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Dielectric chart as a tool for diagnosis of dielectric materials. / Klemeshev, V. A.; Karpov, A. G.

25th Russian Particle Accelerator Conference, RuPAC 2016. ed. / Volker RW Schaa ; Maxim Kuzin . JACoW, 2016. p. 641-643 THPSC049 (25th Russian Particle Accelerator Conference, RuPAC 2016).

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review

Harvard

Klemeshev, VA & Karpov, AG 2016, Dielectric chart as a tool for diagnosis of dielectric materials. in VRW Schaa & M Kuzin (eds), 25th Russian Particle Accelerator Conference, RuPAC 2016., THPSC049, 25th Russian Particle Accelerator Conference, RuPAC 2016, JACoW, pp. 641-643, 25th Russian Particle Accelerator Conference, RuPAC 2016, St. Petersburg, Russian Federation, 21/11/16. https://doi.org/10.18429/JACoW-RuPAC2016-THPSC049

APA

Klemeshev, V. A., & Karpov, A. G. (2016). Dielectric chart as a tool for diagnosis of dielectric materials. In V. RW. Schaa , & M. Kuzin (Eds.), 25th Russian Particle Accelerator Conference, RuPAC 2016 (pp. 641-643). [THPSC049] (25th Russian Particle Accelerator Conference, RuPAC 2016). JACoW. https://doi.org/10.18429/JACoW-RuPAC2016-THPSC049

Vancouver

Klemeshev VA, Karpov AG. Dielectric chart as a tool for diagnosis of dielectric materials. In Schaa VRW, Kuzin M, editors, 25th Russian Particle Accelerator Conference, RuPAC 2016. JACoW. 2016. p. 641-643. THPSC049. (25th Russian Particle Accelerator Conference, RuPAC 2016). https://doi.org/10.18429/JACoW-RuPAC2016-THPSC049

Author

Klemeshev, V. A. ; Karpov, A. G. / Dielectric chart as a tool for diagnosis of dielectric materials. 25th Russian Particle Accelerator Conference, RuPAC 2016. editor / Volker RW Schaa ; Maxim Kuzin . JACoW, 2016. pp. 641-643 (25th Russian Particle Accelerator Conference, RuPAC 2016).

BibTeX

@inproceedings{887f1b45140b4203b0ec2e2e7ea09a3a,
title = "Dielectric chart as a tool for diagnosis of dielectric materials",
abstract = "One of the most informative diagnostic methods dielectric materials is the analysis of the complex permittivity depending on the frequency of the electric field [1]. Dielectric chart is the dependence of the imaginary part of the complex permittivity of its real part. Thus, difference between the real dielectric chart from the reference or change it during the operation can be a means of diagnostics of dielectric materials. Dielectric chart in the classical theory of Debye is a semicircle with its center lying on the real axis. For solid dielectric the dielectric chart deviation from the semicircle can be quite large, but it still remains a circular arc. This deviation is characterized by parameter {\^I}± (in the case of the Debye {\^I}± = 0). To clarify the physical meaning of the deviations of the experimental data on the Debye theory, expressed in the value of {\^I}±, several possible causes have been considered: the effect hindered reorientation of dipoles, the effect of the non-sphericity of the molecules, the complex nature of viscosity. However, the main cause of deviations, in our opinion, is the availability of the distribution of relaxation times around a central relaxation time, in particular, due to defects in the sample. Gaussian distribution width increases rapidly with increasing {\^I}±. In this paper we propose an algorithm for calculating {\^I}±, allowing you to quickly determine the condition of the sample on a single parameter.",
author = "Klemeshev, {V. A.} and Karpov, {A. G.}",
note = "Publisher Copyright: Copyright {\textcopyright} 2017 CC-BY-3.0 and by the respective authors Copyright: Copyright 2019 Elsevier B.V., All rights reserved.; 25th Russian Particle Accelerator Conference, RuPAC 2016, RuPAC 2016 ; Conference date: 21-11-2016 Through 25-11-2016",
year = "2016",
doi = "10.18429/JACoW-RuPAC2016-THPSC049",
language = "English",
series = "25th Russian Particle Accelerator Conference, RuPAC 2016",
publisher = "JACoW",
pages = "641--643",
editor = "{Schaa }, {Volker RW} and {Kuzin }, {Maxim }",
booktitle = "25th Russian Particle Accelerator Conference, RuPAC 2016",
address = "Switzerland",

}

RIS

TY - GEN

T1 - Dielectric chart as a tool for diagnosis of dielectric materials

AU - Klemeshev, V. A.

AU - Karpov, A. G.

N1 - Conference code: XXV

PY - 2016

Y1 - 2016

N2 - One of the most informative diagnostic methods dielectric materials is the analysis of the complex permittivity depending on the frequency of the electric field [1]. Dielectric chart is the dependence of the imaginary part of the complex permittivity of its real part. Thus, difference between the real dielectric chart from the reference or change it during the operation can be a means of diagnostics of dielectric materials. Dielectric chart in the classical theory of Debye is a semicircle with its center lying on the real axis. For solid dielectric the dielectric chart deviation from the semicircle can be quite large, but it still remains a circular arc. This deviation is characterized by parameter α (in the case of the Debye α = 0). To clarify the physical meaning of the deviations of the experimental data on the Debye theory, expressed in the value of α, several possible causes have been considered: the effect hindered reorientation of dipoles, the effect of the non-sphericity of the molecules, the complex nature of viscosity. However, the main cause of deviations, in our opinion, is the availability of the distribution of relaxation times around a central relaxation time, in particular, due to defects in the sample. Gaussian distribution width increases rapidly with increasing α. In this paper we propose an algorithm for calculating α, allowing you to quickly determine the condition of the sample on a single parameter.

AB - One of the most informative diagnostic methods dielectric materials is the analysis of the complex permittivity depending on the frequency of the electric field [1]. Dielectric chart is the dependence of the imaginary part of the complex permittivity of its real part. Thus, difference between the real dielectric chart from the reference or change it during the operation can be a means of diagnostics of dielectric materials. Dielectric chart in the classical theory of Debye is a semicircle with its center lying on the real axis. For solid dielectric the dielectric chart deviation from the semicircle can be quite large, but it still remains a circular arc. This deviation is characterized by parameter α (in the case of the Debye α = 0). To clarify the physical meaning of the deviations of the experimental data on the Debye theory, expressed in the value of α, several possible causes have been considered: the effect hindered reorientation of dipoles, the effect of the non-sphericity of the molecules, the complex nature of viscosity. However, the main cause of deviations, in our opinion, is the availability of the distribution of relaxation times around a central relaxation time, in particular, due to defects in the sample. Gaussian distribution width increases rapidly with increasing α. In this paper we propose an algorithm for calculating α, allowing you to quickly determine the condition of the sample on a single parameter.

UR - http://www.scopus.com/inward/record.url?scp=85058717512&partnerID=8YFLogxK

U2 - 10.18429/JACoW-RuPAC2016-THPSC049

DO - 10.18429/JACoW-RuPAC2016-THPSC049

M3 - Conference contribution

AN - SCOPUS:85058717512

T3 - 25th Russian Particle Accelerator Conference, RuPAC 2016

SP - 641

EP - 643

BT - 25th Russian Particle Accelerator Conference, RuPAC 2016

A2 - Schaa , Volker RW

A2 - Kuzin , Maxim

PB - JACoW

T2 - 25th Russian Particle Accelerator Conference, RuPAC 2016

Y2 - 21 November 2016 through 25 November 2016

ER -

ID: 37308030