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Determine the magnitude of the ratio of the cohesive energies in the equilibrium state of the Ne atom on the structure of BCC and FCC by utilizing the Lennard-Jones potential equation. The following information is required: The summation value of the Ne element lattice on the BCC structure and the FCC structure is as follows. C;2 (BCC) = E p,-" = 9.11418 Σ Gq (BCC) = E,P, 2 = 12.2533 Gz (FCC) = E,pr" = 1 %3D 12.13188 C, (FCC) = E p,-" = 14.45392 The Lennard-Jones potential equation can be simplified to get the energy equation its cohesion in its equilibrium state as. ((C.)²\ EKohesi = € 2C12

Determine the magnitude of the ratio of the cohesive energies in the equilibrium state of the Ne atom on the structure of BCC and FCC by utilizing the Lennard-Jones potential equation. The following information is required: The summation value of the Ne element lattice on the BCC structure and the FCC structure is as follows. C;2 (BCC) = E p,-" = 9.11418 Σ Gq (BCC) = E,P, 2 = 12.2533 Gz (FCC) = E,pr" = 1 %3D 12.13188 C, (FCC) = E p,-" = 14.45392 The Lennard-Jones potential equation can be simplified to get the energy equation its cohesion in its equilibrium state as. ((C.)²\ EKohesi = € 2C12

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Determine the magnitude of the ratio of the cohesive energies in the equilibrium state of the Ne atom on the structure of BCC and FCC by utilizing the Lennard-Jones potential equation. The following information is required: The summation value of the Ne element lattice on the BCC structure and the FCC structure is as follows. С12 (ВСC) %3D 2p, = 9.11418 -Ep = 12.2533 Gı2 (FCC) = E,p1** =: C. (BCC) = %3D 12.13188 C, (FCC) = E,p = 1445392 The Lennard-Jones potential equation can be simplified to get the energy equation its cohesion in its equilibrium state as. ((C.)²\ 2C12 EKohesi = €
Transcribed Image Text:Determine the magnitude of the ratio of the cohesive energies in the equilibrium state of the Ne atom on the structure of BCC and FCC by utilizing the Lennard-Jones potential equation. The following information is required: The summation value of the Ne element lattice on the BCC structure and the FCC structure is as follows. С12 (ВСC) %3D 2p, = 9.11418 -Ep = 12.2533 Gı2 (FCC) = E,p1** =: C. (BCC) = %3D 12.13188 C, (FCC) = E,p = 1445392 The Lennard-Jones potential equation can be simplified to get the energy equation its cohesion in its equilibrium state as. ((C.)²\ 2C12 EKohesi = €
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