| HOME | HELP | FEEDBACK | SUBSCRIPTIONS | ARCHIVE | SEARCH | TABLE OF CONTENTS |
| ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||




* School of Computer Science Faculty of Exact Sciences, Tel Aviv University, Tel Aviv 69978, Israel;
Department of Chemical Engineering Escola Técnica Superior d'Enginyeria Industrial de Barcelona-Universitat Politécnica de Catalunya, 08028 Barcelona, Spain;
Basic Research Program Science Applications International Corporation-Frederick, Center for Cancer Research Nanobiology Program National Cancer Institute, NCI-Frederick, Frederick, Maryland 21702; and
Sackler Institute of Molecular Medicine, Department of Human Genetics, Sackler Faculty of Medicine, Tel Aviv University, Tel Aviv 69978, Israel
Correspondence: Address reprint requests to David Zanuy, Dept. of Chemical Engineering, ETSEIB-UPC, Diagonal 647, 08028 Barcelona, Spain. Tel.: 34-93-405-4447; Fax: 34-93-401-7150; E-mail: david.zanuy{at}upc.edu; or Ruth Nussinov, Center Cancer Research Nanobiology Program, NCI-Frederick, Bldg. 469, Rm. 151, Frederick, MD 21702. Tel.: 301-846-5579; Fax: 301-846-5598; E-mail: ruthn{at}ncifcrf.gov.
| ABSTRACT |
|---|
|
|
|---|
| INTRODUCTION |
|---|
|
|
|---|
Previously we suggested (13
) that it is possible to construct nanostructures based on relatively large (
35 amino acid long) motifs taken from naturally occurring proteins. Specifically, we focused on structures made of the assembly of segments taken from left-handed ß-helical proteins. The tubular nature of left-handed ß-helical proteins makes them excellent candidates to be used as building blocks to construct fibrillar or tubular nanostructures without the need to perform many structural manipulations. In addition, their helical and symmetric structure makes them good candidates to be excised and tested as modules. To construct our nanosystems, we selected short (two turns) repetitive motifs and extracted the corresponding coordinates from the Protein Data Bank (PDB) (14
). We assembled copies of the motifs on top of one another and simulated them for long periods. Of the systems we tested, the construct based on the assembly of copies of residues 131165 of galactoside acetyltransferase from Escherichia coli (PDB code: 1krr, chain A) showed a remarkable structural stability over a long period of simulation time (2040 ns) under all the tested temperature and ionic strength conditions. The system was denoted krr1. Fig. 1 shows the krr1 sequence and structure.
|
-electron stacking or through H+ transfer. We cannot directly simulate charge transfer through classical mechanics, but we can assess whether there are sufficient conditions to potentially allow it. We can either create ladders of
-electron-rich functional groups by substituting some of the original residues in the interior of the construct by other residues capable of
-stacking or generate a proton transfer environment through a network of salt bridges, reminiscent of the serine protease catalytic triad. The two necessary conditions to achieve this goal are
To create a ladder of
-stacking residues and to test whether this would affect the structural organization, we inserted a row of histidine residues in each of the three ß-sheets, one sheet at a time (see Fig. 2 for an illustration of the three basic histidine mutants) and simulated the mutated structures. Histidine is a good choice of an amino acid for this purpose. It is aromatic and therefore capable of
-electron stacking. Its side chain resembles, more or less, the size of valine and isoleucine so we can expect that no drastic steric hindrance should occur. In addition, its pKa is 6, which means that in a physiological pH it can assume both a neutral and a charged form with a relatively high probability. Moreover, its neutral form is actually equilibrium between two states: one with
hydrogen (ND) protonated and the other with
hydrogen (NE) protonated. This allows us to test different possible combinations of ionization states. Naturally, we could not sample all the possible ionization states due to computational time limitations, but we tried to sample as many possible positions as feasible to insert the histidines, as well as different combinations of ionization states. We identified a position where despite the insertion of histidine the simulated system retained its initial organization to a reasonable extent and created a configuration made of networks of neutral histidine, charged histidine, and aspartate, imitating the serine protease catalytic triad. We suggest a structure with a row of alternatively neutral and charged histidine residues that interact with a row of aspartate residues through salt bridges and with each other through aromatic ring stacking and thus provide the conditions for creating a nanosystem capable of charge transfer.
|
| METHODS |
|---|
|
|
|---|
15,00020,000 atoms including the solvent (or 27,00030,000 in the structures with the larger bounding box). The starting molecular structures were built using the INSIGHTII molecular package (2000, Accelrys, San Diego, CA). For any given arrangement we fixed the interturn distance of adjacent repetitive units to match the interstrand distance within each unit, which was
4.5 Å. The charge of all potential titratable groups was fixed at these values corresponding to neutral pH, such that all aspartic acid side chains were represented in their anionic form and all lysine side chains in their acidic positively charged form. Both peptide edges were capped to avoid interactions between adjacent termini.
We performed the simulations with ionic strength of 0.8% w/w (
24 ions) at 300° K. We kept the overall charge of the system neutral for the use of particle mesh Ewald summation (18
) to calculate the electrostatic charges. The ions were chloride and sodium. The molecular dynamics protocol we used here has been used in our research group for some years (13
,19
23
) and has been proven to correspond to the experimental results (22
,24
26
). Before running each molecular dynamics simulation, the potential energy of each system was minimized using 5000 conjugate gradient steps. The heating protocol included 15 ps of increasing the temperature of the system from 0° to the final temperature of 300° K plus 1 ns of equilibration period. A residue-based cutoff was applied at 14 Å, i.e., if any two molecules had any atoms within 14 Å, the interaction between them was evaluated. A numerical integration time step of 1 fs was used for all the simulations. The nonbonded pair list was updated every 20 steps, and the trajectories were saved every 1000 steps (1 ps) for subsequent analysis. Each simulation was run for a period of 20 ns.
Structural analysis
Regarding conservation of the size of the structure with respect to the minimized structure, the trajectories were aligned with the initial structure and the root mean-square deviation (RMSD) was calculated with respect to C-
atoms. The trajectories were sampled every 10 ps. The main-chain dihedral angles were sampled every 20 ps to maintain a good sampling of the trajectories but avoid a dense plot. The plots were generated with MATLAB. The figures were generated using MATLAB, VMD (27
), and Rasmol (28
).
| RESULTS AND DISCUSSION |
|---|
|
|
|---|
Overall, we had nine histidine mutants, each with a different combination of protonation states (see Table 1). All systems were simulated in a water box for a period of 20 ns at 300° K. The simulations were performed using the NAMD program (15
) (see Methods for a detailed description of the simulation conditions). To validate our results in an environment which is more reminiscent of physiological conditions, we added sodium and chloride ions to the solution and used the particle mesh Ewald summation (18
) to evaluate the effect of ionic strength on the structural organization of our models. We used 24 ions, which leads to an ionic concentration of 0.8%, which is approximately the physiological concentration, keeping the overall charge of the system neutral to enable the Ewald summation. Fig. 3 shows the evolution of the RMSD with respect to the initial (minimized) structure of all the histidine-based simulated systems over time. We considered only the C
atoms in the RMSD calculation, since side-chain atoms are flexible and calculating the evolution of their RMSD may introduce noise into the measurement.
|
|
|
|
-electrons can potentially be usedalong with a set of charged residues to supply the chargefor electron transfer. We thus further modified the krr_hsd1 mutant, which is shown above to be structurally stable. We created a triad of amino acids, following the serine protease catalytic triad proton transfer system common in nature. As is well known, this triad contains a Ser-His-Asp motif and a proton is transferred via the histidine changing its ionization state, with the serine being the hydrogen donor. Our triad was slightly different, using a neutral histidine instead of the serine to be the hydrogen-bond acceptor. Fig. 5 shows the structures of the histidine-aspartate triads.
We simulated three triad-containing structures for a period of 20 ns each (see Methods). The triad mutants differ from one another in the number of triads and their position in the structure. Fig. 5 shows the triad-containing structures. Fig. 3 D presents the RMSD of the triad systems throughout the simulations. The RMSD was measured with respect to the minimized structures, and only the C
atoms were considered. As can be seen, all three triad structures got to within
2.53 Å from the original structures. The construct denoted triad3 (whose structure is shown in detail in Fig. 5 C) is the most stable. Its structure adapts its conformation slightly in the first few nanoseconds of the simulations and later remains stable, and its RMSD hardly changes at all throughout the rest of the simulation. In this structure we inserted a row of alternatively neutral and charged histidine residues substituting residues Ile-146 and Val-164. Another row of aspartate residues replaced nearby residue Val-144. As can be seen in Fig. 5 C, the aspartate residues interact with the charged histidines, creating a network of salt bridges, whereas the neutral histidines take up the remaining space, avoiding a steric clash. The other triad structures did not fall apart either, but their terminal repetitive units started to fray, which indicates that given more time they would probably fall apart completely. To find out which parts of the structure fluctuated more than others during the simulation, we also analyzed the backbone conformational changes during the simulation.
Fig. 6 shows the distribution of the main-chain dihedral angles of the loop residues in the triad3 mutant. For comparison, Fig. 7 shows the distribution of the main-chain dihedral angles of the same residues in the krr1 wild-type. As mentioned above, residue 144 was mutated to Asp in triad3 and as can be seen in Fig. 6, C and D, the loop containing residues 141144 and 159162 fluctuated more than the other two loops (shown in Fig. 6, A, B, and D), as its residues explored a wider range of the conformational space. Moreover, that loop is considerably less stable in the triad3 mutant than the equivalent loop in the krr1 wild-type (shown in Fig. 7, C and D). However, residues 146 and 164, which were mutated to histidine in the triad3 system and are located on the adjacent ß-sheet, did not fluctuate much (results not shown). Despite this, the triad3 structure was still able to maintain its overall organization. This can be rationalized by the following: The mutated loop had to readapt its structure since it was subject to additional conformational restrictions imposed by the salt bridges formed by the interaction between the Asp-144 side chain and the nearby charged histidine side chain (see Fig. 5). However, as seen in Fig. 6 C, it was Gly-141, which was located at the other end of the loop, that fluctuated the most during the simulation and explored the widest range of dihedral angles, whereas Asp-144 remained within a narrower range of side-chain conformations. This is expected, since Asp-144 was restricted by the salt bridges with the nearby histidine side chain. We assume that due to the flexibility of the glycine, it absorbed most of the extra conformational restrictions and therefore helped keep the overall organization of the structure largely intact.
|
|
of Asp-144 and the positively charged nitrogen atoms of Hsp-164 for both simulations of triad3. We considered an interaction as a salt bridge if the distance between the Asp C
atom and any of the Hsp-charged hydrogen atoms was
3.0 Å. We considered the distance to the C
atom instead of to the charged oxygen atoms of Asp (O
1 and O
2), since side-chain conformational changes during the simulation often cause the two oxygen atoms to flip. Therefore, measuring the distance of the C
from the positively charged histidine hydrogen is more robust and provides a good estimate as to the location of the O
1 and O
2 atoms with respect to the His positively charged group.
|
2.7 Å in both simulations, which indicates a strong electrostatic attraction, since the charged Asp oxygen atoms are even closer to the Hsp hydrogens than the Asp C
. It is also seen that nearly all seven possible interactions existed at any given trajectory during the simulation and that the standard deviation of the measured distance was small (
±0.2 Å), indicating that the distances were rather restrained and did not change much during the simulation, in accordance with the fact that the structure in general maintained its organization. Table 2 also shows the average distance and angle of the aromatic ring stacking between consecutive histidine residues in both the triad3 mutants and the hsd1 mutant, whose basic repetitive unit is shown in Fig. 2 A. We considered a maximum distance of 7.0 Å between the centers of masses of the measured rings. As seen in the table, the average stacking distance is 4.95.2 Å. In addition, all seven possible stacking interactions existed in nearly all the simulations, especially in the two triad3 simulations. The standard deviations were also rather small, considerably less than 1.0 Å in all cases, indicating that the distances between consecutive histidine rings did not fluctuate much during the simulation, again in accordance with the overall good organization of the structures.
Looking at the average angle between consecutive aromatic rings, also shown in the table, one can see that not surprisingly in the hsd1 mutant the aromatic ring's stacking was significantly more parallel than in the triad3 mutants, where the stacking tended to be T-shaped. In the triad3 mutants the positively charged histidine rings adapted their conformation to interact with the Asp-144 oxygens and created the energetically preferred electrostatic interactions. The remaining neutral histidine rings could not align with the charged rings, as this would cause a steric clash with the Asp residues (see Fig. 5 C) and therefore the stacking angles were closer to 90°. Despite the fact that T-shaped stacking is weaker than parallel stacking, it is still strong enough to potentially enable a partial overlap of the
-electrons of the rings. To prove that T-shaped stacking is a consequence of the nanoconstruct organization more than the effect of adding to stacking the electrostatic component (Asp-His+ pairs), we performed quantum mechanical calculations using molecular models that mimic the triad organization. Results indicated that T-shape stacking is disfavored with respect to classical face to face stacking, even when electrostatic interactions are involved. Therefore, the steric restrictions imposed by the nanostructure organization are responsible for the formation of a T-shaped arrangement since they are energetically less favored (results are shown in the Supplementary Material). The overall scenario drawn by our results demonstrates a potential use of the krr1-based models to transfer charge.
| CONCLUSIONS |
|---|
|
|
|---|
| SUPPLEMENTARY MATERIAL |
|---|
|
|
|---|
| ACKNOWLEDGEMENTS |
|---|
|
|
|---|
This project has been funded in whole or in part with federal funds from the National Cancer Institute, National Institutes of Health (NIH), under contract number NO1-CO12400. The content of this publication does not necessarily reflect the view or policies of the Department of Health and Human Services, nor does mention of trade names, commercial products, or organization imply endorsement by the U.S. government. This research was supported (in part) by the Intramural Research Program of the NIH, National Cancer Institute, Center for Cancer Research. Part of the computer resources was generously provided by the Barcelona Supercomputer Center (BSC).
| FOOTNOTES |
|---|
Submitted on November 15, 2006; accepted for publication February 23, 2007.
| REFERENCES |
|---|
|
|
|---|
2. Zhang, S. 2003. Fabrication of novel biomaterials through molecular self assembly (review). Nat. Biotechnol. 21:11711178.[CrossRef][Medline]
3. Rajagopal, K., and J. P. Schneider. 2004. Self-assembling peptides and proteins for nanotechnological applications (review). Curr. Opin. Struct. Biol. 14:480486.[CrossRef][Medline]
4. Claussen, R. C., B. M. Rabatic, and S. I. Stupp. 2003. Aqueous self-assembly of unsymmetric peptide bolaamphiphiles into nanofibers with hydrophilic cores and surfaces. J. Am. Chem. Soc. 125:1268012681.[CrossRef][Medline]
5. Percec, V., A. E. Dulcey, V. S. Balagurusamy, Y. Miura, J. Smidrkal, M. Peterca, S. Nummelin, U. Edlund, S. D. Hudson, P. A. Heiney, H. Duan, S. N. Magonov, and S. A. Vinogradov. 2004. Self-assembly of amphiphilic dendritic dipeptides into helical pores. Nature. 430:764768.[CrossRef][Medline]
6. Reches, M., and E. Gazit. 2003. Casting metal nanowires within discrete self-assembled peptide nanotubes. Science. 300:625627.
7. Matsuura, K., K. Murasato, and N. Kimizuka. 2005. Artificial peptide-nanospheres self-assembled from three-way junctions of beta sheet forming peptides. J. Am. Chem. Soc. 127:1014810149.[CrossRef][Medline]
8. Holowka, E., D. J. Pochan, and T. J. Deming. 2005. Charged polypeptide vesicles with controllable diameter. J. Am. Chem. Soc. 127:1242312428.[CrossRef][Medline]
9. Hall, C. K., and V. A. Wagoner. 2006. Computational approaches to fibril structure and formation. Methods Enzymol. 412:338365.[Medline]
10. Iengar, P., N. V. Joshi, and P. Balaram. 2006. Conformational and sequence signatures in beta helix proteins. Structure. 14:529542.[Medline]
11. Elber, R. 2005. Long-timescale simulation methods. Curr. Opin. Struct. Biol. 15:151156.[CrossRef][Medline]
12. Levy, Y., and J. N. Onuchic. 2006. Mechanisms of protein assembly: lessons from minimalist models. Acc. Chem. Res. 39:135142.[CrossRef][Medline]
13. Haspel, N., D. Zanuy, C. Aleman, H. Wolfson, and R. Nussinov. 2006. De-novo tubular nanostructure design based on self-assembly of beta-helical protein motifs. Structure. 14:11371148.[Medline]
14. Bernstein, F. C., T. F. Koetzle, G. J. B. Williams, E. F. Meyer, M. D. Brice, J. R. Rodgers, O. Kennard, T. Shimanouchi, and M. Tasumi. 1977. The Protein Data Bank: a computer-based archival file for macromolecular structures. J. Mol. Biol. 112:535542.[Medline]
15. Kale, L., R. Skeel, M. Bhandarkar, R. Brunner, A. Gursoy, N. Krawetz, J. Phillips, A. Shinozaki, K. Varadarajan, and K. Schulten. 1999. NAMD2: greater scalability for parallel molecular dynamics. J. Comput. Phys. 151:283312.[CrossRef]
16. MacKerell, J. A. D., D. Bashford, M. Bellott, R. L. J. Dunbrack, J. Evanseck, and M. J. Field. 1998. All-hydrogen empirical potential for molecular modeling and dynamic studies of proteins using the CHARMM22 force field. J. Phys. Chem. B. 102:35863616.
17. Jorgensen, W. L., J. Chandrasekhar, J. D. Madura, R. W. Impey, and M. L. Klein. 1982. Comparison of simple potential functions for simulating liquid water. J. Chem. Phys. 79:926935.[CrossRef]
18. Darden, T., D. York, and L. Pedersen. 1993. Particle mesh Ewald: an N*log(N) method for Ewald sums in large systems. J. Chem. Phys. 98:1008910092.[CrossRef]
19. Ma, B., and R. Nussinov. 2002. Stabilities and conformations of Alzheimer's beta-amyloid peptide oligomers (A-b1622, A-b1635, A-b1035): sequence effects. Proc. Natl. Acad. Sci. USA. 99:1412614131.
20. Zanuy, D., B. Ma, and R. Nussinov. 2003. Short peptide amyloid organization: stabilities and conformations of the islet amyloid peptide NFGAIL. Biophys. J. 84:111.
21. Zanuy, D., and R. Nussinov. 2003. The sequence dependence of fiber organization: a comparative molecular dynamics study of the islet amyloid polypeptide segments 2227 and 2229. J. Mol. Biol. 329:565584.[CrossRef][Medline]
22. Zanuy, D., Y. Porat, E. Gazit, and R. Nussinov. 2004. Peptide sequence and amyloid formation: molecular simulations and experimental study of a human islet amyloid polypeptide fragment and its analogs. Structure. 12:439455.[Medline]
23. Haspel, N., D. Zanuy, B. Ma, H. Wolfson, and R. Nussinov. 2005. A comparative study of amyloid fibril formation by residues 1519 of the human calcitonin hormone: a single beta-sheet model with a small hydrophobic core. J. Mol. Biol. 345:12131227.[CrossRef][Medline]
24. Petkova, A. T., Y. Ishii, J. J. Balbach, O. N. Antzutkin, R. D. Leapman, F. Delaglio, and R. Tycko. 2002. A structural model for Alzheimer's b-amyloid fibrils based on experimental constraints from solid state NMR. Proc. Natl. Acad. Sci. USA. 99:1674216747.
25. Reches, M., Y. Porat, and E. Gazit. 2002. Amyloid fibril formation by pentapeptide and tetrapeptide fragments of human calcitonin. J. Biol. Chem. 277:3547535480.
26. Luehrs, T., C. Ritter, M. Adrian, D. Riek-Loher, B. Bohrmann, H. Doebeli, D. Schubert, and R. Riek. 2005. 3D structure of Alzheimer's amyloid b-(142) fibrils. Proc. Natl. Acad. Sci. USA. 102:1734217347.
27. Humphrey, W., A. Dalke, and K. Schulten. 1996. VMD: visual molecular dynamics. J. Mol. Graph. 14:3338.[CrossRef][Medline]
28. Sayle, R., and J. E. Milner-White. 1995. RasMol: biomolecular graphics for all. Trends Biochem. Sci. 20:374.[CrossRef][Medline]
| ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
| HOME | HELP | FEEDBACK | SUBSCRIPTIONS | ARCHIVE | SEARCH | TABLE OF CONTENTS |