Titlebook: Cooperativity Theory in Biochemistry; Steady-State and Equ Terrell L. Hill Book 1985 Springer-Verlag New York Inc. 1985 biochemistry.biolog

舰旗

Equilibrium Small Systems with Explicit Interactionsfor equilibrium small systems with explicit intermolecular interactions. This subject was introduced in Ref. 1. The treatment is meant to be of pedagogical value, primarily; it is . a comprehensive survey of systems of this type that have been discussed in the literature. In particular, cooperativit

AGONY

期满

One-Dimensional Lattices of Interacting Units at Equilibrium of units. Two-dimensional lattices, at equilibrium or steady state, are considered in Chapter 10. The primary question is: how do neighbor interactions affect the equilibrium and steady-state properties of units when they are organized into a large lattice? The same methods can be applied to three-

懒惰民族

易于

Monte Carlo Study of Equilibrium and Steady-State Two-Dimensional Latticese emphasis is on the critical point and on phase transitions. Hence a modest acquaintance with the two-dimensional equilibrium Ising problem is assumed. The Ising problem is dealt with in almost any statistical mechanics text for physicists. However, the number of exact analytical results is rather

Migratory

The Bragg—Williams or Mean-Field Approximation in Steady-State Systems. The approximation is especially useful for a qualitative preliminary study of critical or phase-transition behavior (i.e., strong positive cooperativity). It has roughly the same status as the van der Waals equation for a fluid, which is useful for a first approach to the gas-liquid phase transiti

Osteons

Congruous

ARY

惰性气体

B. Chiplin,M. M. Curran,C. J. Parsleyns affect the equilibrium and steady-state properties of units when they are organized into a large lattice? The same methods can be applied to three-dimensional lattices, and there are some biological examples of these,. but we omit this subject (like transients) for reasons of space.