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1 School of Engineering and Science, International University of Bremen, D-28725 Bremen, Germany
2 Department of Chemistry, University of Indiana, Bloomington, Indiana 47405, USA
3 Istituto di Chimica del Riconoscimento Molecolare, CNR, 20131 Milano, Italy
Reprint requests to: Danilo Roccatano, School of Engineering and Science, International University of Bremen, Campus Ring 1, D-28725 Bremen, Germany; e-mail: d.roccatano{at}iu-bremen.de; fax: +49-421-200-3249.
(RECEIVED March 9, 2005; FINAL REVISION June 14, 2005; ACCEPTED July 6, 2005)
| Abstract |
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-helical structure of peptides is not well understood. In the present study, we use melittin as a model to gain insight into the details of the atomistic interactions of HFIP with the peptide. We have performed extensive comparative molecular dynamics simulations (up to 100 nsec) in the absence and in the presence of HFIP. In agreement with recent NMR experiments, the simulations show rapid loss of tertiary structure in water at pH 2 but much higher helicity in 35% HFIP. The MD simulations also indicate that melittin adopts a highly dynamic global structure in 35% HFIP solution with two
-helical segments sampling a wide range of angular orientations. The analysis of the HFIP distribution shows the tendency of HFIP to aggregate around the peptide, increasing the local cosolvent concentration to more than two times that in the bulk concentration. The correlation of local peptide structure with HFIP coating suggests that displacement of water at the peptide surface is the main contribution of HFIP in stabilizing the secondary structure of melittin. Finally, a stabilizing effect promoted by the presence of counter-ions was also observed in the simulations.
Keywords: preferential solvation; peptide folding;
-helix stability; fluorinated alcohol; cosolvent effect; helix bending
Article published online ahead of print. Article and publication date are at http://www.proteinscience.org/cgi/doi/10.1110/ps.051426605.
| Introduction |
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Among the peptides used to study the effect of fluorinated solvents experimentally, melittin (MLT) is one of the most frequently investigated peptides. Melittin is a 26-residue amphiphilic peptide with sequence GIGA VLKVLTTGLPALISWIKRKRQQ that constitutes one of the principal venom components from the honey bee Apis mellifera. Its toxic effect consists in the lysis of red cells in the blood of the punctured human. In water at low pH and low (< 0.01 M) ion concentration, MLT is monomeric and behaves as a random coil (Kempe et al. 1997). At higher pH, or at higher salt concentration, melittin starts to form monomeric
-helices that eventually aggregate to form tetramers. The
-helical conformation is induced by the presence of lipid micelles or bilayers, and in this conformation the peptide forms pores in the membrane. Similarly, the addition of cosolvents like HFIP or TFE also induces the formation of
-helical structures (Jasanoff and Fersht 1994; Hirota et al. 1997; Kempe et al. 1997; Hong et al. 1999).
The effect of alcoholic solvents or cosolvents on the stability of the melittin
-helix has been investigated previously by different authors using molecular simulation methods (Sessions et al. 1998; Fioroni et al. 2001; Roccatano et al. 2002; Liu and Hsu 2003). In simulation studies in methanol (Sessions et al. 1998) and in a membrane environment (Bernèche et al. 1998; Bachar and Becker 2000), melittin stayed close to the experimental
-helical structure, whereas in water it starts to bend and unfolds (Roccatano et al. 2002). Short MD simulations (5 nsec) of melittin in 30% (v/v) HFIP/water mixture have already been performed to test the HFIP parameterization (Fioroni et al. 2001). However, this study did not include a systematic analysis of the conformational preference of melittin in HFIP and the molecular mechanism of how HFIP stabilizes the structure of melittin. In a recent article, Gerig (2004) reported an extensive NMR spectroscopic study on the structure of melittin in 35% HFIP/ water mixture. The result of this study indicates the presence of a bent structure with two fluctuating
-helices.
In the present study, we perform extensive simulations (100 nsec) of melittin in water and in 35% HFIP/water mixture in order to investigate at the molecular level the structural and dynamic effects of HFIP on this peptide. Furthermore, we also analyzed the effect of counter-ions on the stability of the
-helix. The effect of counter-ions on protein stability has been investigated by different authors (Ibragimova and Wade 1998; Sessions et al. 1998; Pfeiffer et al. 1999; Walser et al. 2001). In the case of melittin, an earlier MD simulation in methanol has shown that the presence of counter-ions can produce sensitive effects on structural stability within a few hundred picoseconds (Sessions et al. 1998). The present comparative simulation studies starting from the X-ray structure indicate that melittin rapidly unfolds in water under low pH conditions in agreement with experiment. In 35% HFIP, the helical structure is largely preserved with an average global conformation in good agreement with NMR data. However, the partial unfolding of the helices is seen toward the end of the simulation. Addition of salt slows down the unfolding process both in 35% HFIP and in water. The analysis of the distribution of HFIP molecules around the peptide allows drawing conclusions on the mechanism of structure stabilization by HFIP and the mechanism of helix bending and unfolding.
| Results |
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-hairpin structure. In the case of HFIP/ water simulations, the peptide shows more defined helical segments during the simulations in the presence and absence of ions. However, in the HFIPi simulation, the
-helical regions are longer. The central region of the peptide (residues 911) loses its initial helical structure. Interestingly, the structure shows folding/unfolding events of
-helical fragments.
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-helicity is reported for all the simulations. If we consider as threshold an
-helicity value of 20%, the boundaries of the first helix are comprised between 3 and 7 for the SPCi and HFIPi simulations, and 3 and 8 for the HFIP simulation. The experimental NMR data indicate the range 28 (Gerig 2004). The second helix starts at residue 12 for the SPCi and HFIPi simulations. In the SPCi simulation, the helix ends after residue 16, while in the HFIPi simulation, the original helicity is maintained until residue 21. In the case of HFIP, the helical structure extends up to residue 24.
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) between the axes of the two
-helices (see Fig. 3
= 129° (as in the X-ray structure) is generally lost within 10 nsec. With the exception of the SPCi simulation, subsequent oscillatory motions allow the angle to fluctuate and recover the initial value for a few nanoseconds. In the case of SPC water simulations (Fig. 3
= 77° ± 11°, in close agreement with the value obtained from NMR experiments of
= 73° ± 15° (Gerig 2004). In the case of HFIP simulation, the conformations stabilize after 40 nsec around an average value of
= 59° ± 9°, until the time of 85 nsec, where the N-terminal helix loses its structure.
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-helix kink region. The total average value of these violations is 0.17 nm. The HFIP simulation shows a comparable number of violations in the same range. In this case, the total average value of the violations is 0.12 nm.
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CcHFIP distance (where CcHFIP is the central HFIP carbon atom) calculated over the last 15 nsec of the HFIPi and HFIP simulations has been reported. The LHC within 0.6 nm (see Fig. 7
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-helical structure and the increase of LHC around the peptide is present in both simulations. The residues belonging to the second helix segment show the largest concentration (Fig. 7
-helix show enhanced coating that, in turn, stabilizes the helix. On the contrary, segments with higher flexibility (end regions and kink region) show a reduced coating (see Figs. 6| Discussion |
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The comparative MD simulations indicate that the NOE distance-bound violations, summarized in Table 1
, show that both the simulations in 35% HFIPi and HFIP explore regions of conformational space in which the peptide fulfills most of the available NMR-derived constraints. The overall agreement with experimental data is qualitatively good. The observed violations are among the weak-medium NOEs with very few in the medium range. One explanation for the violations could be that in solution, only a fraction of the peptide conformations contribute to some of the experimentally observed NOEs. However, these violations can also be considered as the result of an incomplete sampling of the conformational space accessible to the peptide (Colombo et al. 2002, 2003), and more extended simulations are required to obtain more accurate data. Furthermore, in the case of the HFIP simulation, it is interesting to note that although there is an evident loss of secondary structure detected by the DSSP analysis (Fig. 1
), the NOE constraints are still mostly satisfied. The weak correspondence of the secondary structure with the overall folding of the structure was already observed in the simulation of other peptides (Colombo et al. 2002). In the simulations it was also observed that HFIP molecules surrounding the peptides limit the accessibility of water to the surface. A similar behavior was observed for simulations of peptides in TFE/water mixtures (Roccatano et al. 2002). In the case of TFE, this effect was supported by the results of NMR diffusion measurements and MD calculations on other peptides (Diaz et al. 2002; Fioroni et al. 2002). The results of the simulations are in agreement with the model of HFIP aggregation. In the case of the HFIPi simulation, it is possible to distinguish an inhomogeneous coating of the HFIP around the peptide. The presence of microhetero-geneity of the HFIP/water mixture has been evidenced by light scattering data (Kuprin et al. 1995; Hong et al. 1999; Gast et al. 2001) and theoretical MD calculations (Fioroni et al. 2001). The clustering effect was also proposed by Gerig (2004) to give an interpretation of the NMR cross-relaxation rate measurements. Using a simplified model that accounts for the aggregation of the HFIP molecules in water, it results in a local concentration of HFIP around the peptide of 1.6 times the bulk concentration. Our results show that the averagelocal concentration (
76% [v/v]) can be compared with this estimation, providing further microscopic evidence to the stabilization mechanism of fluorinated solvents.
The present simulations indicate that accumulation of HFIP around melittin is site-specific. The HFIP concentration around
-helical peptide regions is higher than in regions of irregular peptide backbone (near the kink or the ends of the peptide). Similar to TFE (Roccatano et al. 2002), HFIP molecules aggregate around the solute preventing the formation of hydrogen bonds with water molecules that can disrupt the
-helix structure (Pande et al. 1998; Walgers et al. 1998). The interactions between the peptide and HFIP do not displace the peptidepeptide interactions that stabilize the secondary structure. In the case of HFIP, the large molecular size can further deplete the possible interactions of HFIP with the backbone melittin atoms, enhancing the
-helix stabilization.
The origins of the stabilization mechanism may thus be both entropic and enthalpic. We noticed that the hydrophobic cosolvent tends to cluster around peptide regions rich in hydrophobic side chains. This effect tends to displace ordered water molecules from the vicinities of both HIFP and hydrophobic side chains, with a clear entropic gain for the final configuration of the system. Moreover, once water is excluded from the immediate vicinity of the peptide, intra-molecular hydrogen bonds can form and stabilize, yielding a net favorable energetic contribution. Although, as stated above, the simulations are still too short to determine these effects quantitatively, the qualitative picture points to a combination of factors favoring peptide coating by HIFP.
It is also interesting to note the very good correspondence (residues 911;
= 77°) of the angular kink observed in the simulation with the NMR-determined structures (Gerig 2004). Furthermore, the formation of
-helix hairpin structure with a similar angular kink was observed in a theoretical study of melittin in the presence of POPC lipid bilayer (Lin and Baumgaertner 2000), but in the DPPC and DMPC lipid bilayer, a more extended structure was observed (Bernèche et al. 1998; Bachar and Becker 2000). In the last two cases, the simulation length was, however, limited to 500 psec. Our MD study indicates that the angle between helical segments is not static but can adopt a wide range of values. This might be of functional importance for the mechanism of membrane binding and insertion. Finally, the present comparative MD simulations also indicate a secondary-structure-stabilizing effect induced by the presence of counter-ions. In water the presence of counter-ions slows down the decay of secondary structure of melittin. Although this effect may be a purely kinetic effect (longer simulation may lead to a similar decay effect as seen in water), it is in qualitative agreement with experimental data. In fact, high salt concentrations and low pH increase the presence of
-helices in the tetrameric melittin form (Brown et al. 1980; Iwadate et al. 1998). In case of the HFIP mixture simulations, salt concentration still plays an important role. In fact, in the case of HFIP simulation, although to a lesser extent, the secondary structure is lost in the course of the simulation. However, the presence of HFIP retards the loss of secondary structure, extending the lifetime of the
-helix over a longer timescale than in pure water simulation (SPC).
| Conclusions |
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| Materials and methods |
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For the simulations with counter-ions (abbreviated SPCi and HFIPi for the water and HFIP/water mixture, respectively), six Cl counter-ions were added to neutralize the total charge of the systems. This was achieved by replacing water molecules at the most positive potential. The abbreviations SPC and HFIP will be used to indicate the simulations in water and HFIP/water mixture, respectively. The GROMOS96 force field (van Gunsteren et al. 1996) was used to describe the peptide. For the HFIP, the model proposed by Fioroni et al. (2001) was used. This model was optimized to reproduce the physicochemical properties of the pure liquid and mixtures with water. The model has been found in good agreement with the experimental data based on X-ray, neutron scattering, and NMR of the pure liquid as well as the mixtures (Yoshida et al. 2003).
All the systems were initially energy-minimized with the steep est descent method for 1000 steps. During the MD simulations, the peptide and the rest of the system were coupled separately to the temperature bath. The temperature was maintained close to the intended values (300 K) by weak coupling to an external temperature bath using a coupling time
T = 0.1 psec (Berendsen et al. 1984). The pressure was kept constant at P0 = 1 by weak coupling to a bath of constant pressure with a coupling time
P = 0.5 psec (Berendsen et al. 1984). The LINCS algorithm (Hess et al. 1997) was used to constrain all bond lengths. For the water molecules, the SETTLE algorithm (Miyamoto and Kollman 1992) was used. A relative dielectric permittivity,
r = 1, and a time step of 2 fsec were used. A twin-range cutoff was used for the calculation of the nonbonded interactions. The short-range cutoff radius was set to 0.8 nm and the long-range cutoff radius, to 1.4 nm, for both Coulombic and Lennard-Jones interactions. No reaction field corrections beyond the long-range cutoff were included in the cutoff simulations. Interactions within the short-range cutoff were updated every time step, whereas interactions within the long-range cutoff were updated every five time steps together with the pair-list.
All atoms were given an initial velocity obtained from a Maxwellian distribution at the desired initial temperature. All the simulations were equilibrated by 50 psec of MD runs with positional restraints on the peptide to allow the relaxation of the solvent molecules. These first equilibration runs were followed by another 50-psec run without position restraints on the peptide. The production runs, after equilibration, were 100 nsec long.
Analysis of the simulations
The secondary structure of the peptides was analyzed using the DSSP criteria (Kabsch and Sander 1983). The
-helicity was calculated using the criterion of Hirst and Brooks (1995). Cluster analysis was performed using the Jarvis-Patrick method (Jarvis and Patrick 1973): A structure is added to a cluster when this structure and a structure in the cluster have each other as neighbors and they have at least P neighbors in common. The neighbors of a structure are the M closest structures or all the structures within a cutoff, based on the root mean square deviation between backbone atoms. In our case, P was 3, M was 10, and the RMSD was 0.1 nm.
The angle between helical axes was calculated using the MOLMOL program (Koradi et al. 1996). For each simulation frame, the boundary residues of the two helices are evaluated and used to perform the calculation of the helical axes. The interproton distances were calculated from the simulations as
r6
1/6 averages (Tropp 1980).
The concentration (% v/v) of HFIP molecules around the peptide residues, named local HFIP concentration (LHC), was evaluated from the cumulative number of water [nw(r)] and HFIP [nH(r)] molecules present within a distance r from the C
s of the single residues using the following relation:
![]() | (1) |
where VmH = 0.1 and Vmw = 0.019 L/mol are the average excluded volumes for HFIP and water molecules, respectively (Marcus 1998). All the MD runs and the analysis of the trajectories were performed using the GROMACS software package (Berendsen et al. 1995; Lindahl et al. 2001).
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