Abstract

Quantized solutions of the Wheeler–DeWitt (WDW) equation describing a closed Friedmann–Robertson–Walker universe with a $$\Lambda $$ term and a set of massless scalar fields are studied. It is shown that when $$\Lambda \ll 1$$ units and the standard in-vacuum state is considered, the wave function of the universe $$\Psi $$ behaves as a random quasiclassical field at rather large a, namely, $$1 \ll a \ll {{e}^{{\frac{2}{{3\Lambda }}}}}$$ [1].

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