This work proposes a new framework for deriving conservation laws using natural equations, suggesting a novel perspective on conservation principles.
This work proposes a wave-based conservation framework in which conservation laws are derived directly from natural equations before symmetry classification. Moving-boundary conservation, direct multiplier currents, and subsequent correspondence with Noether theory are presented within a boundary-based mathematical framework. The manuscript distinguishes internal mathematical closure from empirical identification and explicitly separates model-derived structures from experimentally established physical entities. cocofi82@gmail.com DOI:10.5281/zenodo.21831902
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KIHO LEE (2026) studied this question.
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