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* Institute of Biophysics and Radiation Biology, Semmelweis University, Puskin u. 9, Budapest H-1088, Hungary; and
Department of Chemistry, University of Puerto Rico, Río Piedras Campus, San Juan, Puerto Rico PR00931, USA
Correspondence: Address reprint requests to Monique Laberge, Semmelweis University, Dept. of Biophysics and Radiation Biology, P.O. Box 263, Budapest, H-1444, Hungary. Tel.: 36-1-267-6261; Fax: 36-1-266-6656; E-mail: laberge{at}puskin.sote.hu.
| ABSTRACT |
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| INTRODUCTION |
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50% loss of activity upon removal of both or one calcium (Haschke and Friedhoff, 1978
In this work, we use Polarized Resonance Raman Dispersion Spectroscopy (PRRDS) to investigate the heme distortions resulting from partial Ca2+ removal. We also use molecular dynamics simulations (MDS) to generate equilibrated structural models of HRPC and of the Ca2+-depleted species from the available x-ray structure (Gajhede et al., 1997
). Further, we extract the hemes from the averaged MDS trajectory structures and subject them to normal coordinate structural decomposition (NSD). The NSD method has been used extensively to describe and analyze the out-of-plane distortions of porphyrins in heme proteins (Shelnutt, 2000
). It classifies the porphyrin distortions in terms of equivalent displacements along the lowest frequency normal coordinate of the porphyrin and provides a computational procedure allowing to determine the out-of-plane and in-plane displacements along all the normal coordinates of the porphyrin (Jentzen et al., 1997
). NSD results have been published characterizing the out-of-plane distortions of peroxidases belonging to different classes (Jentzen et al., 1998
; Howes et al., 1999
) and it was recently applied to study the calcium-dependent conformation of a heme in a diheme peroxidase (Pauleta et al., 2001
), thus providing a database for comparison.
| MATERIALS AND METHODS |
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3.4 and contains 90% isoenzyme C and it was used without further purification. Calcium was partially removed following the procedure of Haschke and Friedhoff (1978)
Polarized resonance Raman spectroscopy
All Raman spectra were measured in 135° backscattering geometry using a tunable Argon ion laser (Lexel 95). Its excitation radiation lines cover the resonant region of the Q-band of HRP. The laser beam, polarized perpendicular to the scattering plane, was filtered by a set of interference filters and focused onto a sample in a quartz cell mounted in a macro-chamber at room temperature. The laser power was adjusted to values between 10 mW to 50 mW depending of the excitation wavelength used. The scattered light was collimated and collected by an imaging lens system into an entrance slit of 100 um width of a triple-grating spectrometer (Jobin-Ivon). Polarization analyzer and scrambler were inserted between collimator and entrance slit of the spectrometer in order to measure the two components polarized perpendicular (Iy) and parallel (Ix) to the polarization of the incident laser beam. The scattered light was then dispersed by a Jobin Ivon T65000 triple monochromator, which is equipped with 1800 groove/mm gratings. The photons were counted with a liquid nitrogen cooled CCD camera (CCD3000 from Jobin-Ivon) with 1024 x 512 pixel array chip. The data were digitized and stored on a Dell computer with Pentium III processor for further analysis. The spectral resolution of the spectrometer ranged from 3.8 cm-1 (457.9 nm) to 2.8 cm-1 (514.5 nm). Calibrated with 934 cm-1 of ClO4-, the recorded Raman spectra have an accuracy of 1 cm-1.
All spectra were analyzed by the program MULTIFIT (Jentzen et al., 1996
). Each Raman band was fitted with a Voigtian profile, which results from the convolution of its Lorentzian line profile and the Gaussian line profile of spectrometer slit function. The spectra were decomposed consistently by using identical parameters such as half-width, frequency position, and band profile for all eight excitation wavelengths. Thus, the observed spectra were subjected to a global fit. Many attempts with different guess values for the spectral parameters were carried out and the best fitting parameters and the respective statistical errors were found with the smallest
2-values. The intensities of the polarized bands were derived from their band areas. The depolarization ratios
of the spectral lines were calculated as
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| COMPUTATIONAL METHODS |
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Parameterization
Charges for the ferric heme and the Ca2+-coordination spheres were calculated at the Hartree-Fock level using a 6-311G basis set and electrostatic potential fitting as previously described (Schay et al., 2001
) and incorporated into CHARMM. van der Waals parameters were from Cates et al. (2002)
.
Energy minimization
All crystallographic water molecules were retained (151, less one molecule which is a ligand to Ca352) since they have been shown to have an important structural role by participating in the H-bond network, especially the waters found in the heme crevice (Gajhede et al., 1997
). Explicit hydrogens were added using the HBUILD module and the amino acid residues were protonated so as to be consistent with neutral pH. The propionic acid side chains were also considered ionized as discussed elsewhere (Schay et al., 2001
) and the disulfide bridges were explicitly modeled, namely: Cys11-Cys91, Cys44-Cys49, Cys97-Cys301, and Cys177-Cys209. The structures were solvated in a 36-Å sphere of 5000 explicit TIP3 waters (Jorgensen et al., 1983
) using a spherical shape quartic boundary potential within the Miscellaneous Mean Field Potential approximation as implemented in CHARMM. All models were subjected to the same energy minimization protocol. First, the hydrogens of the solvent waters were relaxed while imposing fixed constraints on all other atoms with 30 steps of steepest descent minimization. Then the solvent was relaxed keeping the protein constrained. Finally, harmonic constraints were used to progressively relax the R-groups, then the backbone and the heme group from 240 to 0 kcal mol-1 using conjugate gradient minimization until the derivatives reached 0.9 mol-1 Å-1. An Adopted Basis Newton-Raphson final minimization of all models completed the minimization protocol with final derivatives of 0.06 mol-1 Å-1.
Molecular dynamics
Molecular dynamics were performed using the SHAKE algorithm so as to remove the highest frequencies from the system and allow use of a 0.001 ps timestep for integration. The van der Waals cutoff distance was 14 Å using a smooth switching function at a distance of 10.0 Å and a shifting function was used for the electrostatic interactions at a cutoff of 13.0 Å. A dielectric constant of 1 was used. The structures were brought to 300 K in 10 ps using a stepwise heating stage. The heating stage was followed by an equilibration stage until energy stabilized. After a 50 ps-equilibration stage, 200-ps trajectories were acquired for analysis. The average structure was calculated for all 4 trajectories and subjected to progressive energy minimization as described above until the derivatives reached 0.3 mol-1 Å-1.
Normal coordinate structural decomposition
The hemes of the four models were extracted for NSD, performed using version 2.0 of the NSD program (Jentzen et al., 1997
) with the hemes oriented as shown in Fig. 2. The computational procedure is based on group theory in that the atomic distortions of the 24 porphyrin atoms from ideal D4h symmetry can be described in terms of 3N - 6 = 66 normal coordinates. The program projects out the out-of-plane and in-plane distortions along all the 66 normal coordinates of the porphyrin. For heme proteins however, it has been shown that the total distortion from planarity can statistically be adequately described by using only the six lowest out-of-plane frequency modes, namely B2u, B1u, Eg(x), Eg(y), A1u, and A2u because these modes contribute the most to heme nonplanarity (Jentzen et al., 1997
; Jentzen et al., 1998
).
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| RESULTS AND DISCUSSION |
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11 in the Ca2+-depleted spectrum and upshifted
10c (compare to Table 1). The observed increase of the weak
10c+ from 1637 to 1640 cm-1 upon calcium depletion is indicative of a small population of the hc-ls state remaining after stabilization of the major pc-hs state. More importantly, our results point to a reorganization of the ligand field strength in the active site.
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4 (A1g),
21 (A2g), and
11 (B1g), for analysis. In Fig. 4 a, for both samples, the DPRs of the
4 band are above 0.125 and increase with excitation wavelengths in the Qv -band excitation region. The
4 DPRs of Ca2+-free HRPC are systematically larger than the DPRs of the native species. Theoretical simulations of A1g mode depolarization ratios have shown that the dispersion and increase of DPRs can arise from B1g and B2g perturbations which predominantly arise from rhombic distortions along the Npyrr-Fe-Npyrr line and from triclinic distortions involving displacements along the Cm-Fe-Cm lines and deformations of the pyrrole rings, respectively (Schweitzer-Stenner, 2001
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21 (A2g). The DPRs are further decreased by Ca2+-removal, consistent with the notion that additional rhombic distortions are induced. Interestingly, some DPR-values of Ca2+-free HRPC at shorter wavelengths are near or even below 0.75. These could be brought about by the product of ruffling and saddling (B2u
B1u = A1g) or by antisymmetric in-plane A2g-type distortions, which have been shown to provide detectable contributions of A1g-perturbation type in porphyrin systems (Schweitzer-Stenner et al., 2001
Fig. 4 c compares the DPRs of the B1g type mode
11 between native and Ca2+-depleted HRPC. The DPRs of
11 in the Ca2+-depleted species increase monotonically with excitation wavelength, and cross both the expectation line of 0.75 under D4h and the DPR curve of
11 in native HRPC. This shows that this mode is subject to A2g-type and A1g-type vibronic perturbations resulting from B2g and B1g in-plane distortions of the macrocycle, respectively. The dispersion is more pronounced for Ca2+-depleted HRPC, indicating that both types of distortions increase with respect to native HRPC. In fact, the contribution of A1g-perturbation/B1g-distortion which gives rise to the DPR decrease at higher excitation wave numbers must be considered as particularly strong, since the excitation is still far away from the B-band resonance position at which such an effect would be expected to be maximal. If all these observations involve the proximal histidine, it follows that the type of perturbations induced by Ca2+ removal could cause both a decrease of the His:NE2-Fe distance or a smaller azimuthal angle of the imidazole ring with respect to the N-Fe-N line, as theoretically argued elsewhere (Schweitzer-Stenner, 1989
).
Molecular dynamics
All structures were subjected to initial 50-ps equilibration MDS runs which yielded fully equilibrated structures after
20 ps. These runs were followed by the acquisition of 200-ps production trajectories. All runs were quite stable as shown by their constant potential energies and temperature. The energy minimization protocol was also successful in reaching comparable energy minima for the four models. The stability of the fluctuation of the total energy was also examined by calculating the ratio between the average rms fluctuation of the total energy and the average energy. For all models, this ratio did not exceed 0.1, thus showing that energy was conserved during the simulations and that the models were well equilibrated.
Table 2 presents some useful quantities calculated from the simulations. The radius of gyration is the radius of a sphere containing an equivalent volume to that of the molecule. With removal of one calcium, the Rgyr values do not change with respect to that of the native structure. However, complete Ca2+ removal leads to a slight expansion of the protein matrix, evidenced by the increase in the radius of gyration. The backbone and R-group RMSD values are lowest for the native structure (0.987 Å and 1.211 Å). They reflect the dynamics of the protein matrix. The values calculated for the Ca2+-depleted models (1.044, 1.163, and 1.140 Å for the backbone and 1.451, 1.543, and 1.526 Å for the R-groups) are higher and reflect an increased flexibility of the secondary structure as a result of calcium removal. Also relevant are the backbone RMSD values comparing only the effect of calcium removal. They fall in the same range (1.213, 1.220, and 1.210 Å) and attest to a role played by calcium in modifying the dynamics of HRPC. Fig. 5 shows the backbone C
-traces of the native (top) and Ca2+-free structures. Removal of calcium does not affect the secondary structure fold to a significant extent besides relaxing it to a looser form. This is probably due to the presence of the four disulfide bridges, Cys11-Cys91, Cys44-Cys49, Cys97-Cys301, and Cys177-Cys209, that have been shown to stabilize helices A, B, C, D, F1, and F2 (Chattopadhyay and Mazumdar, 2000
). The two regions showing the most backbone reorganization are on the proximal side of the heme, namely short insertion helix F' consisting of Met181, Asp182, Arg183, and Leu 184 and part of helix H, namely Asp247 and Ser246. Fig. 6 compares the R-group displacements in the vicinity of the heme for both HRPC and the Ca2+-free model. They are quite significant especially in the reorganization of both distal and proximal Phe aromatic clusters. The distance of distal His42 to the heme iron shortens upon calcium removal from 6 to 5.5 Å and the heme pocket water closest to the iron in the native structure (3.20 Å) moves further away from the iron in the calcium-depleted species toward Arg38. All of the R-group displacements necessarily must reorganize the nonbonded interaction network at the catalytic site. Detailed 1H-NMR studies performed on HRPC have provided a detailed assignment of the hyperfine proton resonances of the heme macrocycle and of the amino acid resonances in the heme pocket (La Mar et al., 1980
; Thanabal et al., 1987
, 1988
). A comparison with calcium-depleted HRPC would be required to experimentally verify if calcium can indeed cause residue reorientation with respect to the heme, as shown in the case of cationic peanut peroxidase (Barber et al., 1995
).
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The NSD results are clearly different for the hemes of the Ca2+-depleted models. Calcium depletion predominantly affects the saddling and ruffling deformations. Saddling is drastically reduced in the Ca2+-free model, with a deformation of -0.173 Å compared to -0.841 Å for the native model, and -0.398 Å and -0.337 Å in the structures with either proximal or distal Ca2+ present. Ruffling, which is not significant in the native model (-0.128), increases to moderate values upon Ca2+ removal (-0.597, -0.537, and -0.449 Å). It has been proposed that ruffling has a stronger effect on the high frequency lines than an equivalent saddling deformation (Franco et al., 2000
). In a recent 600-ps MDS study of the myoglobin-CO heme deformations, ruffling was shown to exhibit the largest transient deformations (exceeding 0.5 Å), which were already well characterized on the timescale of our trajectories (Kiefl et al., 2002
). The authors proposed that they were probably part of ns-oscillations in heme deformations. Clearly, longer timescale trajectories are required to fully average these ruffling excursions, especially if they are correlated to tertiary structure rearrangements of the protein matrix. Our NSD results also show that the doming deformation increases and changes sign when compared to the native model. But since the His:NE2-Fe bond length does not change upon calcium removal, this doming cannot correspond to the classical displacement observed in myoglobin or hemoglobin as they cycle between oxy and deoxy forms with the concomitant significant change of axial ligand-metal bond length. It should also be noted that the doming deformation in the NSD context does not involve the iron, but only the 24 atoms of the porphyrin ring. We therefore propose that increased doming probably results from smaller distances between the imidazole carbons and the Ca and Npyrr atoms of the porphyrin which is also consistent with our observed increase of both B2g and B1g-type distortions. These could be induced by a rearrangement of the weak nonbonded interactionssuch as van der Waals and hydrogen bonding (Laberge, 1998
)resulting from the sidechain reorganization occurring in the vicinity of the heme as a result of calcium removal (compare to Fig. 5). Moreover, the HRPC heme is not covalently linked to the protein matrix and is thus conceivably more sensitive to respond to altered nonbonded interactions in its vicinity.
| CONCLUSIONS |
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| ACKNOWLEDGEMENTS |
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This research was supported by Hungarian OTKA grant T-032117 (J.F.), a Senior NATO Science Fellowship (M.L.), and by grants from the National Institutes of Health (COBRE-program, P20 RR16439-01) and the Petroleum Research Funds (PRF#38544-AC4) (R.S.S.).
Submitted on September 26, 2002; accepted for publication December 11, 2002.
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