2002
DOI: 10.1103/physreve.65.031407
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Phase equilibria and glass transition in colloidal systems with short-ranged attractive interactions: Application to protein crystallization

Abstract: We have studied a model of a complex fluid consisting of particles interacting through a hard core and a short range attractive potential of both Yukawa and square-well form. Using a hybrid method, including a self-consistent and quite accurate approximation for the liquid integral equation in the case of the Yukawa fluid, perturbation theory to evaluate the crystal free energies, and modecoupling theory of the glass transition, we determine both the equilibrium phase diagram of the system and the lines of equ… Show more

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Cited by 179 publications
(232 citation statements)
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References 85 publications
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“…Indeed, controllable short-range attraction and long-range repulsion is central to self-assembly processes in biological systems, in particular, protein crystallization occurring in the attractive regime of interparticle interactions (31)(32)(33). Aggregation-prone proteins seem to exhibit a similar very deep attractive potential (Ϸ50 k B T) as opposed to stable globular proteins (24).…”
Section: Discussionmentioning
confidence: 99%
“…Indeed, controllable short-range attraction and long-range repulsion is central to self-assembly processes in biological systems, in particular, protein crystallization occurring in the attractive regime of interparticle interactions (31)(32)(33). Aggregation-prone proteins seem to exhibit a similar very deep attractive potential (Ϸ50 k B T) as opposed to stable globular proteins (24).…”
Section: Discussionmentioning
confidence: 99%
“…71 More recently, thermodynamic perturbation theory was used to understand the interplay between phase coexistence and the glass line. 38 If the perturbative approach is known to give quantitatively imprecise results near phase boundaries and near criticality, the method can be, in principle, applied to very general mixtures for which the convergence of integral-equation-based methods is still out of reach. Perturbation theory is thus well-suited to study the stability of the modeled asymmetric crystallin mixtures.…”
Section: Stability Of Binary Mixtures From Perturbation Theorymentioning
confidence: 99%
“…33,34 A possible reason for this is that the second regime of phase separation occurs at protein concentrations where the solution gels or crystallizes. 35 Neither of these phenomena are included in our model. However, we expect similar effects to be relevant to crystallization especially since the structure of crystals is largely determined by excluded-volume effects, 30 which includes effects related to changes in the size and shape of the proteins.…”
Section: Summary and Discussionmentioning
confidence: 99%