“…the function ϕ( f ) establishes a relation between the effective stresses of the damaged medium and the stresses in the condensed phase, is the Grüneisen coefficient, ρ 0 is the initial mass density of the condensed phase of the alloy, γ R , ρ R , n, B 0 , B 1 are the material's constants, C p is the specific heat capacity, D(•)/Dt is the Jaumann derivative, μ is the shear modulus,ḟ growth is the void growth rate, f is the void volume fraction in the damaged medium,λ is the plastic multiplier derived from the consistency condition˙ = 0, and is the plastic potential. The plastic potential was described using the Gurson-Tvergaard model (GTN) [32,[37][38][39]. The Grüneisen coefficient was equal to 1.42 and 1.09 for Mg-3Al-1Zn and Ti-5Al-2.5Sn, respectively.…”