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This is a Quantitative Study study.

September 24, 2025Journal of Engineering and Technological SciencesOpen Access

Classical Mechanics Theory and Schrödinger's Equation: A Derivation of Relations

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The study derives the one-dimensional Schrödinger equation from a second-order linear differential equation, establishing their equivalence.
A virtual axis-to-dimensional expansion reveals insights into material fluctuations and their spatial and temporal behaviors.
Applying Newton's second law allows for a quantum-consistent force field defined by the Planck constant and distance factors.
This approach enhances the understanding of quantum phenomena, connecting classical mechanics and quantum mechanics directly.

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Implication

This analysis demonstrates connections between the Schrödinger equation and classical mechanics, suggesting possible implications for understanding quantum phenomena.

Cite This Study

Li et al. (2025) studied this question.

synapsesocial.com/papers/68d6d8768b2b6861e4c3ea1d https://doi.org/10.5614/j.eng.technol.sci.2025.57.5.1

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Implication

This analysis demonstrates connections between the Schrödinger equation and classical mechanics, suggesting possible implications for understanding quantum phenomena.

Classical Mechanics Theory and Schrödinger's Equation: A Derivation of Relations

Key Points

Discussion

Implication

Cite This Study

Classical Mechanics Theory and Schrödinger's Equation: A Derivation of Relations

Key Points

Discussion

Implication

Cite This Study

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