Density functional theory of the electrical double layer: the RFD functional
暂无分享,去创建一个
[1] Jianzhong Wu,et al. Structures of hard-sphere fluids from a modified fundamental-measure theory , 2002 .
[2] C. Patra. Structure of electric double layers: A simple weighted density functional approach , 1999 .
[3] L. Scriven,et al. Interactions between primitive electrical double layers , 1992 .
[4] Thierry Biben,et al. Generic density functional for electric double layers in a molecular solvent , 1998 .
[5] Groot. Density-functional theory for inhomogeneous electrolytes. , 1988, Physical review. A, General physics.
[6] Sokolowski,et al. Application of a density functional approach to nonuniform ionic fluids: the effect of association , 2004 .
[7] J. Lebowitz,et al. Mean Spherical Model Integral Equation for Charged Hard Spheres I. Method of Solution , 1972 .
[8] K. Hiroike. Supplement to Blum's theory for asymmetric electrolytes , 1977 .
[9] Gerhard Kahl,et al. Fundamental measure theory for hard-sphere mixtures revisited: the White Bear version , 2002 .
[10] L. Blum,et al. Mean spherical model for asymmetric electrolytes , 1975 .
[11] G. Torrie,et al. Electrical double layers. V. Asymmetric ion–wall interactions , 1984 .
[12] Dirk Gillespie,et al. (De)constructing the ryanodine receptor: modeling ion permeation and selectivity of the calcium release channel. , 2005, The journal of physical chemistry. B.
[13] R. D. Shannon,et al. Effective ionic radii in oxides and fluorides , 1969 .
[14] Jianzhong Wu,et al. Density-functional theory of spherical electric double layers and zeta potentials of colloidal particles in restricted-primitive-model electrolyte solutions. , 2004, The Journal of chemical physics.
[15] G. Torrie,et al. The electrical double layer. III. Modified Gouy−Chapman theory with unequal ion sizes , 1982 .
[16] D. Wasan,et al. Density-functional theory for an electrolyte confined by thin charged walls. , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[17] L. Scriven,et al. A three-component model of the electrical double layer , 1992 .
[18] B. Eisenberg,et al. Binding and selectivity in L-type calcium channels: a mean spherical approximation. , 2000, Biophysical journal.
[19] D. Henderson,et al. Simulation and density functional study of a simple membrane. II. Solvent effects using the solvent primitive model , 2000 .
[20] Swapan K. Ghosh,et al. Structure of electric double layers: A self-consistent weighted-density-functional approach , 2002 .
[21] S. Sokołowski,et al. Density functional theory for non-uniform associating ionic fluids , 2005 .
[22] D. Henderson,et al. Competition between the effects of asymmetries in ion diameters and charges in an electrical double layer studied by Monte Carlo simulations and theories , 2004 .
[23] S. Sokołowski,et al. Phase behavior of the restricted primitive model of ionic fluids with association in slitlike pores. Density-functional approach. , 2005, The Journal of chemical physics.
[24] Jianzhong Wu,et al. Density-functional theory for the structures and thermodynamic properties of highly asymmetric electrolyte and neutral component mixtures. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[25] Y. Rosenfeld,et al. Relation between the free energy and the direct correlation function in the mean spherical approximation , 1991 .
[26] Ph. A. Martin. Sum rules in charged fluids , 1988 .
[27] D. Henderson,et al. Some exact results and the application of the mean spherical approximation to charged hard spheres near a charged hard wall , 1978 .
[28] Robert S. Eisenberg,et al. Coupling Poisson–Nernst–Planck and density functional theory to calculate ion flux , 2002 .
[29] A. Patrykiejew,et al. Phase behavior of ionic fluids in slitlike pores: a density functional approach for the restricted primitive model. , 2004, The Journal of chemical physics.
[30] Dirk Gillespie,et al. Ion Accumulation in a Biological Calcium Channel: Effects of Solvent and Confining Pressure , 2001 .
[31] William H. Press,et al. Numerical recipes in C (2nd ed.): the art of scientific computing , 1992 .
[32] Kwong‐Yu Chan,et al. Monte Carlo simulation of an ion-dipole mixture as a model of an electrical double layer , 1998 .
[33] Rosenfeld,et al. Free-energy model for the inhomogeneous hard-sphere fluid mixture and density-functional theory of freezing. , 1989, Physical review letters.
[34] L. Blum. Solution of the Ornstein-Zernike equation for a mixture of hard ions and Yukawa closure , 1980 .
[35] W. Fawcett,et al. Monte Carlo, density functional theory, and Poisson–Boltzmann theory study of the structure of an electrolyte near an electrode , 2002 .
[36] William H. Press,et al. Numerical recipes in C. The art of scientific computing , 1987 .
[37] G. Torrie,et al. Electrical double layers. VI. Image effects for divalent ions , 1984 .
[38] Kierlik,et al. Density-functional theory for inhomogeneous fluids: Adsorption of binary mixtures. , 1991, Physical review. A, Atomic, molecular, and optical physics.
[39] J. Lebowitz,et al. Exact Solution of an Integral Equation for the Structure of a Primitive Model of Electrolytes , 1970 .
[40] D Henderson,et al. Temperature dependence of the double layer capacitance for the restricted primitive model of an electrolyte solution from a density functional approach. , 2005, The Journal of chemical physics.
[41] J. Lebowitz,et al. Mean Spherical Model Integral Equation for Charged Hard Spheres. II. Results , 1972 .
[42] Dirk Gillespie,et al. Density functional theory of charged, hard-sphere fluids. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[43] G. Stell,et al. Polydisperse systems: Statistical thermodynamics, with applications to several models including hard and permeable spheres , 1982 .
[44] Hartmut Löwen,et al. Fundamental-measure free-energy density functional for hard spheres: Dimensional crossover and freezing , 1997 .
[45] D. Henderson,et al. The application of the modified Gouy–Chapman theory to an electrical double layer containing asymmetric ions , 1982 .
[46] H. T. Davis,et al. A nonlocal free-energy density-functional approximation for the electrical double layer , 1990 .
[47] L. Scriven,et al. Effects of solvent exclusion on the force between charged surfaces in electrolyte solution , 1994 .
[48] Y. Rosenfeld,et al. Free energy model for inhomogeneous fluid mixtures: Yukawa‐charged hard spheres, general interactions, and plasmas , 1993 .
[49] Ghosh,et al. Weighted-density-functional theory of nonuniform ionic fluids: Application to electric double layers. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[50] W. Press,et al. Numerical Recipes in C++: The Art of Scientific Computing (2nd edn)1 Numerical Recipes Example Book (C++) (2nd edn)2 Numerical Recipes Multi-Language Code CD ROM with LINUX or UNIX Single-Screen License Revised Version3 , 2003 .
[51] R. L. Rowley,et al. Simulation and density functional study of a simple membrane separating two restricted primitive model electrolytes , 1999 .