In fact, in conditions of prolonged annealing, the solution of vacancies in the lattice is in equilibrium with the dislocations, and hence the chemical potential of the vacancies is zero. In consequence, in the absence of helium, the pores are in conditions of solution (infinitely large critical dimension), regardless of their positions with respect to the dislocations. In the presence of helium in the lattice, however, its admission into the pores is a stimulatory cause of their development. In this case the pore position with respect to the dislocations is significant - the contribution of the tubular-diffusion mechanism of helium considerably increases its intake into the pores at dislocations. It is known that the vicinity of the dislocation core is characterized by elevated mobility of point defects, impurity atoms, and gas in the direction along the line of the dislocation [2]. The energy of migration along the dislocation lines, according to the estimate of [3], is approximately half the energy of migration in the unperturbed lattice. With regard to motion in the direction normal to the dislocations, these regions are characterized by considerably smaller mobility of the diffusing agent and, in addition, may be separated from the unperturbed lattice by a small potential barrier [4]. This difference in the absolute values and symmetry of mobility for a regular lattice and the regions adjacent to dislocations leads to the appearance of the tubular-diffusion mechanism: The diffusing atoms incident in the region adjacent to a dislocation are held there to a certain extent by the potential barrier and migTate with increased velocity along the dislocation. The path of the diffusing atom along the dislocation may amount to many thousands of lattice constants before the atom returns to the unperturbed lattice, if the chemical potential of the diffusing atom is changed here (e.g., the dislocation leaves the surface, or intersects apore), there arises a direction flux along the dislocation line sustained by the influx of atoms from the lattice to the dislocation. In experiments on the annealing of samples preliminarily irradiated with helium, the pores exist in a two-component solution of vacancies (of concentration CV) and helium atoms (of concentration Cg). The development of a pore consisting of n(t) vacancies and x(t) helium atoms at time t is expediently considered in the plane (n, x) [5] (Fig. 1) with the equations of motion