Splitting the Kemmer-Duffin-Petiau Equations
Andrzej Okninski
TL;DR
This paper investigates the internal structure of Kemmer-Duffin-Petiau equations, revealing they can be split into constituent equations with definite mass and broken Lorentz symmetry, and that these solutions satisfy the Dirac equation.
Contribution
It demonstrates that Kemmer-Duffin-Petiau equations can be decomposed into constituent equations and links their solutions to the Dirac equation, offering new insights into meson structure.
Findings
Kemmer-Duffin-Petiau equations can be split into constituent equations.
Solutions of constituent equations satisfy the Dirac equation.
Constituent equations describe particles with definite mass and broken Lorentz symmetry.
Abstract
We study internal structure of the Kemmer-Duffin-Petiau equations for spin-0 and spin-1 mesons. We demonstrate, that the Kemmer-Duffin-Petiau equations can be splitted into constituent equations, describing particles with definite mass and broken Lorentz symmetry. We also show that solutions of the three component constituent equations fulfill the Dirac equation.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Quantum Mechanics and Non-Hermitian Physics · Black Holes and Theoretical Physics