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   <subfield code="a">Homotopic Classification of Yang-Mills Vacua Taking into Account Causality</subfield>
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   <subfield code="a">Existence of θ-vacuum states in Yang-Mills theories defined over asymptotically flat space-times examined taking into account not only the topology but the complicated causal structure of these space-times, too. By a result of Galloway apparently causality makes all vacuum states, seen by a distant observer, homotopically equivalent making the introduction of θ-terms unnecessary. But a more careful analysis shows that certain twisted classical vacuum states survive even in this case eventually leading to the conclusion that the concept of &quot;θ-vacua” is meaningful in the case of general Yang-Mills theories. We give a classification of these vacuum states based on Isham's results showing that the Yang-Mills vacuum has the same complexity as in the flat Minkowskian case hence the general CP-problem is not more complicated than the well-known flat one. We also construct the θ vacua rigorously via geometric quantization.</subfield>
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