Fig. 4
Needle-based micromechanics prediction for normalized homogenized
                                Young’s modulus E/Es, as function of porosity φ, for a wide range of Young’s moduli
                                and Poisson’s ratios of crystal solid phase, and approximated by a
                                power function and a fourth-order polynomial function. Experimental
                                data: hydroxyapatite [24–27], collected in Ref. [12]; gypsum [29–33], collected in Ref.
                                    [13]; piezoelectric
                                ceramics [34]; alumina,
                                zirconia [35,43]; silicon carbide [36,43]; and silicon nitride [37,43].

Needle-based micromechanics prediction for normalized homogenized Young’s modulus E/Es, as function of porosity φ, for a wide range of Young’s moduli and Poisson’s ratios of crystal solid phase, and approximated by a power function and a fourth-order polynomial function. Experimental data: hydroxyapatite [24–27], collected in Ref. [12]; gypsum [29–33], collected in Ref. [13]; piezoelectric ceramics [34]; alumina, zirconia [35,43]; silicon carbide [36,43]; and silicon nitride [37,43].

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