Quantum waves, gauge symmetry, and gravitation
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Quantum waves, gauge symmetry, and gravitation
Claude Daviau’s book presents a framework for describing particles and antiparticles across a generation through a quantum wave equation, with an example spanning the electron, neutrino, and up and down quarks. It examines the equation’s invariance properties in relation to Clifford algebra, relativity, and the Standard Model’s gauge group, including a mass term. The account then extends the framework to gravitation, addressing a connection between gauge interactions and gravity that the description says was previously unavailable. This is a focused theoretical-physics treatment, organized around the proposed mathematical structure and its implications for linking these areas.
Based on publisher information and book metadata.
We extend to gravitation our previous study of a quantum wave for all particles and antiparticles of each generation (electron + neutrino + u and d quarks for instance). This wave equation is form invariant under Cl3*, then relativistic invariant. It is gauge invariant under the gauge group of the standard model, with a mass term: this was impossible before, and the consequence was an impossibility to link gauge interactions and gravitation.
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