Fractal Concepts in Condensed Matter Physics. Nakayama T,Yakubo K. . 2003T. Nakayama and K. Yakubo, "Fractal concepts in condensed matter physics", 1st ed. Springer Verlag (2003), p. 12, 48-49.Nakayama T,Yakubo K.Fractal Concepts in Condensed Matter Physics. . 2003...
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Condensed-matter physics Optical materials and structures Quantum information Quantum optics Single photons and quantum effects This article is cited by Anomalous quantum transport in fractal lattices Abel Rojo-Francàs Priyanshu Pansari Tobias Grass Communications Physics (2024) Synthetic dimensions for to...
Since classical approaches do not work in fractal geometry, we have to introduce some new concepts. We show that if a crack is fractal in nature, then it is stable even for perfect brittle materials. We also explain why recent studies arrive at different conclusions regarding the correlation ...
Many natural patterns and shapes, such as meandering coastlines, clouds, or turbulent flows, exhibit a characteristic complexity that is mathematically described by fractal geometry. Here, we extend the reach of fractal concepts in photonics by experimen
- 《Physical Review A Atomic Molecular & Optical Physics》 被引量: 272发表: 1992年 Percolation properties of metal-filled polymer films, structure and mechanisms of conductivity Conducting polymer composites are, as a rule, strongly disordered systems. The concepts of the percolation theory and of ...
F Iglói,D Karevski,H Rieger - 《Physics of Condensed Matter》 被引量: 41发表: 1998年 The application of fractal ideas to geophysical phenomena Objectives: To study the wound healing of acellular dermal matrix (ADM) allografts when used together with coronally advanced flaps (CAF) in the tre...
As a preparation, six concepts are explained in advance as follows: (1) embedding space: the Euclidean space in which a fractal exists; (2) scaling range: the middle straight line segments in log–log plots reflect the relationships between the linear scales of measurement and the corresponding...
Springer Series in Solid-State Sciencesdoi:10.1007/978-3-540-78820-1_13DyakonovMichel I.
E. Application of fractal concepts to polymer statisctics and to anomalous transport in randomly porous media. J. Stat. Phys. 36, 843–860 (1984). Article ADS Google Scholar Jouault, N. et al. Well-dispersed fractal aggregates as filler in polymer-silica nanocomposites: long-range effects...