Models of disorder
By R. Barrio, G. Naumis. Glass Physics and Chemistry, 2000
328 citations recorded by the source corpus.
Subfields: Ceramics and Composites, Electronic, Optical and Magnetic Materials, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/0c5755ce136168350b58935f7eb6a16fc94fead1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Ceramics and Composites
In Electronic, Optical and Magnetic Materials
In Materials Chemistry
- K. Novoselov
- M. Katsnelson
- N. M. R. Peres
- Micha Polak
- N. Rappaport
- Jürn W. P. Schmelzer
- Leonid Rubinovich
- R. Lazzari
Citations in the corpus
- Graphene: New bridge between condensed matter physics and quantum electrodynamics (2007, background): “In conventional two-dimensional systems, strong enough disorder results in electronic states that are separated by barriers with exponentially small transparency [64,65].”
- A one-way quantum computer. (2001, unknown): “31 [20].”
- The interplay of surface segregation and atomic order in alloys (2000, background): “De®nition of the SRO parameters, such as done by Bethe or Cowley, is mainly a matter of convention [43,44].”
- IsGISAXS: a program for grazing‐incidence small‐angle X‐ray scattering analysis of supported islands (2002, background): “By isolating the i = j term, one has N d d q X i jF i q j2 X i;j6 i F i q F j; q exp ÿiq Rikÿ Rjk : 6 If only the statistical quantities (Ziman, 1979) are known for the considered system (i.e. the size distribution and the position disorder), the previous expression, equation (6), can be written…”
- The Vitreous State: Thermodynamics, Structure, Rheology, and Crystallization (2013, background): “The systems obtained in such a way may be denoted as Fermi glasses (see also Ziman (1979) [960]).”
- Charge Transport in Disordered Organic Materials and Its Relevance to Thin‐Film Devices: A Tutorial Review (2009, methodology): “Assuming an isotropic material without any preferred direction, the radial-correlation function is defined as:([26])”