Analysis of Classical Statistical Mechanics by Means of Collective Coordinates

By J. Percus, G. Yevick. 1958

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Citations in the corpus

Mechanical Properties of Metallic Glasses (2013, unknown): “In the MCT the structural parameter is S(Q), the structure function, which can be measured by experiment [40,41], computed by simulation, or calculated by theory [110].”
Theoretical and computational models of biological ion channels (2004, background): “There is a vast experience , going back to Debye & Hückel ( 1923 ) , Kirkwood ( 1935 ) , Percus & Yevick ( 1958 ) , and Lebowitz & Percus ( 1966 ) in the engineering of suitable functionals to represent the equilibrium structure of liquids .”
Refined solution structure of the 82-kDa enzyme malate synthase G from joint NMR and synchrotron SAXS restraints (2008, methodology): “2000), using the Percus-Yevick closure relationship (Percus and Yevick 1958) for the structure factor calculation (Supplementary Figure 1).”
Synthesis and Characterization (2009, methodology): “The scattering intensity is then given [156, 157] by monodisperse subsystems weighted by the size distribution according to”
A mathematical model for the hard sphere repulsion in ionic solutions (2011, methodology): “The frontier in this measurement is the Carnahan-Starling EOS [32] which is obtained as a solution of the Percus-Yevick (PY) equation [33] for hard sphere mixtures.”
A numerical approximation to the elastic properties of sphere-reinforced composites (2002, methodology): “These realizations would obey the Percus and Yevick (1958) hard-sphere model with an in0nite number of spheres, but there are doubts when a 0nite number of reinforcements is involved.”
Pairwise interaction extended point-particle model for a random array of monodisperse spheres (2017, methodology): “Here we use an exact solution of the Percus–Yevick approximation (Percus & Yevick 1958; Wertheim 1963) to obtain g(φ, r).”
Ninth and Tenth Order Virial Coefficients for Hard Spheres in D Dimensions (2005, methodology): “Exact Solution of the Percus–Yevick Equation for a Hard–Core Fluid in Odd Dimensions.”