2023
DOI: 10.1088/1402-4896/acb326
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A first-principles study of the electronic, mechanical, vibrational, and optical properties of the zirconium carbide under high pressure

Abstract: Zirconium carbide is a compound widely used in cutting tools, nuclear reactors, field emitter arrays and solar energy receivers; additionally, combined with other materials, it can be used in rocket technology and the aerospace industry. For this work was studied the effect of the high hydrostatic pressure on the electronic, mechanical, vibrational, and optical properties of the ZrC, from first principles calculations based on the Density Functional Theory. The calculated enthalpy and cohesive energy data… Show more

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Cited by 6 publications
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“…The free energy dependence of the structure is completely contained in E a i { }if anharmonic effects are neglected, consequently the structure is independent of T. However, if the phonon frequencies depend on the structural parameters (quasi-harmonic approximation), the equilibrium structure could be obtained at any temperature T as described in [52]. The vibrational entropy (S), and the lattice contribution to the heat capacity (C v ) can be calculated as [53]; for the case of the Cv can be obtained as a function of the empirical Debye temperature (Θ D ) [54].…”
Section: Theorymentioning
confidence: 99%
“…The free energy dependence of the structure is completely contained in E a i { }if anharmonic effects are neglected, consequently the structure is independent of T. However, if the phonon frequencies depend on the structural parameters (quasi-harmonic approximation), the equilibrium structure could be obtained at any temperature T as described in [52]. The vibrational entropy (S), and the lattice contribution to the heat capacity (C v ) can be calculated as [53]; for the case of the Cv can be obtained as a function of the empirical Debye temperature (Θ D ) [54].…”
Section: Theorymentioning
confidence: 99%
“…The equilibrium structure of a crystal without pressure can be found by minimizing the Helmholtz free energy (F). Considering a perfectly harmonic crystal, the internal energy is the sum of the ground state total energy and the vibrational free energy [52]; moreover, considering the dependence of the phonon frequencies on the structural parameters, the equilibrium structure (at any T ) can be obtained as described in [53]. Vibrational parameters such as the entropy (S) and the heat capacity (C v ) can be calculated in [54], and the Debye q D in [55].…”
Section: Theorymentioning
confidence: 99%