Fluid Model Mimics Quantum and Relativistic Equations
Published:Dec 29, 2025 07:38
•1 min read
•ArXiv
Analysis
This paper explores a fascinating connection between classical fluid mechanics and quantum/relativistic theories. It proposes a model where the behavior of Euler-Korteweg vortices, under specific conditions and with the inclusion of capillary stress, can be described by equations analogous to the Schrödinger and Klein-Gordon equations. This suggests a potential for understanding quantum phenomena through a classical framework, challenging the fundamental postulates of quantum mechanics. The paper's significance lies in its exploration of alternative mathematical formalisms and its potential to bridge the gap between classical and quantum physics.
Key Takeaways
- •A classical fluid model can reproduce the mathematical formalism of quantum and relativistic theories.
- •The model utilizes Euler-Korteweg vortices and capillary stress.
- •The model provides classical analogues to key quantum concepts like de Broglie wavelength and the uncertainty principle.
- •Schrödinger's and Klein-Gordon equations emerge from the fluid dynamics under specific conditions.
Reference
“The model yields classical analogues to de Broglie wavelength, the Einstein-Planck relation, the Born rule and the uncertainty principle.”