Shows a description of the fractal structure to the non-crystalline state using the system non-linear dynamic equations, which takes into account the flow of negative entropy of the surrounding environment and the fraction of atoms in soft configuratons. Based on the investigation for the study of non-crystalline materials and the transition to non-crystalline state of the possibility fractal approach to describe them. Keywords: non-crystalline state, synergetic effects, self-organising procceses, fractal, dynamical instability, mean-square displacements of atoms, self-consistent consideration
"Stochastic growth processes give rise to diverse and intricate structures everywhere in nature, oft...
Critical Phenomena play a fundamental role in the modern physics. Critical behavior is characterized...
A summary of studies on simple but strongly nonlinear crystallographic models that make use of some ...
Found that the formation of fractal dissipative structures in non-crystalline solids associated with...
Contents: Introduction 191 6. Quantitative characteristics of chaos 274 1. Self-organization and sta...
The self-similarity properties of fractals are studied in the framework of the theory of entire anal...
The issue is devoted to theoretical, computational, and experimental studies of phase and structural...
It is shown that self-organization can be revealed in non-crystalline materials. Experimental and mo...
747-758In real life situations, open systems in non-equilibrium are sometimes in steady state and so...
Statistical physics can be used to better understand non-thermal complex systems—phenomena such as s...
Phase transitions in disordered systems and related dynamical phenomena are a topic of intrinsically...
As in the previous period, our work has been concerned with the study of the properties of nonequili...
Nonequilibrium simulations with time-reversible thennostats provide multifractal phase-space structu...
The mathematical concept of minimal atomicity is extended to fractal minimal atomicity, based on the...
The goal of this paper is to study self-organization processes that cause nanostructural evolution i...
"Stochastic growth processes give rise to diverse and intricate structures everywhere in nature, oft...
Critical Phenomena play a fundamental role in the modern physics. Critical behavior is characterized...
A summary of studies on simple but strongly nonlinear crystallographic models that make use of some ...
Found that the formation of fractal dissipative structures in non-crystalline solids associated with...
Contents: Introduction 191 6. Quantitative characteristics of chaos 274 1. Self-organization and sta...
The self-similarity properties of fractals are studied in the framework of the theory of entire anal...
The issue is devoted to theoretical, computational, and experimental studies of phase and structural...
It is shown that self-organization can be revealed in non-crystalline materials. Experimental and mo...
747-758In real life situations, open systems in non-equilibrium are sometimes in steady state and so...
Statistical physics can be used to better understand non-thermal complex systems—phenomena such as s...
Phase transitions in disordered systems and related dynamical phenomena are a topic of intrinsically...
As in the previous period, our work has been concerned with the study of the properties of nonequili...
Nonequilibrium simulations with time-reversible thennostats provide multifractal phase-space structu...
The mathematical concept of minimal atomicity is extended to fractal minimal atomicity, based on the...
The goal of this paper is to study self-organization processes that cause nanostructural evolution i...
"Stochastic growth processes give rise to diverse and intricate structures everywhere in nature, oft...
Critical Phenomena play a fundamental role in the modern physics. Critical behavior is characterized...
A summary of studies on simple but strongly nonlinear crystallographic models that make use of some ...