Interpreting Einstein's Spacetime Curvature through Bubble-Based Visualization - Mahimai Balan D

Conventional analogies used to describe Einstein’s General Relativity—such as the “trampoline model” offer only two-dimensional and gravitationally biased interpretations of spacetime curvature. This paper introduces the Bubble Model, a three-dimensional conceptual framework based on the behavior of gas spheres in water, offering a more intuitive way to visualize curvature as a dynamic equilibrium between density and volume. The model proposes that curvature intensity is influenced not merely by total mass but by the spatial distribution and density of energy. By comparing the bubble system’s density gradients, internal pressures, and merger dynamics with Einstein’s field equations, the Bubble Model highlights a fluid-dynamic reinterpretation of curvature. This analogy bridges physical intuition with mathematical abstraction and demonstrates why planets and gravitational bodies naturally adopt spherical forms.

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2025-10-28
DOI
https://doi.org/10.5281/zenodo.17468783
Primary Topic
Fluid dynamics and aerodynamics studies
Type
article
Field-Weighted Citation Impact
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article

Interpreting Einstein's Spacetime Curvature through Bubble-Based Visualization - Mahimai Balan D

Zenodo (CERN European Organization for Nuclear Research)
Fluid dynamics and aerodynamics studies
article

Interpreting Einstein's Spacetime Curvature through Bubble-Based Visualization - Mahimai Balan D

article en

Abstract

Conventional analogies used to describe Einstein’s General Relativity—such as the “trampoline model” offer only two-dimensional and gravitationally biased interpretations of spacetime curvature. This paper introduces the Bubble Model, a three-dimensional conceptual framework based on the behavior of gas spheres in water, offering a more intuitive way to visualize curvature as a dynamic equilibrium between density and volume. The model proposes that curvature intensity is influenced not merely by total mass but by the spatial distribution and density of energy. By comparing the bubble system’s density gradients, internal pressures, and merger dynamics with Einstein’s field equations, the Bubble Model highlights a fluid-dynamic reinterpretation of curvature. This analogy bridges physical intuition with mathematical abstraction and demonstrates why planets and gravitational bodies naturally adopt spherical forms.

Zenodo (CERN European Organization for Nuclear Research)
The School of Theoretical Modeling (US)
Openalex Percentile: Top 43%
Fluid dynamics and aerodynamics studies
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