ﻻ يوجد ملخص باللغة العربية
We develop a theory of thermodynamic instabilities for complex fluids composed of many interacting species organised in families. This model includes partially structured and partially random interactions and can be solved exactly using tools from random matrix theory. Depending on the parameters of the model, we detect and characterise analytically family condensation, family demixing at finite critical density, and random demixing. We apply the theory to phase separation of proteins triggered by a change of pH.
The ability of many living systems to actively self-propel underlies critical biomedical, environmental, and industrial processes. While such active transport is well-studied in uniform settings, environmental complexities such as geometric constrain
A continuous-time quantum walk is investigated on complex networks with the characteristic property of community structure, which is shared by most real-world networks. Motivated by the prospect of viable quantum networks, I focus on the effects of n
Biofilms are communities of bacteria adhered to surfaces. Recently, biofilms of rod-shaped bacteria were observed at single-cell resolution and shown to develop from a disordered, two-dimensional layer of founder cells into a three-dimensional struct
We observed reptation of single DNA molecules in fused silica nanoslits of sub-30 nm height. The reptation behavior and the effect of confinement are quantitatively characterized using orientation correlation and transverse fluctuation analysis. We s
Diffusion on a diluted hypercube has been proposed as a model for glassy relaxation and is an example of the more general class of stochastic processes on graphs. In this article we determine numerically through large scale simulations the eigenvalue