Study of Grüneisen parameter and Debye temperature for hcp-iron under high pressure

We have derived the expression Debye temperature for hcp-iron using the volume dependence Grüneisen parameter γ(V)=γ0[1+a{(VV0)b−1}], where a and b are volume independent adjustable parameters. Using the formulation of γ, we have determined the expressions for the second-order Grüneisen parameter, D...

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Hauptverfasser: Singh, S. P., Singh, Padam, Shyam, Ghan, Kumar, Sunil, Singh, Nitu
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Singh, Padam
Shyam, Ghan
Kumar, Sunil
Singh, Nitu
description We have derived the expression Debye temperature for hcp-iron using the volume dependence Grüneisen parameter γ(V)=γ0[1+a{(VV0)b−1}], where a and b are volume independent adjustable parameters. Using the formulation of γ, we have determined the expressions for the second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron. However, even though the Grüneisen parameter and the equation of state (EOS) are directly connected, it is often the case that individual forms of γ and the EOS can selected independently. Therefore, the equation of state, Bulk modulus and its first derivative of bulk modulus have been also determined for hcp-iron using the Eulerian finite theory which is based on n-th power of edge length by compression recently reported by Singh et al. We have calculated the Grüneisen parameter, second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron in order to test the applicability of the present formulation. The obtained results are very close and compatible with experimental data.
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P. ; Singh, Padam ; Shyam, Ghan ; Kumar, Sunil ; Singh, Nitu</creator><contributor>Suthar, Bhuvneshwer ; Shekhawat, Manoj Singh ; Bhardwaj, Sudhir</contributor><creatorcontrib>Singh, S. P. ; Singh, Padam ; Shyam, Ghan ; Kumar, Sunil ; Singh, Nitu ; Suthar, Bhuvneshwer ; Shekhawat, Manoj Singh ; Bhardwaj, Sudhir</creatorcontrib><description>We have derived the expression Debye temperature for hcp-iron using the volume dependence Grüneisen parameter γ(V)=γ0[1+a{(VV0)b−1}], where a and b are volume independent adjustable parameters. Using the formulation of γ, we have determined the expressions for the second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron. However, even though the Grüneisen parameter and the equation of state (EOS) are directly connected, it is often the case that individual forms of γ and the EOS can selected independently. Therefore, the equation of state, Bulk modulus and its first derivative of bulk modulus have been also determined for hcp-iron using the Eulerian finite theory which is based on n-th power of edge length by compression recently reported by Singh et al. We have calculated the Grüneisen parameter, second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron in order to test the applicability of the present formulation. 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Therefore, the equation of state, Bulk modulus and its first derivative of bulk modulus have been also determined for hcp-iron using the Eulerian finite theory which is based on n-th power of edge length by compression recently reported by Singh et al. We have calculated the Grüneisen parameter, second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron in order to test the applicability of the present formulation. 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P.</creatorcontrib><creatorcontrib>Singh, Padam</creatorcontrib><creatorcontrib>Shyam, Ghan</creatorcontrib><creatorcontrib>Kumar, Sunil</creatorcontrib><creatorcontrib>Singh, Nitu</creatorcontrib><collection>Technology Research Database</collection><collection>Aerospace Database</collection><collection>Advanced Technologies Database with Aerospace</collection></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Singh, S. P.</au><au>Singh, Padam</au><au>Shyam, Ghan</au><au>Kumar, Sunil</au><au>Singh, Nitu</au><au>Suthar, Bhuvneshwer</au><au>Shekhawat, Manoj Singh</au><au>Bhardwaj, Sudhir</au><format>book</format><genre>proceeding</genre><ristype>CONF</ristype><atitle>Study of Grüneisen parameter and Debye temperature for hcp-iron under high pressure</atitle><btitle>AIP Conference Proceedings</btitle><date>2024-08-19</date><risdate>2024</risdate><volume>3149</volume><issue>1</issue><issn>0094-243X</issn><eissn>1551-7616</eissn><coden>APCPCS</coden><abstract>We have derived the expression Debye temperature for hcp-iron using the volume dependence Grüneisen parameter γ(V)=γ0[1+a{(VV0)b−1}], where a and b are volume independent adjustable parameters. Using the formulation of γ, we have determined the expressions for the second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron. However, even though the Grüneisen parameter and the equation of state (EOS) are directly connected, it is often the case that individual forms of γ and the EOS can selected independently. Therefore, the equation of state, Bulk modulus and its first derivative of bulk modulus have been also determined for hcp-iron using the Eulerian finite theory which is based on n-th power of edge length by compression recently reported by Singh et al. We have calculated the Grüneisen parameter, second-order Grüneisen parameter, Debye temperature and the shear velocity for hcp-iron in order to test the applicability of the present formulation. The obtained results are very close and compatible with experimental data.</abstract><cop>Melville</cop><pub>American Institute of Physics</pub><doi>10.1063/5.0225084</doi><tpages>8</tpages></addata></record>
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subjects Bulk modulus
Debye temperature
Equations of state
Gruneisen parameter
Iron
Pressure dependence
Temperature dependence
title Study of Grüneisen parameter and Debye temperature for hcp-iron under high pressure
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