We use molecular dynamics computer simulations to investigate the local motion of the particles in a supercooled simple liquid. Using the concept of the distance matrix we find that the α−relaxation corresponds to a small number of crossings from one meta-basin to a neighboring one. Each crossing is very rapid and involves the collective motion of O(40) particles that form a relatively compact cluster, whereas string-like motions seem not to be relevant for these transitions. These compact clusters are thus candidates for the cooperatively rearranging regions proposed long times ago by Adam and Gibbs. PACS numbers: 61.20.Ja; 61.20c.Lc; 64.70.Pf In recent years significant progress has been made in our understanding of the relaxation dynamics of glass-forming liquids at intermediate and low temperatures. Sophisticated experiments and computer simulations have identified many of the salient features of this dynamics, and theoretical approaches have helped to rationalize them, at least to some extend [1,2,3,4]. Despite this progress, many of the most elementary questions have not been answered so far and among them is the nature of the motion of the particles in the α−relaxation regime at low temperatures. Experiments and simulations have demonstrated that this dynamics is quite heterogeneous and therefore can be used to explain the observed stretching of the time correlation functions [5,6,7,8,9,10,11]. This heterogeneous dynamics has been shown to be related to cooperative motion in which a small number of particles (a few percent) undergo a collective relaxation dynamics in that they move, often in a string-like fashion, by a distance that is comparable to the one between neighboring particles [9,10,12]. Since a qualitatively similar heterogeneous dynamics has also been found in simple lattice models that show a glassy dynamics and for which it is well known that the α−relaxation is intimately connected to the dynamical heterogeneities (DH), it has been proposed that these DH are crucial for the relaxation dynamics of all glass-forming systems [13]. However, since in these lattice models all elastic or quasi-elastic effects are completely neglected, it is not at all clear whether or not the DH are indeed the only relevant mechanism for the relaxation.Another approach to describe the relaxation dynamics on the time scale of the α−relaxation is by means of the so-called potential energy landscape (PEL) [14,15,16] (or more precisely the free energy landscape) and hence to describe the dynamics of the system by considering its trajectory in configuration space. This PEL is rugged due to the presence of barriers in the free energy and hence at low temperatures the resulting dynamics will be slow. Using the concept of the inherent structures, evidence has been given that (roughly speaking) the motion of the system in the PEL can be decomposed into two types of movements [17,18]: In the first type the system explores some minima which are locally connected to each other and are not separated by a significant barri...
The picture of liquid water as consisting of a mixture of molecules of two different structural states (structured, low-density molecules and unstructured, high-density ones) represents a belief that has been around for long time awaiting for a conclusive validation. While in the last years some indicators have indeed provided certain evidence for the existence of structurally different "species", a more definite bimodality in the distribution function of a sound structural quantity would be desired. In this context, our present work combines the use of a structural parameter with a minimization technique to yield neat bimodal distributions in a temperature range within the supercooled liquid regime, thus clearly revealing the presence of two populations of differently structured water molecules. Furthermore, we elucidate the role of the inter-conversion between the identified two kinds of states for the dynamics of structural relaxation, thus linking structural information to dynamics, a long-standing issue in glassy physics.
Several evidences have helped to establish the two-state nature of liquid water. Thus, within the normal liquid and supercooled regimes water has been shown to consist of a mixture of well-structured, low-density molecules and unstructured, high-density ones. However, quantitative analyses have faced the burden of unambiguously determining both the presence and the fraction of each kind of water "species". A recent approach by combining a local structure index with potential-energy minimisations allows us to overcome this difficulty. Thus, in this work we extend such study and employ it to quantitatively determine the fraction of structured molecules as a function of temperature for different densities. This enables us to validate predictions of two-state models.
The discovery that the propensity for particle motion in a supercooled liquid is completely determined by the initial structure pointed to the existence of a causal link between structure and dynamics in glassy systems. Here we demonstrate that this underlying influence of structure is only local in time, fading out beyond the metabasin lifetime much before the relaxation time. Thus, our results reveal the irreproducibility of metabasin dynamics and support the scenario of a random walk on metabasins for the long time diffusion.
Ligands must displace water molecules from their corresponding protein surface binding site during association. Thus, protein binding sites are expected to be surrounded by non-tightly-bound, easily removable water molecules. In turn, the existence of packing defects at protein binding sites has been also established. At such structural motifs, named dehydrons, the protein backbone is exposed to the solvent since the intramolecular interactions are incompletely wrapped by non-polar groups. Hence, dehydrons are sticky since they depend on additional intermolecular wrapping in order to properly protect the structure from water attack. Thus, a picture of protein binding is emerging wherein binding sites should be both dehydrons rich and surrounded by easily removable water. In this work we shall indeed confirm such a link between structure and dynamics by showing the existence of a firm correlation between the degree of underwrapping of the protein chain and the mobility of the corresponding hydration water molecules. In other words, we shall show that protein packing defects promote their local dehydration, thus producing a region of "hot" interfacial water which might be easily removed by a ligand upon association.
By means of molecular dynamics simulations we study the structure and dynamics of water molecules in contact with a model hydrophobic surface: a planar graphene-like layer. The analysis of the distributions of a local structural index indicates that the water molecules proximal to the graphene layer are considerably more structured than the rest and, thus, than the bulk. This structuring effect is lost in a few angstroms and is basically independent of temperature for a range studied comprising parts of both the normal liquid and supercooled states (240K to 320K). In turn, such structured water molecules present a dynamics that is slower than the bulk, as a consequence of their improved interactions with their first neighbors.
At the molecular level, most biological processes entail protein associations which in turn rely on a small fraction of interfacial residues called hot spots. Our theoretical analysis shows that hot spots share a unifying molecular attribute: they provide a third-body contribution to intermolecular cooperativity. Such motif, based on the wrapping of interfacial electrostatic interactions, is essential to maintain the integrity of the interface. Thus, our main result is to unravel the molecular nature of the protein association problem by revealing its underlying physics and thus by casting it in simple physical grounds. Such knowledge could then be exploited in rational drug design since the regions here indicated may serve as blueprints to engineer small molecules disruptive of protein-protein interfaces.
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