İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması Bahtiyar Mehmetoğlu1*, Hatun Cacan2 1Tokat Gaziosmanpaşa University, Tokat, Turkey 2Giresun University, Giresun, Turkey
IEEE B. Mehmetoğlu, H. Cacan, "İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması", SETSCI Conference Proceedings, vol. 3, pp. 121-123, 2018.
BibTeX
@INPROCEEDINGS{citation,
author = {Mehmetoğlu, Bahtiyar and Cacan, Hatun},
title = {İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması},
year = {2018},
volume = {3},
pages = {121-123},
publisher = {SETSCI Conference Proceedings},
abstract = {The noble gas plasmas have significant importance due to their high ionization energies requiring high temperature
plasma investigation of neutral atom interactions through an analytical calculation of the second virial coefficient (SVC) with
preferably Morse potential. The results of the calculations are very important for further investigation of the thermodynamical
properties of plasmas by using the Generalized Chemical Model which has significant importance for low density partially
ionized plasmas. The SVC data are taken up to a specific temperature for every noble gas due to absence of neutral atoms in
the plasma after that specific value of the temperature. Results are compared with another analytical method from the literature
as well as numerical results. Although some small deviations are found between the two analytical calculations of the SVC for
},
doi = {},
}
RIS
TY - CONF
AU - Mehmetoğlu, Bahtiyar
AU - Cacan, Hatun
TI - İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması
PY - 2018
PB - SETSCI Conference Proceedings
VL - 3
AB - The noble gas plasmas have significant importance due to their high ionization energies requiring high temperature
plasma investigation of neutral atom interactions through an analytical calculation of the second virial coefficient (SVC) with
preferably Morse potential. The results of the calculations are very important for further investigation of the thermodynamical
properties of plasmas by using the Generalized Chemical Model which has significant importance for low density partially
ionized plasmas. The SVC data are taken up to a specific temperature for every noble gas due to absence of neutral atoms in
the plasma after that specific value of the temperature. Results are compared with another analytical method from the literature
as well as numerical results. Although some small deviations are found between the two analytical calculations of the SVC for
DO -
ER -
EndNote
%0 Book
%A Mehmetoğlu, Bahtiyar
%A Cacan, Hatun
%T İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması
%D 2018
%I {SETSCI Conference Proceedings}
%J {SETSCI Conference Proceedings}
%V 3
%P 121-123
%D 2018
%M doi:
Open Access
İkici Virial Katsayısının Morse Potansiyeli ile Analitik Hesaplanması ve Nötral Soygaz Atomlarına Uygulanması
The noble gas plasmas have significant importance due to their high ionization energies requiring high temperature
plasma investigation of neutral atom interactions through an analytical calculation of the second virial coefficient (SVC) with
preferably Morse potential. The results of the calculations are very important for further investigation of the thermodynamical
properties of plasmas by using the Generalized Chemical Model which has significant importance for low density partially
ionized plasmas. The SVC data are taken up to a specific temperature for every noble gas due to absence of neutral atoms in
the plasma after that specific value of the temperature. Results are compared with another analytical method from the literature
as well as numerical results. Although some small deviations are found between the two analytical calculations of the SVC for
Keywords - Noble Gas Plasmas, Second Virial Coefficient, Morse Potential
[1] I. G. Kaplan, Intermolecular Interactions: Physical picture, Computational Methods and Model Potentials, Jonh Wiley & Sons, 2006.
[2] D. A. McQuarrie, Statistical Mechanics, Harper & Row, 1976.
[3] V. E. Fortov ark., JETP 97, 259 (2003).
[4] E. M. Apfelbaum, Contr. Plasma Phys. 52, 41 (2012).
[5] E. M. Apfelbaum, Contr. Plasma Phys. 51, 395 (2011).
[6] W. Ebeling, V. E. Fortov ve V. Filinov. Quantum Statistics of Dense Gases and Nonideal Plasmas, Springer, 2017.
[7] R. G. Kunz ve R. S. Kapner, J. Chem. Eng. Data. 14, 190 (1969).
[8] P. Vargas, E. Mu�̃oz ve L. Rodriguez, Physica A. 290, 92 (2001).
[9] I. F. Al-Maaitah, Appl. Phys. Res. 10, 1 (2018).
[10] A. Matsumoto, Z. Naturforsch. 42 a, 447 (1987).
[11] I. S. Gradshteyn ve I. M. Ryzhik, Table of Integrals, Series and Products, Acedemic Press, London 1965
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