Vol.1 , No. 3, Publication Date: Sep. 11, 2014, Page: 90-112
[1] | Angela Grujicic, Department of Bioengineering, Clemson University, Clemson SC 29634, USA. |
[2] | Mica Grujicic, Department of Mechanical Engineering, Clemson University, Clemson SC 29634, USA. |
[3] | Ramin Yavari, Department of Mechanical Engineering, Clemson University, Clemson SC 29634, USA. |
[4] | Jennifer Snipes, Department of Mechanical Engineering, Clemson University, Clemson SC 29634, USA. |
[5] | Subrahmanian Ramaswami, Department of Mechanical Engineering, Clemson University, Clemson SC 29634, USA. |
This paper deals with the study of microstructure and properties in actin monomers and polymers using advanced computational methods and tools. Specific aspects of actin microstructure and properties include: topological stability, DNase I-binding (DB) loop conformation, G-actin flatness, conformation of nucleotide-binding cleft, rate of ATP hydrolysis, filament persistence-length, filament bending stiffness and axial stiffness, and actin-material elastic-stiffness matrix/moduli. These actin microstructural and property aspects are investigated using a combination of all-atom and coarse-grained molecular-level computational methods, and various coarse-graining and trajectory-data post-processing procedures. Wherever possible, the results obtained are compared with their experimental counterparts in order to validate the computational approach used. Also, by comparing the all-atom and the corresponding coarse-grained simulation results, it has been established that, for the most part, coarse-grained force-field functions derived are of sufficient accuracy/fidelity to yield reasonable data regarding actin microstructure and properties.
Keywords
Actin, All-Atom Computational Analyses, Coarse-Grained Computational Analyses, Molecular Dynamics
Reference
[01] | T. D. Pollard, L. Blanchoin and R. D. Mullins, “Molecular mechanisms controlling actin filament dynamics in nonmuscle cells,” Annual Review of Biophysics and Biomolecular Structure, 29, 545–576, 2000. |
[02] | J. Howard, “Mechanics of Motor Proteins and the Cytoskeleton,” Sinauer Associates, Sunderland, MA, 2001. |
[03] | E. D. Korn, “Actin polymerization and its regulation by proteins from nonmuscle cells,” Physiol. Rev., 62, 672–737, 1982. |
[04] | P. Sheterline, J. Clayton and J. C. Sparrow, “Actin,” Oxford University Press, New York, NY, 1998. |
[05] | J. A. Tuszynski, J. A. Brown and D. Sept, “Models of the collective behavior of proteins in cells: tubulin, actin and motor proteins,” Journal of Biological Physics, 29, 401–428, 2003. |
[06] | A. Grujicic, M. Grujicic, J. S. Snipes, R. Galgalikar and S. Ramaswami, “Material Modeling and Finite-Element Analysis of Active-Contractile and Passive Responses of Smooth Muscle Tissue,” Review of Bioinformatics and Biometrics, 2, 45–64, 2013. |
[07] | K. C. Holmes, D. Popp, W. Gebhard and W. Kabsch, “Atomic structure of the actin: DNase I complex,” Nature, 347, 37–44, 1990. |
[08] | L. Blanchoin and T. D. Pollard, “Hydrolysis of ATP by polymerized actin depends on the bound divalent cation but not profiling,” Biochemistry, 41, 597–602, 2002. |
[09] | M. A. Rould, Q. Wan, P. B. Joel, S. Lowey and K. M. Trybus, “Crystal structures expressed nonpolymerizable monomeric actin in the ADP and ATP states,” Journal of Biological Chemistry, 281, 31909–31919, 2006. |
[10] | E. Reisler and E. H. Egelman, “Actin's structure and function: what we still do not understand,” Journal of Biological Chemistry, 282, 36133–36137, 2007. |
[11] | P. Dalhaimer, T. D. Pollard and B. J. Nolen, “Nucleotide-mediated conformational changes of monomeric actin and Arp3 studied by molecular dynamics simulations,” Journal of Molecular Biology, 376, 166–183, 2007. |
[12] | J. Pfaendtner, D. Branduardi, M. Parrinello, T. D. Pollard and G. A. Voth, “Nucleotide-dependent conformational states of actin,” Proceedings of the National Academy of Sciences USA, 106, 12723–12728, 2009. |
[13] | J. Pfaendtner and G. A. Voth, “Molecular dynamics simulation and coarse-grained analysis of the Arp2/3 complex,” Biophysical Journal, 95, 5324–5333, 2008. |
[14] | T. Oda, M. Iwasa, T. Aihara, Y. Maeda and A. Narita, “The nature of the globular-to-fibrous-actin transition,” Nature, 457, 441–445, 2009. |
[15] | P. Graceffa and R. Dominguez, “Crystal structure of monomeric actin in the ATP state,” Journal of Biological Chemistry, 278, 34172–34180, 2003. |
[16] | L. R. Otterbein, P. Graceffa and R. Dominguez, “The crystal structure of uncomplexed actin in the ADP state,” Science, 293, 708–711, 2001. |
[17] | K. C. Holmes, D. Popp, W. Gebhard and W. Kabsch, “Atomic model of the actin filament,” Nature, 347, 44–49, 1990. |
[18] | A. Orlova and E. H. Egelman, “A Conformational Change in the Actin Subunit Can Change the Flexibility of the Actin Filament,” Journal of Molecular Biology, 232, 334–341, 1993. |
[19] | S. Y. Khaitlina, J. Moraczewska and H. Strzelecka-Golaszewska, “The actin/actin interactions involving the N-terminus of the DNase-I-binding loop are crucial for stabilization of the actin filament,” European Journal of Biochemistry, 218, 911–920, 1993. |
[20] | E. Kim, M. Motoki, K. Seguro, A. Muhlrad and E. Reisler, “Conformational changes in subdomain 2 of G-actin: fluorescence probing by dansyl ethylenediamine attached to Gln-41,” Biophysical Journal, 69, 2024–2032, 1995. |
[21] | A. Muhlrad, P. Cheung, B. C. Phan, C. Miller and E. Reisler, “Dynamic properties of actin. Structural changes induced by beryllium fluoride,” Journal of Biological Chemistry, 269, 11852–11858, 1994. |
[22] | J. Moraczewska, H. Strzelecka-Golaszewska, P. D. J. Moens and C. G. dos Remedios, “Structural changes in subdomain 2 of G-actin observed by fluorescence spectroscopy,” Biochemical Journal, 317, 605–611, 1996. |
[23] | Y. S. Borovikov, J. Moraczewska, M. I. Khoroshev and H. Strzelecka-Golaszewska, “Proteolytic cleavage of actin within the DNase-I-binding loop changes the conformation of F-actin and its sensitivity to myosin binding,” Biochimica et Biophysica Acta, 1478, 138–151, 2000. |
[24] | A. Orlova and E. H. Egelman, “Structural basis for the destabilization of F-actin by phosphate release following ATP hydrolysis,”Journal of Molecular Biology, 227, 1043–1053, 1992. |
[25] | L. D. Belmont, A. Orlova, D. G. Drubin and E. H. Egelman, “A change in actin conformation associated with filament instability after Pi release,” Proceedings of the National Academy of Sciences USA, 96, 29–34, 1999. |
[26] | S. B. Smith, L. Finzi and C. Bustamante, “Direct mechanical measurements of the elasticity of single DNA molecules by using magnetic beads,” Science, 258, 1122–1126, 1992. |
[27] | T. R. Strick, J.-F. Allemand, D. Bensimon, A. Bensimon and V. Croquette, “The elasticity of a single supercoiled DNA molecule,” Science, 271, 1835–1837, 1996. |
[28] | S. Panyukov and Y. Rabin, “Thermal Fluctuations of Elastic Filaments with Spontaneous Curvature and Torsion,” Physical Review Letters, 85, 2404–2407, 2000. |
[29] | S. Panyukov and Y. Rabin, “Fluctuating filaments: statistical mechanics of helices,” Physical Review E, 62, 7135–7146, 2000. |
[30] | A. D. MacKerell, D. Bashford, M. Bellott, R. L. Dunbrack, J. D. Evanseck, M. J. Field, S. Fischer, J. Gao, H. Guo, S. Ha, et al, “All-Atom Empirical Potential for Molecular Modeling and Dynamics Studies of Proteins,” Journal of Physical Chemistry B, 102, 3586–3616, 1998. |
[31] | B. R. Brooks, R. E. Bruccoleri, B. D. Olafson, , D. J. States, S. Swaminathan and M. Karplus, “CHARMM: A program for macromolecular energy, minimization, and dynamics calculations,” Journal of Computational Chemistry, 4, 187–217, 1983. |
[32] | M. P. Allen and D. J. Tildesley, “Computer Simulation of Liquids,” Oxford University Press, New York, 1987. |
[33] | J.-W. Chu and G. A. Voth, “Allostery of actin filaments: Molecular dynamics simulations and coarse-grained analysis,” Proceedings of the National Academy of Sciences USA, 102, 13111–13116, 2005. |
[34] | E. Andrianantoandro, L. Blanchoin, D. Sept, J. A. McCammon and T. D. Pollard, “Kinetic mechanism of end-to-end annealing of actin filaments,” Journal of Molecular Biology, 312, 721–730, 2001. |
[35] | D. Sept, J. Y. Xu, T. D. Pollard and J. A. McCammon, “Annealing accounts for the length of actin filaments formed by spontaneous polymerization,” Biophysical Journal, 77, 2911–2919, 1999. |
[36] | R. Goetz and R. Lipowsky. “Computer simulations of bilayer membranes: self-assembly and interfacial tension,” Journal of Chemical Physics 108, 7397–7409, 1998. |
[37] | S. J. Marrink and A. E. Mark, “Molecular dynamics simulation of the formation, structure, and dynamics of small phospholipid vesicles,” Journal of the American Chemical Society, 125, 15233–15242, 2003. |
[38] | J. C. Shelley and M. Y. Shelley, “Computer simulation of surfactant solutions,” Current Opinions in Colloid and Interface Science, 5, 101–110, 2000. |
[39] | B. Smit, K. Esselink, P. A. Hilbers, N. M. van Os, L. A. M. Rupert and I. Szleifer, “Computer simulations of surfactant self-assembly,” Langmuir, 9, 9–11, 1993. |
[40] | J.-W. Chu and G. A. Voth, “Coarse-Grained Modeling of the Actin Filament Derived from Atomistic-Scale Simulations,” Biophysical Journal, 90, 1572–1582, 2006. |
[41] | M. M. Tirion, “Large amplitude elastic motions in proteins from a single parameter, atomic analysis,” Physical Review Letters 77, 1905–1908, 1996. |
[42] | T. Halioglu, I. Bahar and B. Erman, “Gaussian dynamics of folded proteins,” Physical Review Letters 79, 3090–3093, 1997. |
[43] | I. Bahar and R. L. Jernigan, “Vibrational dynamics of transfer RNAs: comparison of the free and synthetase-bound forms,” Journal of Molecular Biology, 281, 871–884, 1998. |
[44] | M. Delarue and Y. H. Sanejouand, “Simplified normal mode analysis of conformational transitions in DNA-dependent polymerases: the elastic network model,” Journal of Molecular Biology, 320, 1011–1024, 2002. |
[45] | W. J. Zheng and S. Doniach, “A comparative study of motor protein motions by using a simple elastic-network model,” Proceedings of the National Academy of Sciences USA, 100, 13253–13258, 2003. |
[46] | W. J. Zheng and B. Brooks, “Identification of dynamical correlations within the myosin motor domain by the normal mode analysis of an elastic network model,” Journal of Molecular Biology, 346, 745–759, 2005. |
[47] | M. M. Tirion, D. Benavraham, M. Lorenz and K. C. Holmes, “Normal-modes as refinement parameters for the F-actin model,” Biophysical Journal, 68, 5–12, 1995. |
[48] | Visualizer, http://www.accelrys.com/mstudio/ms modeling/visualiser.html, accessed on accessed on Apr 21, 2013. |
[49] | Matlab, http://www.mathworks.com, accessed on May 3, 2013. |
[50] | PDB, http://www.rcsb.org/pdb, accessed on May 3, 2013. |
[51] | W. L. Jorgensen, J. Chandrasekhar, J. D. Madura, R. W. Impey and M. L. Klein, “Comparison of simple potential functions for simulating liquid water,” Journal of Chemical Physics, 79, 926–935, 1983. |
[52] | W.R.P. Scott, P.H. Huenenberger, I.G. Tironi, A.E. Mark, S.R. Billeter, J. Fennen, A.E. Torda, T. Huber, P. Krueger and W.F. van Gunsteren, “The GROMOS Biomolecular Simulation Program Package,” Journal of Physical Chemistry A, 103, 3596–3607, 1999. |
[53] | T. Schlick, “Molecular Modeling and Simulation: an Interdisciplinary Guide,” Interdisciplinary Applied Mathematics, Mathematical Biology, Vol. 21, Springer-Verlag: New York, NY, 2002. |
[54] | H. J. C. Berendsen, D. van der Spoel and R. van Drunen, “GROMACS: A message-passing parallel molecular-dynamics implementation,” Computer Physics Communications, 91, 43–56, 1995. |
[55] | L. Verlet, “Computer ‘experiments’ on classical fluids. I. Thermodynamical properties of Lennard-Jones molecules,” Physical Review, 159, 98–103, 1967. |
[56] | M. P. Allen and D. J. Tildesley, “Computer Simulation of Liquids,” Oxford Univ. Press, New York, 1987. |
[57] | Discover, http://www.accelrys.com/mstudio/ms modeling/discover.html |
[58] | J. F. Marko and E. D. Siggia, “Stretching DNA,” Macromolecules, 28, 8759–8770, 1995. |
[59] | B. R. Brooks, D. Janezic and M. Karplus, “Harmonic analysis of large systems. I. Methodology,” Journal of Computational Chemistry, 16, 1522–1542, 1995. |
[60] | S. Timoshenko and J. N. Goodier, “Theory of Elastic Stability, 2nd Ed.,” McGraw-Hill: Columbus, OH, 1951. |
[61] | J. D. Eshelby, “The determination of the elastic field of an ellipsoidal inclusion, and related problems,” Proceedings of the Royal Society of London A, 241, 376–396, 1957. |
[62] | T. Mura, “Micromechanics of Defects in Solids,” Kluwer: Dordrecht, Germany, 1987. |
[63] | Tuck C. Choy, “Effective Medium Theory: Principles and Applications (International Series of Monographs on Physics (Oxford, England), 102),” Oxford University Press (Sd)., 1999 |
[64] | S. Nemat-Nasser and M. Hori, “Micromechanics: Overall Properties of Heterogeneous Materials (North Holland Series in Applied Mathematics and Mechanics),” Elsevier: New York, NY, 1993. |
[65] | M. S. Green, “Markoff Random Processes and the Statistical Mechanics of Time-Dependent Phenomena. II. Irreversible Processes in Fluids,” Journal of Chemical Physics, 22, 398–413, 1954. |
[66] | R. Kubo, “Statistical-Mechanical Theory of Irreversible Processes. I. General Theory and Simple Applications to Magnetic and Conduction Problems,” Journal of the Physical Society of Japan, 12, 570–586, 1957. |
[67] | M. Iwasa, K. Maeda, A. Narita, Y. Maéda and T. Oda, “Dual roles of Gln137 of actin revealed by recombinant human cardiac muscle alpha-actin mutants,” Journal of Biological Chemistry, 283, 21045–22103, 2008. |
[68] | H. Isambert, P. Venier, A. C. Maggs, A. Fattoum, R. Kassab, D. Pantaloni and M. F. Carlier, “Flexibility of actin filaments derived from thermal fluctuations. Effect of bound nucleotide, phalloidin, and muscle regulatory proteins,” Journal of Biological Chemistry, 270, 11437–11444, 1995. |
[69] | H. Lee, J. M. Ferrer, F. Nakamura, M. J. Lang and R. D. Kamma, “Passive and active microrheology for cross-linked F-actin networks in vitro,” Acta Biomaterialia, 6, 1207–1218, 2010. |