Symmetries of complexified space-time and algebraic structures in quantum theory
Alexander Yu. Vlasov (FRC/IRH)

TL;DR
This paper explores algebraic structures in quantum theory through recursive constructions involving the complex Poincaré group, aiming to deepen understanding of symmetries in complexified space-time.
Contribution
It introduces a novel recursive approach to describe algebraic structures in quantum theory using the complex Poincaré group ISO(4,C).
Findings
New recursive methods for algebraic structures in quantum theory.
Insights into symmetries of complexified space-time.
Potential applications in quantum symmetry analysis.
Abstract
In this paper is discussed description of some algebraic structures in quantum theory by using formal recursive constructions with "complex Poincar\'e group" ISO(4,C).
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Taxonomy
TopicsQuantum Mechanics and Applications · Biofield Effects and Biophysics · Relativity and Gravitational Theory
