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Zhiyong Zhou - One of the best experts on this subject based on the ideXlab platform.

  • elucidation of the structures of tributyl phosphate li complexes in the presence of fecl3 via uv visible raman and ir spectroscopy and the method of Continuous Variation
    Chemical Engineering Science, 2013
    Co-Authors: Zhiyong Zhou
    Abstract:

    Abstract The method of Continuous Variation, in conjunction with UV–visible, Raman and infrared spectroscopy, has been applied to the structural characterization of complexes resulting from tributyl phosphate (TBP), Li+ and FeCl3 in an organic extraction solvent. Data derived from various spectroscopic analyses confirmed the presence of FeCl4− in the solvent, and also demonstrated that the combination of Li+ and FeCl3 produces LiFeCl4. From the method of Continuous Variation, it was determined that more than one complex results during the extraction of Li+ from aqueous solution, and that these complexes have the general structural formula LiFeCl4·nTBP, where n is greater than or equal to 1. The coordination mode of the complex was investigated by applying a curve-fitting algorithm to the IR spectra of the organic solvent following the extraction of various cations. The results showed that high molecular weight organic cations are produced by the coordination of the TBP extractant and the cation, and that the selective recovery of Li+ occurs via an ion association reaction involving the organic cation and the FeCl4− anion. Finally, the structural formulae of the complexes formed during the extraction were confirmed to be [Li(TBP)(H2O)3]+·FeCl4– and [Li(TBP)2(H2O)2]+·FeCl4–, and the planar and stereo structures of both are given.

  • Elucidation of the structures of tributyl phosphate/Li complexes in the presence of FeCl3 via UV–visible, Raman and IR spectroscopy and the method of Continuous Variation
    Chemical Engineering Science, 2013
    Co-Authors: Zhiyong Zhou
    Abstract:

    Abstract The method of Continuous Variation, in conjunction with UV–visible, Raman and infrared spectroscopy, has been applied to the structural characterization of complexes resulting from tributyl phosphate (TBP), Li+ and FeCl3 in an organic extraction solvent. Data derived from various spectroscopic analyses confirmed the presence of FeCl4− in the solvent, and also demonstrated that the combination of Li+ and FeCl3 produces LiFeCl4. From the method of Continuous Variation, it was determined that more than one complex results during the extraction of Li+ from aqueous solution, and that these complexes have the general structural formula LiFeCl4·nTBP, where n is greater than or equal to 1. The coordination mode of the complex was investigated by applying a curve-fitting algorithm to the IR spectra of the organic solvent following the extraction of various cations. The results showed that high molecular weight organic cations are produced by the coordination of the TBP extractant and the cation, and that the selective recovery of Li+ occurs via an ion association reaction involving the organic cation and the FeCl4− anion. Finally, the structural formulae of the complexes formed during the extraction were confirmed to be [Li(TBP)(H2O)3]+·FeCl4– and [Li(TBP)2(H2O)2]+·FeCl4–, and the planar and stereo structures of both are given.

David B Collum - One of the best experts on this subject based on the ideXlab platform.

Roma Tauler - One of the best experts on this subject based on the ideXlab platform.

P K Mohanty - One of the best experts on this subject based on the ideXlab platform.

  • Continuously Varying Critical Exponents Beyond Weak Universality
    Scientific Reports, 2017
    Co-Authors: N. Khan, Anupam Midya, Prabhat Mandal, P. Sarkar, P K Mohanty
    Abstract:

    Renormalization group theory does not restrict the form of Continuous Variation of critical exponents which occurs in presence of a marginal operator. However, the Continuous Variation of critical exponents, observed in different contexts, usually follows a weak universality scenario where some of the exponents (e.g., β, γ, ν) vary keeping others (e.g., δ, η) fixed. Here we report ferromagnetic phase transition in (Sm1−yNdy)0.52Sr0.48MnO3 (0.5 ≤ y ≤ 1) single crystals where all three exponents β, γ, δ vary with Nd concentration y. Such a Variation clearly violates both universality and weak universality hypothesis. We propose a new scaling theory that explains the present experimental results, reduces to the weak universality as a special case, and provides a generic route leading to Continuous Variation of critical exponents and multi-criticality.

  • Continuously Varying Critical Exponents Beyond Weak Universality
    arXiv: Statistical Mechanics, 2016
    Co-Authors: N. Khan, Anupam Midya, Prabhat Mandal, P. Sarkar, P K Mohanty
    Abstract:

    We show, from magnetization measurements, that the the critical exponents \beta, \gamma and \delta of the ferromagnetic to paramagnetic transition in [Sm_{1-y}Nd_{y}]_{0.52}[Sr]_{0.48}MnO_3 vary Continuously with Nd concentration (y>0.4) and the critical line eventually ends at the Heisenberg universality class in three dimension when y=1. Continuous Variation of these three critical exponents violate both universality and weak universality hypothesis. We propose a new scaling ansatz which explains the observed Variation of exponents and suggests that the y-dependence of critical exponents does not lead to new universality, rather they are only Heisenberg fixed points with rescaled exponents. The proposed scaling hypothesis includes weak universality as a special case and provides a generic route leading to Continuous Variation of critical exponents and multicriticality.

Martine Grice - One of the best experts on this subject based on the ideXlab platform.

  • the dynamics of intonation categorical and Continuous Variation in an attractor based model
    PLOS ONE, 2019
    Co-Authors: Simon Roessig, Doris Mucke, Martine Grice
    Abstract:

    The framework of dynamical systems offers powerful tools to understand the relation between stability and variability in human cognition in general and in speech in particular. In the current paper, we propose a dynamical systems approach to the description of German nuclear pitch accents in focus marking to account for both the categorical as well as the Continuous Variation found in intonational data. We report on results from 27 native speakers and employ an attractor landscape to represent pitch accent types in terms of f0 measures in a Continuous dimension. We demonstrate how the same system can account for both the categorical Variation (relative stability of one prosodic category) as well as the Continuous Variation (detailed modifications within one prosodic category). The model is able to capture the qualitative aspects of focus marking such as falling vs. rising pitch accent types as well as the quantitative aspects such as less rising vs. more rising accents in one system by means of scaling a single parameter. Furthermore, speaker group specific strategies are analysed and modelled as differences in the scaling of this parameter. Thus, the model contributes to the ongoing debate about the relation between phonetics and phonology and the importance of Variation in language and speech.