  The article is devoted to the expansion of iterated Stratonovich stochastic
integrals of multiplicity 2 on the base of the combined approach of generalized
multiple and iterated Fourier series. We consider two different parts of the
expansion of iterated Stratonovich stochastic integrals. The mean-square
convergence of the first part is proved on the base of generalized multiple
Fourier series converging in the sense of norm in Hilbert space $L_2([t,
T]^2).$ The mean-square convergence of the second part is proved on the base of
generalized iterated (double) Fourier series converging pointwise. At that, we
prove the iterated limit transition for the second part of the expansion on the
base of Lebesgue's Dominated Convergence Theorem. The results of the article
can be applied to the numerical integration of Ito stochastic differential
equations.
