Mapping central α-helix linker mediated conformational transition pathway of calmodulin via simple computational approach.

The effects of intrinsic structural flexibility of calmodulin protein on the mechanism of its allosteric conformational transition are investigated in this article. Using a novel in silico approach, the conformational transition pathways of intact calmodulin as well as the isolated N- and C- terminal domains are identified and energetically characterized. It is observed that the central α-helix linker amplifies the structural flexibility of intact Ca(2+)-free calmodulin, which might facilitate the transition of the two domains. As a result, the global conformational transition of Ca(2+)-free calmodulin is initiated by the barrierless transition of two domains and proceeds through the barrier associated unwinding and bending of the central α-helix linker. The binding of Ca(2+) cations to calmodulin further increases the structural flexibility of the C-terminal domain and results in a downhill transition pathway of which all regions transit in a concerted manner. On the other hand, the separation of the N- and C-terminal domains from calmodulin protein loses the mediating function of central α-helix linker, leading to more difficult conformational transitions of both domains. The present study provides novel insights into the correlation of the integrity of protein, the structural flexibility, and the mechanism of conformational transition of proteinlike calmodulin.

[1]  L. Kay,et al.  Intrinsic dynamics of an enzyme underlies catalysis , 2005, Nature.

[2]  Jianpeng Ma,et al.  Folding helical proteins in explicit solvent using dihedral-biased tempering , 2012, Proceedings of the National Academy of Sciences.

[3]  M. A. Shea,et al.  Basic interdomain boundary residues in calmodulin decrease calcium affinity of sites I and II by stabilizing helix–helix interactions , 2003, Proteins.

[4]  S. Martin,et al.  Ligand binding and thermodynamic stability of a multidomain protein, calmodulin , 2000, Protein science : a publication of the Protein Society.

[5]  J. P. Loria,et al.  Conservation of mus-ms enzyme motions in the apo- and substrate-mimicked state. , 2005, Journal of the American Chemical Society.

[6]  D. Landau,et al.  Determining the density of states for classical statistical models: a random walk algorithm to produce a flat histogram. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.

[7]  T. Darden,et al.  Particle mesh Ewald: An N⋅log(N) method for Ewald sums in large systems , 1993 .

[8]  M. Akke,et al.  Backbone dynamics and energetics of a calmodulin domain mutant exchanging between closed and open conformations. , 1999, Journal of molecular biology.

[9]  R. Swendsen,et al.  THE weighted histogram analysis method for free‐energy calculations on biomolecules. I. The method , 1992 .

[10]  Haibo Yu,et al.  Mechanochemical Coupling in the Myosin Motor Domain. I. Insights from Equilibrium Active-Site Simulations , 2006, PLoS Comput. Biol..

[11]  M. A. Shea,et al.  An interdomain linker increases the thermostability and decreases the calcium affinity of the calmodulin N-domain. , 2002, Biochemistry.

[12]  J. Mongan,et al.  Accelerated molecular dynamics: a promising and efficient simulation method for biomolecules. , 2004, The Journal of chemical physics.

[13]  Pablo Chacón,et al.  iMod: multipurpose normal mode analysis in internal coordinates , 2011, Bioinform..

[14]  D. Landau,et al.  Efficient, multiple-range random walk algorithm to calculate the density of states. , 2000, Physical review letters.

[15]  A. Wand,et al.  Calcium-induced conformational switching of Paramecium calmodulin provides evidence for domain coupling. , 2002, Biochemistry.

[16]  Sebastian Bassi,et al.  A Primer on Python for Life Science Researchers , 2007, PLoS Comput. Biol..

[17]  G. Ciccotti,et al.  Numerical Integration of the Cartesian Equations of Motion of a System with Constraints: Molecular Dynamics of n-Alkanes , 1977 .

[18]  Junmei Wang,et al.  Development and testing of a general amber force field , 2004, J. Comput. Chem..

[19]  M. Akke,et al.  Structural dynamics in the C-terminal domain of calmodulin at low calcium levels. , 1999, Journal of molecular biology.

[20]  C. Brooks,et al.  Large-scale allosteric conformational transitions of adenylate kinase appear to involve a population-shift mechanism , 2007, Proceedings of the National Academy of Sciences.

[21]  S. Benkovic,et al.  Conformation coupled enzyme catalysis: single-molecule and transient kinetics investigation of dihydrofolate reductase. , 2005, Biochemistry.

[22]  F A Quiocho,et al.  Calmodulin structure refined at 1.7 A resolution. , 1992, Journal of molecular biology.

[23]  Benoît Roux,et al.  Free energy landscape of A-DNA to B-DNA conversion in aqueous solution. , 2005, Journal of the American Chemical Society.

[24]  Y. Sanejouand,et al.  Hinge‐bending motion in citrate synthase arising from normal mode calculations , 1995, Proteins.

[25]  Zheng Yang,et al.  Allosteric Transitions of Supramolecular Systems Explored by Network Models: Application to Chaperonin GroEL , 2009, PLoS Comput. Biol..

[26]  Wei Zhang,et al.  A point‐charge force field for molecular mechanics simulations of proteins based on condensed‐phase quantum mechanical calculations , 2003, J. Comput. Chem..

[27]  Michele Vendruscolo,et al.  A Coupled Equilibrium Shift Mechanism in Calmodulin-Mediated Signal Transduction , 2008, Structure.

[28]  Jiye Shi,et al.  Exploring transition pathway and free-energy profile of large-scale protein conformational change by combining normal mode analysis and umbrella sampling molecular dynamics. , 2014, The journal of physical chemistry. B.

[29]  A. Pastore,et al.  Unwinding the helical linker of calcium‐loaded calmodulin: A molecular dynamics study , 2005, Proteins.

[30]  A. Laio,et al.  Equilibrium free energies from nonequilibrium metadynamics. , 2006, Physical Review Letters.

[31]  R. Nussinov,et al.  The role of dynamic conformational ensembles in biomolecular recognition. , 2009, Nature chemical biology.

[32]  Mark A. Wilson,et al.  Intrinsic motions along an enzymatic reaction trajectory , 2007, Nature.

[33]  J. Chu,et al.  Illuminating the mechanistic roles of enzyme conformational dynamics , 2007, Proceedings of the National Academy of Sciences.

[34]  Y. Sugita,et al.  Replica-exchange molecular dynamics method for protein folding , 1999 .

[35]  H. Vogel,et al.  A molecular dynamics study of Ca(2+)-calmodulin: evidence of interdomain coupling and structural collapse on the nanosecond timescale. , 2004, Biophysical journal.

[36]  U. Hansmann Parallel tempering algorithm for conformational studies of biological molecules , 1997, physics/9710041.

[37]  Shankar Kumar,et al.  Multidimensional free‐energy calculations using the weighted histogram analysis method , 1995, J. Comput. Chem..

[38]  W. L. Jorgensen,et al.  Comparison of simple potential functions for simulating liquid water , 1983 .

[39]  Y. Okamoto Institute for Molecular Science,et al.  Replica-exchange simulated tempering method for simulations of frustrated systems , 2000 .

[40]  Jianpeng Ma,et al.  A normal mode analysis of structural plasticity in the biomolecular motor F(1)-ATPase. , 2004, Journal of molecular biology.

[41]  I. Bahar,et al.  The intrinsic dynamics of enzymes plays a dominant role in determining the structural changes induced upon inhibitor binding , 2009, Proceedings of the National Academy of Sciences.

[42]  T. Squier,et al.  Mutation of Tyr138 disrupts the structural coupling between the opposing domains in vertebrate calmodulin. , 2001, Biochemistry.

[43]  A. Means,et al.  Calmodulin: a prototypical calcium sensor. , 2000, Trends in cell biology.

[44]  E. Neumann,et al.  Temperature jump kinetic study of the stability of apo-calmodulin. , 2002, Biophysical chemistry.

[45]  Ad Bax,et al.  Solution structure of calcium-free calmodulin , 1995, Nature Structural Biology.