Physical Consequences of Mathematical Principles
E. Comay

TL;DR
This paper explores how fundamental mathematical principles like the variational principle, Poincare group representations, and Maxwell equations influence physical phenomena within special relativity, offering new insights and predictions.
Contribution
It introduces new theoretical results linking mathematical structures to physical consequences and predicts the non-detection of a genuine Higgs particle.
Findings
Predicted that a genuine Higgs particle will not be detected
Derived physical consequences from mathematical principles within special relativity
Compared theoretical results with experimental data
Abstract
Physical consequences are derived from the following mathematical structures: the variational principle, Wigner's classifications of the irreducible representations of the Poincare group and the duality invariance of the homogeneous Maxwell equations. The analysis is carried out within the validity domain of special relativity. Hierarchical relations between physical theories are used. Some new results are pointed out together with their comparison with experimental data. It is also predicted that a genuine Higgs particle will not be detected.
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Taxonomy
TopicsRelativity and Gravitational Theory · Quantum and Classical Electrodynamics · Quantum Mechanics and Applications
