Abstract
Taxol is a commonly used antitumor agent that hyperstabilizes microtubules and prevents cell division. The interaction of Taxol with tubulin and the microtubule has been studied through a wide array of experimental techniques; however, the exact molecular mechanism by which Taxol stabilizes microtubules has remained elusive. In this study, through the use of large-scale molecular simulations, we show that Taxol affects the interactions between the M and H1-S2 loops of adjacent tubulin dimers leading to more stable interprotofilament interactions. More importantly, we demonstrate that Taxol binding leads to a significant increase in the dynamics and flexibility of the portion of β-tubulin that surrounds the bound nucleotide and makes contact with the α-monomer of the next dimer in the protofilament. We conclude that this increase in flexibility allows the microtubule to counteract the conformational changes induced by nucleotide hydrolysis and keeps the protofilaments in a straight conformation, resulting in a stable microtubule.
INTRODUCTION
Microtubules are essential players in the function of eukaryotic cells. Together with actin filaments and intermediate filaments, they comprise the cytoskeleton, and this group of polymers is collectively responsible for providing most of the structure and spatial organization in the cell. Microtubules are hollow, cylindrical polymers formed from the self-association of α-β-tubulin heterodimers into linear protofilaments, with 13 of these protofilaments joining together laterally to form the closed tube. Apart from providing structure, microtubules also play critically important roles in transport, migration, and mitosis. Many of these functions require that microtubules dynamically assemble and disassemble, and this requirement is paramount during mitosis where microtubules segregate and separate the chromosomes. Compounds that alter the assembly or disassembly of microtubules can be used to interfere with mitosis and thereby control the fate of the dividing cell. Taxol is one such drug, and it is commonly used as an antitumor agent in a number of human cancers since it hyperstabilizes microtubules and halts entry into anaphase. Taxol binds stoichiometrically to the β-subunit of the tubulin dimer and results in microtubules that are stable against depolymerization induced by Ca2+, cold, and dilution (1).
Tubulin exists as a stable heterodimer of α- and β-tubulin. These two forms of tubulin have ∼40% sequence homology and their tertiary structures are highly similar (see Fig. 1). Each monomer of tubulin binds GTP and hydrolysis of the nucleotide in β-tubulin is thought to be linked to dynamic instability, an intrinsic property of microtubules where periods of slow microtubule growth are stochastically interrupted by rapid disassembly (2). The protofilaments in disassembling microtubules have been observed to curl away from the microtubule (3), suggesting that the loss of lateral contacts between the tubulin dimers results in instability. Models of the microtubule based on cryo-EM work find several points of interaction between adjacent tubulin dimers, the central elements being the M-loop and H1-S2 loop (4) (see Fig. 1). The cryo-EM structure of tubulin also clearly shows that Taxol binds behind the M-loop in the β-monomer (5,6). Based on this position within the microtubule lattice, it has been postulated that Taxol helps facilitate interactions between the M-loop of one β-monomer with the H1-S2 loop of the β-monomer in the adjacent protofilament (4). This increase in lateral interactions would logically result in an increase in the overall stability of the microtubule and hence explain the observed phenotype; however, some observations do not support this hypothesis of Taxol function. As discussed by Amos and Löwe, the ability of Taxol to stabilize open, Zn-induced tubulin sheets suggests some other mechanism may be at work (7). The protofilaments in a Zn-sheet are arranged in an alternating, antiparallel fashion, and this orientation eliminates the M/H1-S2 loop interactions that exist within the microtubule. Further support comes from the recent observation that Taxol can straighten individual protofilaments, suggesting that there must be intrinsic changes within the dimer or within the dimer-dimer interface of an individual protofilament (8). Here we present molecular details on the interaction between Taxol and the microtubule, and demonstrate the effects that Taxol binding has on the dynamics of the tubulin dimer and the microtubule as a whole.
MATERIALS AND METHODS
Preparation of the microtubule structure
Four bovine tubulin heterodimers (PDB id: 1JFF) docked into two adjacent protofilaments of a 13-protofilament, 3-start helix microtubule model (9) were used as a starting point. In the electron crystallographic structure of wild-type bovine tubulin (PDB id: 1JFF), the N-terminal H1-S2 loop of the α-subunit (Gln35 to Lys60), and the C-termini of both the α-subunit (Val440 to Tyr451) and the β-subunit (Ala428 to Ala445), were not resolved (5). As the α- and β-subunits share high structural identity (6), the structure of β-tubulin was used as a template for homology modeling of the α-tubulin H1-S2 loop. The missing C-termini were not rebuilt since they were distal to the Taxol binding site, and their inclusion would have required increasing the water in the simulation box by ∼50%, making long timescale simulations even more prohibitive. Furthermore, subtilisin-treated tubulin, where the C-termini are cleaved, polymerizes and binds Taxol normally. The side chains of the H1-S2 loop of α-tubulin were modeled based on their sequences in PDB id: 1JFF, using WHAT-IF (10). Subsequently, the entire system was minimized using the OPLSAA force field in Tinker (http://dasher.wustl.edu/ponder; (11)) to correct for the bonds, angles, and torsions, where the missing loop was remodeled. The rebuilt tubulin dimer was has already been used in a series of molecular modeling studies (12,13) and has always appeared to be stable. In particular, the rebuilt H1-S2 loop in α-tubulin has performed well in drug-docking studies, suggesting that the molecular details are very reasonable (13,14).
Parameterization of Taxol
The molecular geometry of the T-Taxol structure from the PDB id: 1JFF was optimized with ab initio Hartree Fock calculations at the 6-31G* level using Gaussian 98 (15). The Merz-Singh-Kollman CHELPG style atom-centered point charges that best reproduce the electrostatic potential of the molecule were derived with the 6-31G* basis set using Gaussian 98 software (15). The bond-stretching, angle-bending, torsional, and Lennard-Jones force-field parameters for Taxol were either applied directly or adapted ensuring correct atom hybridization from the CHARMM22 force-field parameters for proteins and the CHARMM27 force-field parameters for lipids and nucleic acids (16–18). Energy minimization of the Taxol molecule in a box of TIP3P water was performed with the derived Coulombic charges and CHARMM27 force field using the molecular dynamics program NAMD 2.5 (19). The bond and angle parameters of the energy-minimized Taxol molecule computed at the molecular mechanics level using the CHARMM27 force-field libraries compared quite well with the corresponding parameters of the optimized structure computed using Hartree Fock calculations with the 6-31G* basis set.
Molecular dynamics simulations
To limit the computational work required to simulate our system while still capturing the essential parts of the microtubule, we removed the terminal β-subunits leaving a system of six tubulin monomers as shown in Fig. 1. The N-sites on the α-monomers were given GTP while the E-sites on β-tubulin were set to GDP, both with associated Mg2+ ions. The isolated α-tubulin subunit in each protofilament was included to account for any conformational changes that may occur in the β-tubulin subunit at the interdimer interface. The apo system consisted of 2610 amino-acid residues, three GTP molecules, three GDP molecules, four Mg2+ ions, 106 Na+ ions to neutralize the protein, and a 12 Å water shell surrounding the protein on each side, with a total of ∼180,000 atoms. In the holo system, in addition, two molecules of Taxol in the T-Taxol binding mode were included at the β-tubulin binding site in the two dimers. Using the parallelized MD program NAMD 2.5, simulations of the apo and holo systems were performed on BlueGene/L supercomputing resources in the user-friendly phase, using the NPT ensemble with CHARMM27 force field and TIP3P model for water. Interactions were evaluated based on a multiple-time stepping algorithm where bonded interactions (using the SHAKE algorithm) were computed every 2 fs, short-range nonbonded electrostatic and van der Waals interactions (10 Å cutoff with a smooth switching function beginning at 8.5 Å, and pair-list distance of 11.5 Å) every 2 fs, and long-range electrostatic interactions every 4 fs. Particle-mesh Ewald method was used to compute long-range electrostatics without cutoff with grid points at least 1/Å in all directions. Isothermal-adiabatic (NPT) simulations were performed at 1 atm using a Nosé-Hoover Langevin piston with a decay period of 200 fs and a damping timescale of 100 fs (for heating and equilibration phases) and 500 fs (for production phase), coupled with temperature control involving Langevin dynamics. The steps of the MD simulations included:
Energy minimization until the gradient tolerance was <0.1 kJ/mol.
Heating with Cα restrained to 300 K at intervals of 50 K.
Equilibration with Cα restrained for 200 ps.
Equilibration with no restraints for 1.6 ns followed by 29.5 ns of production run (of which the first 4.5 ns was the time required for the potential energy to stabilize, and is not included in the analysis).
Structures were extracted every 25 ps from the 25 ns trajectory for subsequent analysis.
Bootstrap root mean-square fluctuations (RMSF) analysis
We applied bootstrap analysis to provide a statistical measure for any differences in the RMSF measurements between the apo- and Taxol-bound simulations. We first determined the number of independent points in our MD trajectories by looking at the autocorrelation of root mean-square deviations of the structures. From this analysis we found a correlation time of ∼1 ns, indicating that we have 25 independent structures in each of our 25 ns trajectories. To calculate the RMSF we therefore selected 25 random points, with replacement, from the trajectory and repeated this 200 times, giving us a mean RMSF value and a standard error of the mean for each amino acid in the protein. Using these values we applied a student's t-test to the data and identified contiguous regions of four or more amino acids that showed significant differences at a significance level of p < 0.005.
RESULTS
To assess the molecular mechanism of Taxol function, we performed two large-scale molecular dynamics simulations using a fragment of a microtubule in both the presence and absence of Taxol (see Fig. 1). There have been simulations of tubulin monomers and dimers in past studies (12–14,20), but to our knowledge these represent the first molecular simulations of tubulin within the microtubule lattice. By having two simulations we have a convenient control since we can directly relate the dynamics of the apo microtubule to the identical protein system with bound Taxol. Comparing such large molecular simulations is nontrivial since there are numerous degrees of freedom in the system. We have found that RMSF is one of the best methods of comparing dynamics and we use this measure throughout. This calculation finds the degree of movement of each Cα around its average position—i.e., parts of the protein that highly flexible will have a large RMSF value while portions that are constrained will result in a low RMSF (see Methods for more details). Taxol binds to the β-monomer at the interface between neighboring protofilaments (Fig. 1). As expected, we found that the β-monomers exhibited the largest change in dynamics, and we primarily studied the β-monomer with the Taxol at the interprotofilament site because it should most closely mimic the situation within the intact microtubule. Fig. 2 shows the RMSF plot for both the apo- and Taxol-bound forms of this β-monomer. The width of the line for each plot is the standard error of the mean determined from performing bootstrap analysis on each molecular dynamics trajectory. The regions that show a significant difference in dynamics, as determined by a student's t-test, are highlighted with gray bars and shown in detailed plots at the bottom of the figure. Overall we find nine individual regions that show a significant change when Taxol binds. Interestingly, these regions include portions of the protein that make direct contact with the bound drug as well as more distal portions of the protein.
The regions of the protein that are close to the bound Taxol and show a change in dynamics include portions of the M-loop (residues 274–282), the H6-H7 loop (residues 218–221), and the H1-S2 loop (residues 38–46) that are at the opposite end of helix H7 (Fig. 3). From the RMSF measurements we see that the M-loop becomes less dynamic when Taxol is bound, due in large part to the drug sterically blocking the loop from exploring its full range of motion. Conversely, the H6-H7 loop and H1-S2 loop both exhibit an increase in dynamics. The increased movement of the H6-H7 loop is concomitant with a partial melting of the N-terminal portion of H7 (data not shown). This feature may be responsible for propagating changes induced by Taxol binding to other portions of the tubulin dimer, such as those discussed next.
In addition to effects close to the Taxol binding site, Taxol also gives rise to long-range allosteric changes in the β-monomer. Six other regions of β-tubulin show a marked increase in dynamics upon Taxol binding—the T1–T5 loops and a portion of H11 (Fig. 4 A). All of these loops cluster around the exchangeable nucleotide site (E-site) and make contact with the bound GTP or GDP. These loops not only comprise the nucleotide binding site, but also constitute the binding interface with the next α-monomer along the protofilament (Fig. 4 B). The increased flexibility we observe in these loops has significant implications for the overall conformation and mechanics of the protofilament and the microtubule, and this point is further explored in the Discussion.
Finally we examined the dynamics of Taxol itself since there is significant ongoing effort to design and characterize novel taxane, paclitaxel, and epothilone analogs. Taxol was present in the refined structure of tubulin although several of the phenyl side chains were poorly resolved and had low electron densities (5). To assess the in situ dynamics of Taxol, we examined 25 structures at 1 ns intervals from our simulation. As is observed in Fig. 5, the core portion of the taxane ring remains quite rigid and displays relatively little movement, and most of the side groups appear to be well coordinated by the residues surrounding the Taxol binding site. The three phenyl rings show a fair degree of mobility and explore a relatively wide range of conformations, in good agreement with the structural results (5).
DISCUSSION
The primary function of Taxol has long been thought to be its ability to increase the strength and/or duration of lateral interactions between protofilaments (4,9). The atomic structure of tubulin revealed that the Taxol binding site was behind the M-loop, and structural models of the microtubule lattice predicted interactions between the M-loop of one β-monomer with the H1-S2 loop of the adjacent β-monomer (4). Although the system used in this study is relatively small, it has the essential features of the full microtubule, providing us unique insight into molecular level dynamics and interactions. Indeed, our atomic-level simulations reveal that Taxol induces significant changes in the dynamics and conformation of the M-loop as well as an increase in the lateral interactions between neighboring β-monomers. Taxol displaces the M-loop down and away from H6 in the β-monomer, and this action directly facilitates increased interactions with the neighboring H1-S2 loop, consistent with previous model structures of the microtubule (9). These two loops interact via van der Waals, electrostatic, and ionic interactions, and we observe a stable salt bridge formed between Glu53 in the M-loop and Arg282 in the neighboring H1-S2 loop when Taxol is bound (Fig. 6). These interactions make both the M-loop and H1-S2 loop less dynamic and the RMSF for each of these regions is sharply decreased. Without Taxol, this ionic bond between protofilaments is replaced with an intramonomer salt bridge between Arg282 and Glu288. Both of these residues are in the M-loop and this bond changes the conformation of the M-loop, resulting in a slight opening of the Taxol binding site. This open conformation could play a role in the association or affinity of Taxol and notably the Arg282Gln mutation has been found to confer epothilone and taxane resistance (21).
There has been significant effort to identify the molecular basis of Taxol and epothilone resistance (for a recent review see (22)). As one might expect, a significant fraction of resistant mutations occur in the M-loop of β-tubulin (e.g., Phe270, The274, Arg282), but many are also found in the H6-H7 loop and Helix 7 (Leu215, Leu217, Leu228, Ala231), in the T2 loop (Val60), T5 loop (Pro173) and in Helix 11 (Ala364) (23–29). Tubulin from Saccharomyces cerevisiae shares ∼75% sequence identity with vertebrate tubulin, but yeast microtubules are largely insensitive to Taxol (30). Gupta et al. found that a set of five amino acids could be mutated to produce Taxol binding in yeast (31). These mutations included residues close to the Taxol site, such as Tyr270 in the M-loop, but also included Ala19 in the T1-loop, Thr23 and Gly26 in Helix 1, and Asn227 in the H6-H7 loop. Together these sets of studies emphasize the fact that both proximal and distal amino acids can affect drug binding, and as found in our simulations, Taxol binding can likewise influence the dynamics of distal parts of tubulin.
A recent study used hydrogen/deuterium exchange to examine the protection of tubulin as a free dimer and in a GTP-microtubule both with and without Taxol (32). These authors found several regions of the tubulin dimer with altered protection upon the addition of Taxol, including portions of the protein both near and far from the Taxol binding site and the M-loop. Interestingly, the distal sites that are changed upon Taxol binding again include parts of the T2, T3, T4, and T5 loops of β-tubulin. It is not immediately obvious what effect changes in flexibility would have on hydrogen/deuterium exchange, but it is noteworthy that these sites correspond extremely well with the regions identified in our study.
Although strengthening the lateral interactions between the M and H1-S2 loops could certainly influence the overall stability of the microtubule, it is not obvious that this effect would be sufficient to stabilize a microtubule constructed from GDP-tubulin. Protofilaments made from GTP-tubulin are straight and allow the full microtubule to remain straight and stable; however, protofilaments of GDP-tubulin are curved and have a kink at the dimer-dimer interface of ∼12° (33). Based on this conformational change, strain energy should build up in the microtubule lattice after hydrolysis and/or phosphate loss since the protofilaments are held in a straight conformation, and a mechanochemical microtubule model concluded that the buildup of such strain energy could be the basis for dynamic instability (34). If Taxol solely functioned through stabilizing interprotofilament interactions, it would seemingly do nothing to mitigate this strain buildup and we would still expect to observe dynamic instability. Amos and Löwe postulated that Taxol-induced changes in the nucleotide-binding domain could allow the protofilaments to remain straight (7,35), and the recent observations of Elie-Caille et al. indeed show that individual protofilaments bound with Taxol are significantly less curved or kinked than protofilaments bound with either GDP or GMPCPP (8). Although we do see increased interactions between adjacent protofilaments, our results also suggest that changes in lateral interactions may be secondary to the allosteric effects that Taxol has on the T1–T5 and H11 loops. Since these loops make up the nucleotide-binding site, their enhanced flexibility should allow them to easily rearrange in response to hydrolysis, thereby counteracting larger-scale conformational changes and the resulting kinking of the protofilament. This effect would result in straighter protofilaments that would be less strained and hence a more stable microtubule.
In addition to surrounding the nucleotide, the T1–T5 and H11 loops also form the interface with the α-monomer of the next dimer along the protofilament. As such, we would conclude that the increased flexibility of this interdimer region should manifest itself at the level of the polymer. Indeed, multiple groups have found that microtubules stabilized with Taxol are more flexible and have a shorter persistence length than microtubules without Taxol (36–40); however, one group has reported the opposite result (38). VanBuren et al., on the basis of their mechanochemical model, also proposed that Taxol could function by reducing the flexural rigidity of the microtubule (34). Apart from these measurements of flexibility, a recent study that used osmotic stress to deform microtubules concluded that Taxol had no effect on the lateral interaction between protofilaments (41). These authors likewise postulated that Taxol might instead act by counteracting the straight-to-curved conformational change that follows GTP hydrolysis, similar to the hypothesis of Amos and Löwe (7). In our simulations, the T1–T5 loops all become approximately three times more flexible/dynamic when Taxol binds (Fig. 2). On the basis of relatively simple mechanics, we can approximately relate these changes in flexibility to changes in the bending rigidity of the microtubule. Since the thermal energy driving these fluctuations is the same in each case, an increase in flexibility by a factor of three should correspond to a decrease in the bending rigidity by the same factor. This is again in excellent agreement with experimental measurements and will be an important area for further study.
Acknowledgments
We thank John Cooper, Susan Dutcher, Naomi Morrissette, and Dan Sackett for helpful discussions and comments on the manuscript.
This work was supported in part by grants from the Whitaker Foundation and the National Institutes of Health. Supercomputer time was supported through a grant from the National Science Foundation to the San Diego Supercomputer Center.
Editor: Klaus Schulten.
References
- 1.Schiff, P. B., J. Fant, and S. B. Horwitz. 1979. Promotion of microtubule assembly in vitro by Taxol. Nature. 277:665–667. [DOI] [PubMed] [Google Scholar]
- 2.Mitchison, T., and M. Kirschner. 1984. Dynamic instability of microtubule growth. Nature. 312:237–242. [DOI] [PubMed] [Google Scholar]
- 3.Mandelkow, E. M., E. Mandelkow, and R. A. Milligan. 1991. Microtubule dynamics and microtubule caps: a time-resolved cryo-electron microscopy study. J. Cell Biol. 114:977–991. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 4.Nogales, E., M. Whittaker, R. A. Milligan, and K. H. Downing. 1999. High-resolution model of the microtubule. Cell. 96:79–88. [DOI] [PubMed] [Google Scholar]
- 5.Löwe, J., H. Li, K. H. Downing, and E. Nogales. 2001. Refined structure of α-β-tubulin at 3.5 Å resolution. J. Mol. Biol. 313:1045–1057. [DOI] [PubMed] [Google Scholar]
- 6.Nogales, E., S. G. Wolf, and K. H. Downing. 1998. Structure of the α-β-tubulin dimer by electron crystallography. Nature. 391:199–203. [DOI] [PubMed] [Google Scholar]
- 7.Amos, L. A., and J. Löwe. 1999. How Taxol stabilizes microtubule structure. Chem. Biol. 6:R65–R69. [DOI] [PubMed] [Google Scholar]
- 8.Elie-Caille, C., F. Severin, J. Helenius, J. Howard, D. J. Muller, and A. A. Hyman. 2007. Straight GDP-tubulin protofilaments form in the presence of Taxol. Curr. Biol. 17:1765–1770. [DOI] [PubMed] [Google Scholar]
- 9.Li, H., D. J. DeRosier, W. V. Nicholson, E. Nogales, and K. H. Downing. 2002. Microtubule structure at 8 Å resolution. Structure (Camb). 10:1317–1328. [DOI] [PubMed] [Google Scholar]
- 10.Vriend, G. 1990. WHAT IF: a molecular modeling and drug design program. J. Mol. Graph. 8:52–56. [DOI] [PubMed] [Google Scholar]
- 11.Ponder, J. W., and D. A. Case. 2003. Force fields for protein simulations. Adv. Protein Chem. 66:27–85. [DOI] [PubMed] [Google Scholar]
- 12.Mitra, A., and D. Sept. 2004. Localization of the antimitotic peptide and depsipeptide binding site on β-tubulin. Biochemistry. 43:13955–13962. [DOI] [PubMed] [Google Scholar]
- 13.Mitra, A., and D. Sept. 2006. Binding and interaction of dinitroanilines with apicomplexan and kinetoplastid α-tubulin. J. Med. Chem. 49:5226–5231. [DOI] [PubMed] [Google Scholar]
- 14.Morrissette, N. S., A. Mitra, D. Sept, and L. D. Sibley. 2004. Dinitroanilines bind α-tubulin to disrupt microtubules. Mol. Biol. Cell. 15:1960–1968. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 15.Frisch, M. J. G., W. Trucks, H. B. Schlegel, G. E. Scuseria, M. A. Robb, J. R. Cheeseman, V. G. Zakrzewski, J. A. Montgomery, R. E. Stratmann, J. C. Burant, et al. 1998. Gaussian 98, Rev. A1. Gaussian, Pittsburgh, PA.
- 16.MacKerell, A. D., D. Bashford, M. Bellott, R. L. Dunbrack, J. D. Evanseck, M. J. Field, S. Fischer, J. Gao, H. Guo, S. Ha, D. Joseph-McCarthy, L. Kuchnir, K. Kuczera, F. T. K. Lau, C. Mattos, S. Michnick, T. Ngo, D. T. Nguyen, B. Prodhom, W. E. Reiher, B. Roux, M. Schlenkrich, J. C. Smith, R. Stote, J. Straub, M. Watanabe, J. Wiorkiewicz-Kuczera, D. Yin, and M. Karplus. 1998. All-atom empirical potential for molecular modeling and dynamics studies of proteins. J. Phys. Chem. B. 102:3586–3616. [DOI] [PubMed] [Google Scholar]
- 17.MacKerell Jr., A. D., N. Banavali, and N. Foloppe. 2001. Development and current status of the CHARMM force field for nucleic acids. Biopolymers, Nucleic Acid Science. 56:257–265. [DOI] [PubMed] [Google Scholar]
- 18.Feller, S. E., and A. D. MacKerell, Jr. 2000. An Improved empirical potential energy function for molecular simulations of phospholipids. J. Phys. Chem. B. 104:7510–7515. [Google Scholar]
- 19.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. 151:283–312. [Google Scholar]
- 20.Gebremichael, Y., J. W. Chu, and G. A. Voth. 2008. Intrinsic bending and structural rearrangement of tubulin dimer: molecular dynamics simulations and coarse-grained analysis. Biophys. J. 95:2487–2499. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 21.Giannakakou, P., R. Gussio, E. Nogales, K. H. Downing, D. Zaharevitz, B. Bollbuck, G. Poy, D. Sackett, K. C. Nicolaou, and T. Fojo. 2000. A common pharmacophore for epothilone and taxanes: molecular basis for drug resistance conferred by tubulin mutations in human cancer cells. Proc. Natl. Acad. Sci. USA. 97:2904–2909. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 22.Galletti, E., M. Magnani, M. L. Renzulli, and M. Botta. 2007. Paclitaxel and docetaxel resistance: molecular mechanisms and development of new generation taxanes. ChemMedChem. 2:920–942. [DOI] [PubMed] [Google Scholar]
- 23.Giannakakou, P., D. L. Sackett, Y. K. Kang, Z. Zhan, J. T. Buters, T. Fojo, and M. S. Poruchynsky. 1997. Paclitaxel-resistant human ovarian cancer cells have mutant β-tubulins that exhibit impaired paclitaxel-driven polymerization. J. Biol. Chem. 272:17118–17125. [DOI] [PubMed] [Google Scholar]
- 24.Gonzalez-Garay, M. L., L. Chang, K. Blade, D. R. Menick, and F. Cabral. 1999. A β-tubulin leucine cluster involved in microtubule assembly and paclitaxel resistance. J. Biol. Chem. 274:23875–23882. [DOI] [PubMed] [Google Scholar]
- 25.Hari, M., F. Loganzo, T. Annable, X. Tan, S. Musto, D. B. Morilla, J. H. Nettles, J. P. Snyder, and L. M. Greenberger. 2006. Paclitaxel-resistant cells have a mutation in the paclitaxel-binding region of β-tubulin (Asp26Glu) and less stable microtubules. Mol. Cancer Ther. 5:270–278. [DOI] [PubMed] [Google Scholar]
- 26.He, L., C. P. Yang, and S. B. Horwitz. 2001. Mutations in β-tubulin map to domains involved in regulation of microtubule stability in epothilone-resistant cell lines. Mol. Cancer Ther. 1:3–10. [PubMed] [Google Scholar]
- 27.Verrills, N. M., C. L. Flemming, M. Liu, M. T. Ivery, G. S. Cobon, M. D. Norris, M. Haber, and M. Kavallaris. 2003. Microtubule alterations and mutations induced by desoxyepothilone B: implications for drug-target interactions. Chem. Biol. 10:597–607. [DOI] [PubMed] [Google Scholar]
- 28.Wang, Y., S. Yin, K. Blade, G. Cooper, D. R. Menick, and F. Cabral. 2006. Mutations at leucine 215 of β-tubulin affect paclitaxel sensitivity by two distinct mechanisms. Biochemistry. 45:185–194. [DOI] [PubMed] [Google Scholar]
- 29.Yang, C. P., P. Verdier-Pinard, F. Wang, E. Lippaine-Horvath, L. He, D. Li, G. Hofle, I. Ojima, G. A. Orr, and S. B. Horwitz. 2005. A highly epothilone B-resistant A549 cell line with mutations in tubulin that confer drug dependence. Mol. Cancer Ther. 4:987–995. [DOI] [PubMed] [Google Scholar]
- 30.Barnes, G., K. A. Louie, and D. Botstein. 1992. Yeast proteins associated with microtubules in vitro and in vivo. Mol. Biol. Cell. 3:29–47. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 31.Gupta, M. L., Jr., C. J. Bode, G. I. Georg, and R. H. Himes. 2003. Understanding tubulin-Taxol interactions: mutations that impart Taxol binding to yeast tubulin. Proc. Natl. Acad. Sci. USA. 100:6394–6397. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 32.Xiao, H., P. Verdier-Pinard, N. Fernandez-Fuentes, B. Burd, R. Angeletti, A. Fiser, S. B. Horwitz, and G. A. Orr. 2006. Insights into the mechanism of microtubule stabilization by Taxol. Proc. Natl. Acad. Sci. USA. 103:10166–10173. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 33.Howard, W. D., and S. N. Timasheff. 1986. GDP state of tubulin: stabilization of double rings. Biochemistry. 25:8292–8300. [DOI] [PubMed] [Google Scholar]
- 34.VanBuren, V., L. Cassimeris, and D. J. Odde. 2005. Mechanochemical model of microtubule structure and self-assembly kinetics. Biophys. J. 89:2911–2926. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 35.Amos, L. A. 2004. Microtubule structure and its stabilization. Org. Biomol. Chem. 2:2153–2160. [DOI] [PubMed] [Google Scholar]
- 36.Dye, R. B., S. P. Fink, and R. C. Williams, Jr. 1993. Taxol-induced flexibility of microtubules and its reversal by MAP-2 and Tau. J. Biol. Chem. 268:6847–6850. [PubMed] [Google Scholar]
- 37.Felgner, H., R. Frank, and M. Schliwa. 1996. Flexural rigidity of microtubules measured with the use of optical tweezers. J. Cell Sci. 109:509–516. [DOI] [PubMed] [Google Scholar]
- 38.Mickey, B., and J. Howard. 1995. Rigidity of microtubules is increased by stabilizing agents. J. Cell Biol. 130:909–917. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 39.Venier, P., A. C. Maggs, M. F. Carlier, and D. Pantaloni. 1994. Analysis of microtubule rigidity using hydrodynamic flow and thermal fluctuations. J. Biol. Chem. 269:13353–13360. [PubMed] [Google Scholar]
- 40.Kikumoto, M., M. Kurachi, V. Tosa, and H. Tashiro. 2006. Flexural rigidity of individual microtubules measured by a buckling force with optical traps. Biophys. J. 90:1687–1696. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 41.Needleman, D. J., M. A. Ojeda-Lopez, U. Raviv, K. Ewert, H. P. Miller, L. Wilson, and C. R. Safinya. 2005. Radial compression of microtubules and the mechanism of action of Taxol and associated proteins. Biophys. J. 89:3410–3423. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 42.Humphrey, W., A. Dalke, and K. Schulten. 1996. VMD: visual molecular dynamics. J. Mol. Graph. 14:33–38. [DOI] [PubMed] [Google Scholar]