Legacy · Mechanical validation · §8.3 / Fig. 6d

Spherical inclusion (Fig. 6d)

At $z_0$ the elastic stress of $\Delta T$ in the sphere is frozen and $\sigma$ is held (stress control); $\varepsilon_\theta$ grows with $J(t,z_0)$.

Article: Part I · DOI rirc.v1n2a007 · §8.3 / Fig. 6(d)

Mechanical material: Itumbiara — $\nu=0.20$; $\alpha_T=10\times10^{-6}\,^{\circ}\mathrm{C}^{-1}$. Diffusivity: $h^{2}=0.10\,\mathrm{m}^{2}/\mathrm{d}$ (do not confuse with $a_T$). Idea: $T=\theta(t)\,h(\mathbf{x})$ ⇒ $\sigma_{ij}=g_{ij}(\mathbf{x})\,S(t)$.

Control points (all Fig. 6 cases): ref_fig6_pontos_controle.csv.

Schematic

Data sheet

Input files

• Material: Itumbiara — in particular $J(t,3\,\mathrm{d})$
• Elastic field / $g$: ref_inclusao_g.csv

Output figures

· Contours

Output files

• ref_inclusao_eps_theta_dentro.csv
• ref_inclusao_eps_theta_fora.csv