scholarly journals Characterization of a correlated topological Kondo insulator in one dimension

2016 ◽  
Vol 93 (16) ◽  
Author(s):  
I. Hagymási ◽  
Ö. Legeza
1982 ◽  
Vol 28 (4) ◽  
pp. 993-997 ◽  
Author(s):  
O Vesterberg ◽  
K Holmberg

Abstract Thermophilic actinomycetes and saprobic fungi are important in the etiology of allergic occupational diseases such as "farmer's lung" disease. Each such organism produces several protein antigens. Inhaled, these antigens stimulate production of antibodies. Detection of precipitating antibodies has been useful in the diagnosis of diseases so induced. Characterization of allergen extracts from microorganisms associated with these diseases is important, to improve the sensitivity and precision of the precipitin analysis. For this purpose we submitted crude allergen extracts to electrophoresis and isoelectric focusing in agarose gels. Staining the gels revealed many protein components in each extract, especially after isoelectric focusing. After separation in one dimension, a lane of gel was cut out and the proteins were electrophoresed at right angles into another gel, which contained antibodies. Several arcs of immunoprecipitates, indicating different antigens, were seen. This technique ("crossed immunoelectrofocusing") has earlier been used with polyacrylamide in the first dimension, but it is improved by using instead agarose of a special quality. Further to improve the quantification, we isolated pieces of gel containing the proteins of interest and used them as samples in zone immunoelectrophoresis assay. This method is straightforward, easy to evaluate, and about 100-fold as sensitive as radial immunodiffusion. The amount of protein in each sample is usually proportional to the distance from the upper gel surface to the front of each immunoprecipitate. The increased sensitivity allows study of many hitherto unexamined antigens.


2004 ◽  
Vol 22 (1) ◽  
pp. 69-74 ◽  
Author(s):  
F. OSMAN ◽  
R. BEECH ◽  
H. HORA

This article presents a numerical and theoretical study of the generation and propagation of oscillation in the semiclassical limit ħ → 0 of the nonlinear paraxial equation. In a general setting of both dimension and nonlinearity, the essential differences between the “defocusing” and “focusing” cases are observed. Numerical comparisons of the oscillations are made between the linear (“free”) and the cubic (defocusing and focusing) cases in one dimension. The integrability of the one-dimensional cubic nonlinear paraxial equation is exploited to give a complete global characterization of the weak limits of the oscillations in the defocusing case.


2017 ◽  
Vol 62 (2) ◽  
pp. 1231-1234
Author(s):  
R. Yu ◽  
J. Yun ◽  
Y. Kim

AbstractWe studied the coloration and phase transformation of various iron based pigment with cobalt substitution method and heat treatment. First, we synthesized well defined one dimensionβ-Fe/CoOOH nanorods using the solid solution method. Yellowishβ-Fe/CoOOH nanorods were transformed into reddish intermediate states and, finally, black CoFe2O4pigments was obtained. Divalent cobalt ions easily occupied tetrahedral sites. The prepared pigments were well characterized in terms of physical properties by using UV-vis, CIELabcolor parameter measurements, SEM (scanning electron microscopy) and XRD (powder X-ray diffraction). In addition, the magnetization property of the prepared CoFe2O4pigment was confirmed by VSM (vibrating sample magnetometer).


2011 ◽  
Vol 21 (03) ◽  
pp. 963-983 ◽  
Author(s):  
JUAN ANTONIO HERNÁNDEZ ◽  
ROSA MARÍA BENITO ◽  
JUAN CARLOS LOSADA

A new methodology to characterize nonlinear systems is described. It is based on the measurement over the time series of two quantities: the "Dynamical order" and the "Self-correlation". The averaged "Scalar" and "Perpendicular" products are introduced to measure these quantities. While this approach can be applied to general nonlinear systems, the aim of this work is to focus on the characterization and modeling of chaotic systems. In order to illustrate the method, applications to a two-dimensional chaotic system and the modeling of real telephony traffic series are presented. Three important aspects are discussed: the use of the averaged "Scalar" product as supplement of the "Lyapunov exponent", the use of the averaged "Perpendicular" product as a refinement of the "Mutual information" and the reduction of m-dimensional systems to the study of only one dimension. This new conceptual framework introduces a perspective to characterize real and theoretical processes with a unifying method, irrespective of the system classification.


2016 ◽  
Vol 38 (3) ◽  
pp. 1086-1117 ◽  
Author(s):  
GREGORY R. MALONEY ◽  
DAN RUST

We study the topology and dynamics of subshifts and tiling spaces associated to non-primitive substitutions in one dimension. We identify a property of a substitution, which we call tameness, in the presence of which most of the possible pathological behaviours of non-minimal substitutions cannot occur. We find a characterization of tameness, and use this to prove a slightly stronger version of a result of Durand, which says that the subshift of a minimal substitution is topologically conjugate to the subshift of a primitive substitution. We then extend to the non-minimal setting a result obtained by Anderson and Putnam for primitive substitutions, which says that a substitution tiling space is homeomorphic to an inverse limit of a certain finite graph under a self-map induced by the substitution. We use this result to explore the structure of the lattice of closed invariant subspaces and quotients of a substitution tiling space, for which we compute cohomological invariants that are stronger than the Čech cohomology of the tiling space alone.


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