TIME-SYMMETRY AND IRREVERSIBILITY IN CHRONOTOPOLOGICAL QFT — APPLICATION TO THE CP- AND T-SYMMETRY VIOLATIONS

Abstract

A quantum logical alternative "Either non-measure preservation Or unitary evolution" exists in the framework of Schroedinger's theory. This explains irreversibility and allows to describe both time-symmetric and time-asymmetric processes in Hermitian quantum theory. The CPT and Noether's theorems remain valid in chronotopology. The Bohr-Einstein controversy, Wigner's conjecture and the Poincaré's non-recurrence are naturally explained. Extended numerical calculations correctly predict the CP- and T-symmetry violation coefficients |η2π0|, |ηπ±|, |ημ±|, |ηe±|, [Formula: see text] and their phase angles: arg (η)=ϕ2π0, ϕπ±, ϕμ±, ϕe± for the K0, [Formula: see text]-decays. A relationship is discovered between the mixing factor and the relevant matrix elements. The ratio "matter/antimatter" appears as temperature dependent in the Universe, antimatter decays prevailing at around T≥ 1024 Kelvin.