Spin relaxation in quantum Hall ferromagnet regimes is studied. As the initial non-equilibrium state, a coherent deviation of the spin system from the B direction is considered and the breakdown of this Goldstone-mode state due to hyperfine coupling to nuclei is analyzed. The relaxation occurring non-exponentially with time is studied in terms of annihilation processes in the "Goldstone condensate" formed by "zero spin excitons". The relaxation rate is calculated analytically even if the initial deviation is not small. This relaxation channel competes with the relaxation mechanisms due to spin-orbit coupling, and at strong magnetic fields it becomes experiments and semi-phenomenological theories show that at some fractional fillings, namely at ν = 1/3, 1/5, ..., electrons in the ground state occupy only one spin sublevel, and thereby the fractional QHF state is also realized [2][3][4][5][6]. The QHF possesses a macroscopically large spin S oriented in the direction of the field B due to negative g-factor in GaAs structures. In the following all calculations are carried out in the form applicable to both odd-integer filling ν = 2k +1 and fractional QHF. This generalization on the ν < 1 case is done in compliance with the well known semi-phenomenological description of the fractional QHF [2,3] and, in particular, was already used in Ref. [7].Obviously, there are two different types of initial deviation of the large spin S from its equilibrium position. The first type represents the case where vector S is changed in length but its direction is not altered. Then the QHF symmetry is the same as in the equilibrium state. Analysis reveals that this type of initial perturbation is microscopically described by