“…Motivated by numerous long-standing and modern engineering problems, oscillatory motions of cylindrical and spherical shells made of linear elastic material [55,57,58,78] have generated a wide range of experimental, theoretical, and computational studies [5-7, 18, 29]. In contrast, time-dependent finite oscillations of cylindrical tubes and spherical shells of nonlinear hyperelastic material, relevant to the modelling of physical responses in many biological and synthetic systems [3,9,28,[40][41][42]56], have been less investigated, and much of the work in finite nonlinear elasticity has focused on the static stability of pressurised shells [2,17,21,22,24,31,34,36,38,59,70,81,90,111], or on wave-type solutions in infinite media [46,77].…”