It is well known that the -term is a very good candidate for the
smooth component of the universe since it resolves the so-called
$\Omega$-problem'' giving, at the same time, sufficiently large age of the universe. However, the constant $\Lambda$-term is not the only possibility. Some people consider the $\Lambda$-term varying in time according to the law $\Lambda\approx R^{-2}$. Moreover the global texture in a closed universe and the network of cosmic strings obeying the same law of variation ($\rho\approx R^{-2}$) seem to be good candidates as well. We call the exotic’’ form of
matter scaling according to this law – string-like matter. In the paper we
discuss perturbation growth and anisotropies of the CMB in the string-like
dominated universe. One can show that the perturbations cannot grow in the
curvature dominated universe. Since the energy density of the string-like
matter scales with the expansion in the same way as the curvature term one
asserts that the perturbations cannot grow in the string-like matter dominated
universe either. We find this generally accepted statement not quite correct
and one of the purposes of the paper is to clear up this point. The second
purpose of the paper is to check whether the eventual existence of the
string-like matter may have an impact on the large-angular-scale anisotropies
of the CMB. We show that such exotic matter has no effect on the value of the
anisotropy amplitude

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