of a single, crystallographically unique molecular unit, with no contribution from additional solvent molecules or multiple independent moieties. The overall fingerprint captures 100% of all the contact interactions, with the densest regions being concentrated around di and de values between 1.0 Å and 2.2 Å, indicating the most frequent interatomic distances.
A closer inspection of individual contact types reveals that the H⋯H interactions are overwhelmingly dominant, contributing 77.4% of the total Hirshfeld surface. This interaction is characterized by a broad, continuous region in the plot, indicative of extensive van der Waals forces among hydrogen atoms, which play a central role in the stabilization of the crystal packing. The C–H⋯H–C interactions represent 10.5% of the contacts and exhibit a more localized and less intense distribution, suggesting a moderate contribution to the structural cohesion.
Hydrogen bonding is evidenced by the H⋯O contacts, accounting for 5.3% of the interactions. These appear as sharp, narrow spikes in the fingerprint plot and are a signature of strong and highly directional hydrogen bonds within the crystal lattice. Furthermore, C⋯all interactions contribute 5.5% of the total, displaying a scattered distribution that reflects weaker van der Waals interactions between carbon atoms and other non-hydrogen species. Finally, the cumulative H⋯all contacts constitute 88.3% of the total, reinforcing the overwhelming significance of hydrogen-involved interactions in the molecular assembly.
Collectively, these findings highlight the predominance of dispersive H⋯H contacts in the crystal architecture of complex I, with secondary contributions from C–H and hydrogen-bonding interactions, thereby outlining a packing environment driven primarily by hydrogen-related forces.
4 DFT-computational investigations of compound I
4.1 Optimized structure
DFT calculations were performed using the Gaussian 09 software package (Ismail et al., 2021). The structural optimization and subsequent property analyses were carried out on the cationic and anionic components of the synthesized complex. A hybrid basis set approach was employed to accommodate the varying atomic species within the complex: for light atoms (C, H, N, and O), the 6-31G (d,p) basis set was used, incorporating polarization functions to account for directional bonding and lone-pair effects. For the transition metal center (Fe), the LANL2DZ basis set and corresponding effective core potential (ECP) were used to efficiently treat relativistic and core-electron effects (Dennington et al., 2000). Geometry optimizations were conducted in the gas phase using the default convergence criteria, without imposing symmetry constraints, in order to allow full relaxation of the molecular framework, and the results are presented in Table 7 along with the experimental distances and angles. Frequency calculations were performed to confirm the nature of the stationary points and ensure the absence of imaginary frequencies, confirming the true minima on the potential energy surface.

Table 7. XRD and DFT optimized distances (Å) and angles (°) of the iron coordination polyhedron and the cation complex.
The comparison between experimental X-ray crystallographic data and DFT-optimized geometries for complex I reveals a strong correlation, affirming the accuracy and reliability of the computational model. The Fe (II) center is coordinated in a distorted octahedral geometry by four nitrogen atoms from the ligand framework and one oxygen atom from the hydrogen carbonato ligand. The experimental Fe–N bond lengths range from 2.055 to 2.098 Å, while the corresponding DFT values fall within a narrow interval of 2.058 Å–2.078 Å. Similarly, the Fe–O5 bond length is 2.070 Å experimentally and 2.0466 Å in the optimized structure. These small deviations (generally <0.02 Å) indicate an excellent agreement between the experimental and calculated values.
The angular parameters around the Fe center further support the structural consistency between the experimental and theoretical data. Both the cis- and trans-angles are well-reproduced in the DFT model, with values ranging from ∼86.5° to ∼158° in both datasets. The most pronounced trans-angles, such as N2–Fe–N4 and N1–Fe–N3, show near-perfect agreement with deviations of less than 0.1°, confirming that the distorted octahedral coordination environment is accurately maintained in the optimized structure.
Analysis of the hydrogen carbonato ligand geometry shows similarly consistent results. The C–O bond distances obtained experimentally (1.219 Å–1.386 Å) are in close agreement with the DFT values (1.215 Å–1.379 Å), correctly reflecting the varying bond orders and partial delocalization expected within the CO3 group. The O–C–O bond angles also align well, with deviations that are generally under 1°, thus maintaining the expected trigonal planar arrangement around the central carbon atom.
The potassium–cryptand-2,2,2 subunit exhibits more flexibility due to the large ionic radius and encapsulating nature of the ligand. Nonetheless, the DFT results remain in excellent concordance with the crystallographic data. K–N and K–O bond lengths range from 2.76 to 3.09 Å in the theoretical model, matching the experimental range of 2.78 Å–3.05 Å. Furthermore, key angular parameters, such as N9–K–N10, display nearly ideal linearity in both datasets (179.84° experimental vs 179.85° DFT). Other K–N–O angles also remain within acceptable deviation, thus validating the computational description of the coordination environment within the cryptand cavity.
Collectively, these results confirm that the DFT-optimized geometry reproduces the experimental structure of complex I with high fidelity. The consistency observed in bond lengths and angles validates the use of the applied computational methodology for further analysis, including electronic structure calculations and studies of intermolecular interactions. Such a level of agreement supports the robustness of the theoretical approach in capturing both the local coordination geometry and the extended supramolecular features of the complex.
4.2 Molecular orbital and electrostatic potential analysis
The frontier molecular orbitals were analyzed to evaluate the electron density distribution and electronic behavior of the high-spin iron (II) complex. In this open-shell (S = 2) system, the singly occupied molecular orbitals (SOMOs) were considered instead of the conventional highest occupied molecular orbital (HOMO), which applies to closed-shell systems. The SOMO and the lowest unoccupied molecular orbital (LUMO) were visualized to highlight the spatial distribution and nodal characteristics of the frontier orbitals. These visualizations were generated using GaussView 6.0 (Suresh et al., 2022) based on spin-unrestricted DFT results, and they reflect the α-spin electron configuration relevant to the reactivity of the complex.
Additionally, the electrostatic potential (ESP) surface was computed from the DFT-optimized geometry to map regions of electron richness and electron deficiency across the molecular surface (Jacobsen, 2008). This analysis provides complementary insight into the potential reactive sites and zones of intermolecular interaction.
Altogether, these visual representations support the interpretation of electronic properties and ligand-field effects and aid in rationalizing the potential nucleophilic or electrophilic behavior within the molecular framework.
4.2.1 HOMO/LUMO visualization
To gain a deeper insight into the electronic behavior of the iron metalloporphyrin complexes, a frontier molecular orbital analysis was performed using spin-unrestricted DFT. Given the open-shell nature of the high-spin Fe (II) center (S = 2), particular attention was paid to the SOMOs, which replace the conventional HOMO concept used in closed-shell systems. The energies and spatial distributions of the SOMOs and the LUMOs are critical for evaluating the reactivity and stability of the complexes, especially in the context of oxo-transfer processes. The SOMO reflects the electron-donating capability, while the LUMO indicates the electron-accepting potential, both of which are essential parameters governing the catalytic activity of these systems. The results are presented in Figure 13.

Figure 13. HOMO/LUMO visualization and frontal orbital energies of complex I. E gap = - 3.060 eV. E HOMO = - 3.600 eV. E LUMO = - 1.543 eV.
As illustrated in Figure 13, the frontier molecular orbital (FMO) analysis reveals that the SOMO and LUMO are predominantly localized on the anionic part of the complex. Specifically, the LUMO exhibits a strong contribution from the Fe (II) center, highlighting its role in the complex’s electron-accepting behavior. The calculated energies of the SOMO and LUMO are −3.600 eV and −1.543 eV, respectively, corresponding to an energy gap of 2.06 eV. This theoretical gap is in close agreement with the experimentally determined optical band gap from UV–VIS spectroscopy (2.016 eV), lending further support to the semiconducting potential of complex I. The consistency between the theoretical and experimental data underscores the reliability of the computational model and reinforces the potential applicability of this compound in electronic or optoelectronic materials.
4.2.2 Molecular electrostatic potential
The MEP surface, which is presented in Figure 14, offers a direct visualization of the charge distribution and potential reactive sites within the iron metalloporphyrin complex. Rather than serving as a purely qualitative image, the MEP reveals how the polarity and electrostatic landscape govern noncovalent interactions, complementing insights from the frontier molecular orbitals. Regions of negative potential (red/orange) indicate electron-rich domains that are prone to electrophilic attack, whereas regions of positive potential (blue/light blue) highlight electron-deficient areas that are susceptible to nucleophilic attack. This interplay between charge-rich and charge-poor regions plays a decisive role in dictating the preferred interaction sites in the supramolecular framework.
![Molecular electrostatic potential maps of three complexes: [K(2,2,2-crypt)]⁺ in blue, [Fe(II)(TpivPP)(OAc)]⁻ with a yellow-orange gradient, and Complex I in a mix of blue and green. A color bar below ranges from blue to red, indicating electrostatic potential values.](https://www.frontiersin.org/files/Articles/1666671/fchem-13-1666671-HTML/image_m/fchem-13-1666671-g014.jpg)
Figure 14. Electrostatic potential surface maps of the iron metalloporphyrin complexes. The color scale ranges from negative (red) to positive (blue) electrostatic potential.
For the cationic [K (2,2,2-crypt)]+ fragment, the MEP map shows an almost uniform light blue coloration, reflecting a consistently positive potential (up to +0.125 a.u.). This is consistent with its net positive charge and suggests strong electrostatic attraction toward negatively charged species. In the crystal lattice, this would facilitate directional binding to the anionic metalloporphyrin unit, which stabilizes the ionic assembly through Coulombic interactions.
In contrast, the anionic [FeII(TpivPP) (η1-HCO3)]- fragment exhibits extensive red and orange areas that are particularly concentrated around the oxygen atoms of the η1-hydrogencarbonato ligand. These intense negative-potential regions (down to −0.129 a.u.) correspond to nucleophilic hot spots, representing the most probable sites for interactions with cationic species or electrophilic reagents. The complementary electrostatic profiles of the two fragments confirm that electrostatic attraction is the dominant driving force in complex stabilization, while the local potential distribution provides a map for understanding secondary hydrogen bonding or coordination interactions within the crystal.
4.3 ELF and LOL analysis
The ELF and LOL analyses were performed to visualize the electron localization within the compound. These functions provide a real-space representation of electron pairing and localization, offering insights into bonding patterns, lone pairs, and core electron regions (Lu and Chen, 2012; Zaki et al., 2024). Both functions were computed using the electron density derived from the optimized geometries, which were obtained at the DFT/B3LYP level with the dual basis sets LANL2DZ and 6-31G (d,p). The calculation of ELF and LOL, along with the generation of their respective 2D contour maps, was carried out using Multiwfn 3.4.1 [52].
ELF and LOL analyses were performed to elucidate the detailed electronic structure and bonding characteristics of the title compound. These functions provide a quantitative measure of electron pairing and localization, enabling the clear delineation of covalent bonds, lone pairs, and core electron regions. The visualization of these localization domains offers critical insights into the nature of chemical bonds, the distribution of non-bonding electron density, and ultimately, the molecule’s overall stability and reactivity. Figure 15 presents a 2D representation of the LOL and ELF isosurfaces, projected onto the XY plane (Z = 0), with a color scale ranging from blue to red. It illustrates the delocalization and localization of electrons in each fragment of complex I.
High ELF/LOL values (approaching 1, red/yellow regions in Figure 15) are observed in the internuclear regions of C–H, C–C, and N–H bonds, confirming the strong covalent character. The ELF analysis clearly visualizes lone pairs on nitrogen and oxygen atoms, particularly around the hydrogencarbonato ligand, correlating with the high negative-potential areas identified in the MEP. This agreement between electrostatic and localization analyses provides a coherent picture of the electronic environment: electron-rich lone-pair regions not only govern local reactivity but also influence the hydrogen bonding patterns observed experimentally.
Importantly, the ELF/LOL patterns highlight delocalization within the porphyrin π-system, suggesting that the macrocycle contributes to the stabilization of electronic charge through conjugation. This delocalization, coupled with the distinct localization around donor atoms, rationalizes the orbital distribution observed in the HOMO–LUMO analysis and the moderate HOMO–LUMO gap. The synergy between MEP, ELF, and LOL results, therefore, provides a mechanistic understanding of how local electronic features influence both the molecular stability and potential reactivity, thus extending the discussion beyond a mere visual description of computational maps.
5 Conclusion
The five-coordinated complex I was prepared and characterized by electronic and IR spectroscopies and X-ray crystallography. The average equatorial iron-pyrrole N bond length (Fe–Np = 2.079 (3) Å) and the distance between the iron and the 24-atom mean plane of the porphyrin ring (Fe–PC = 0.466 (3) Å) are consistent with a high-spin (S = 2). This investigation confirms the type [FeII(Porph) (X)]-, where Porph is the porphyrin picket-fence and X is the monodentate axial ligand. DFT calculations provided profound insights into the electronic structure and reactivity of the individual cationic and anionic components. The ESP maps clearly demonstrated complementary charge distributions, with a universally positive potential on the cryptand-2,2,2-encapsulated potassium cation and a predominantly negative potential on the anionic iron (II) complex, localized in particular on the oxygen atoms of the hydrogencarbonato ligand and the porphyrin. Furthermore, analysis of the frontier molecular orbitals revealed distinct electron-donating capacities for the anion and electron-accepting capabilities for the cation, underscoring the key orbital interactions driving their association. Finally, the Hirshfeld surface analysis for the entire complex, as studied by PLATON, elucidated the precise nature of the intermolecular interactions governing crystal packing, confirming a network of strong, localized contacts rather than a uniform distribution, which is crucial for the observed three-dimensional crystal architecture and stability. These combined experimental and computational approaches thus offer a comprehensive understanding of complex I, ranging from its fundamental electronic properties to its solid-state organization.
Data availability statement
The original contributions presented in the study are included in the article/Supplementary Material, further inquiries can be directed to the corresponding authors.
Author contributions
MD: Conceptualization, Data curation, Investigation, Methodology, Resources, Validation, Visualization, Writing – original draft, Writing – review and editing. LG: Conceptualization, Data curation, Investigation, Supervision, Validation, Visualization, Writing – original draft, Writing – review and editing. KZ: Investigation, Methodology, Software, Supervision, Validation, Visualization, Writing – original draft, Writing – review and editing. IZ: Investigation, Methodology, Software, Writing – original draft, Writing – review and editing. AS: Data curation, Supervision, Validation, Visualization, Writing – original draft. BG: Conceptualization, Data curation, Investigation, Methodology, Software, Validation, Visualization, Writing – original draft, Writing – review and editing.
Funding
The author(s) declare that financial support was received for the research and/or publication of this article. The authors gratefully acknowledge the funding of the Deanship of Graduate Studies and Scientific Research, Jazan University, Saudi Arabia, through project number: JU-202505354-DGSSR- ORA -2025.
Conflict of interest
The authors declare that the research was conducted in the absence of any commercial or financial relationships that could be construed as a potential conflict of interest.
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Supplementary material
The Supplementary Material for this article can be found online at: https://www.frontiersin.org/articles/10.3389/fchem.2025.1666671/full#supplementary-material
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Keywords: iron(II)–porphyrin, X-ray diffraction, Fourier-transform infrared, UV–visible, density functional theory, electron localization function–localized orbital locator
Citation: Dhifet M, Guelmami L, Zaki K, Zghab I, Sbai A and Gassoumi B (2025) Comprehensive synthesis and characterization of a novel Fe–porphyrin complex: crystal structure, spectroscopic investigations, Hirshfeld surface analysis, and computational modeling (DFT, QTAIM-NCI/ELF). Front. Chem. 13:1666671. doi: 10.3389/fchem.2025.1666671
Received: 15 July 2025; Accepted: 19 August 2025;
Published: 15 September 2025.
Edited by:
Thamotharan Subbiah, SASTRA University, IndiaReviewed by:
Mridula Guin, Sharda University, IndiaChinhung Lai, Chung Shan Medical University, Taiwan
Copyright © 2025 Dhifet, Guelmami, Zaki, Zghab, Sbai and Gassoumi. This is an open-access article distributed under the terms of the Creative Commons Attribution License (CC BY). The use, distribution or reproduction in other forums is permitted, provided the original author(s) and the copyright owner(s) are credited and that the original publication in this journal is cited, in accordance with accepted academic practice. No use, distribution or reproduction is permitted which does not comply with these terms.
*Correspondence: Bouzid Gassoumi, Z2Fzc291bWlib3V6aWQyMDE2QGdtYWlsLmNvbQ==; Imen Zghab, aXpnaGFiQGphemFudS5lZHU=