Hydration theory for molecular biophysics.

Publisher Summary Protein stabilization by the presence of water may in part be a manifestation of hydration water destabilizing the unfolded state. This chapter presents a molecular theory of hydration that highlights the role of water in protein stabilization. The focus is on potential distribution theorem whose physical basis and statistical thermodynamic framework with applications to protein solution thermodynamics and protein folding is discussed. The chapter also presents the derivation of an extension of the potential distribution theorem, the quasi-chemical theory, and proposes its implementation to the hydration of folded and unfolded proteins. The perspective and current optimism are justified by the understanding gained from successful applications of the potential distribution theorem to the hydration of simple solutes. The developments shown in the chapter illustrate a thoroughgoing reconstruction of molecular statistical thermodynamic theory of solutions. There are several motivations for this effort, but particularly, the conventional molecular theories are not compelling for biophysical applications and do not make strong connections to the molecular intuitions involved in consideration of simulation and experiment. Some of the discussion treats basic elements of statistical thermodynamics, known in specialized settings but weightier than is typical for this setting. The chapter includes examples to clarify and reinforce the basic concepts.

[1]  Richard L. Martin,et al.  The Hydration Number of Li + in Liquid Water ∗ , 2008 .

[2]  B. Widom,et al.  Potential-distribution theory and the statistical mechanics of fluids , 1982 .

[3]  Gerhard Hummer,et al.  Molecular Theories and Simulation of Ions and Polar Molecules in Water , 1998 .

[4]  H. Scheraga,et al.  Physical reasons for the unusual alpha-helix stabilization afforded by charged or neutral polar residues in alanine-rich peptides. , 2000, Proceedings of the National Academy of Sciences of the United States of America.

[5]  G. Hummer,et al.  Hydrophobic Effects on a Molecular Scale , 1998, physics/9807001.

[6]  A. Pohorille,et al.  Cavities in molecular liquids and the theory of hydrophobic solubilities. , 1990, Journal of the American Chemical Society.

[7]  R. Srinivasan,et al.  The Flory isolated-pair hypothesis is not valid for polypeptide chains: implications for protein folding. , 2000, Proceedings of the National Academy of Sciences of the United States of America.

[8]  L. Pratt Molecular theory of hydrophobic effects: "She is too mean to have her name repeated.". , 2001, Annual review of physical chemistry.

[9]  R. L. Baldwin,et al.  Energetics of the interaction between water and the helical peptide group and its role in determining helix propensities. , 2000, Proceedings of the National Academy of Sciences of the United States of America.

[10]  H. Mckenzie,et al.  Water and proteins. II. The location and dynamics of water in protein systems and its relation to their stability and properties. , 1983, Advances in biophysics.

[11]  B. Widom,et al.  Some Topics in the Theory of Fluids , 1963 .

[12]  X. Daura,et al.  The Key to Solving the Protein-Folding Problem Lies in an Accurate Description of the Denatured State. , 2001, Angewandte Chemie.

[13]  George I. Makhatadze,et al.  Hydration of the peptide backbone largely defines the thermodynamic propensity scale of residues at the C′ position of the C-capping box of α-helices , 2001, Proceedings of the National Academy of Sciences of the United States of America.

[14]  R. L. Baldwin,et al.  Are denatured proteins ever random coils? , 2000, Proceedings of the National Academy of Sciences of the United States of America.

[15]  O. Becker,et al.  Solvent effects on the energy landscapes and folding kinetics of polyalanine , 2001, Proceedings of the National Academy of Sciences of the United States of America.

[16]  Quasi-chemical theories of associated liquids , 1998, physics/9803018.

[17]  P. Privalov,et al.  Contribution of hydration to protein folding thermodynamics. I. The enthalpy of hydration. , 1993, Journal of molecular biology.

[18]  García,et al.  Origin of Entropy Convergence in Hydrophobic Hydration and Protein Folding. , 1996, Physical review letters.

[19]  D. Shortle,et al.  Persistence of Native-Like Topology in a Denatured Protein in 8 M Urea , 2001, Science.

[20]  G. Hummer,et al.  The pressure dependence of hydrophobic interactions is consistent with the observed pressure denaturation of proteins. , 1998, Proceedings of the National Academy of Sciences of the United States of America.

[21]  L. Pratt,et al.  Quasi-chemical theory and implicit solvent models for simulations , 1999, physics/9909004.

[22]  Tests of Dielectric Model Descriptions of Chemical Charge Displacements in Water , 1994, chem-ph/9404002.

[23]  K. Plaxco,et al.  Unfolded, yes, but random? Never! , 2001, Nature Structural Biology.

[24]  E. Baker,et al.  Hydrogen bonding in globular proteins. , 1984, Progress in biophysics and molecular biology.

[25]  B. Matthews,et al.  Conservation of solvent‐binding sites in 10 crystal forms of T4 lysozyme , 1994, Protein science : a publication of the Protein Society.

[26]  Theories of hydrophobic effects and the description of free volume in complex liquids , 1998, physics/9806036.

[27]  J. Thornton,et al.  Buried waters and internal cavities in monomeric proteins , 1994, Protein science : a publication of the Protein Society.

[28]  Theoretical Calculation of the Water Ion Product KW , 1994, chem-ph/9408001.

[29]  G. Hummer,et al.  Boundary integral methods for the Poisson equation of continuum dielectric solvation models , 1995 .

[30]  Gerhard Hummer,et al.  New perspectives on hydrophobic effects , 2000 .

[31]  J. Hansen,et al.  New approaches to problems in liquid state theory : inhomogeneities and phase separation in simple, complex, and quantum fluids , 1999 .

[32]  Gerhard Hummer,et al.  Multistate Gaussian Model for Electrostatic Solvation Free Energies , 1997 .

[33]  The hydration number of Na+ in liquid water , 2000, physics/0006026.

[34]  A. Pohorille,et al.  An information theory model of hydrophobic interactions. , 1996, Proceedings of the National Academy of Sciences of the United States of America.

[35]  Berend Smit,et al.  Understanding Molecular Simulation , 2001 .

[36]  Quasi-Chemical Theory for the Statistical Thermodynamics of the Hard-Sphere Fluid† , 2001, physics/0104025.