Uncertainty Quantification for the Relativistic Inverse Stellar Structure Problem
Lee Lindblom, Tianji Zhou

TL;DR
This paper investigates how observational errors in mass and radius measurements affect the accuracy of determining the stellar matter's equation of state, optimizing the number of parameters for best results.
Contribution
It introduces a method to quantify uncertainty in the relativistic inverse stellar structure problem considering observational noise.
Findings
Accuracy depends on observational error size
Optimal number of parameters identified
Method improves equation of state inference
Abstract
The relativistic inverse stellar structure problem determines the equation of state of the stellar matter given a knowledge of suitable macroscopic observable properties (e.g. their masses and radii) of the stars composed of that material. This study determines how accurately this equation of state can be determined using noisy mass and radius observations. The relationship between the size of the observational errors and the accuracy of the inferred equation of state is evaluated, and the optimal number of adjustable equation of state parameters needed to achieve the highest accuracy is determined.
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Taxonomy
TopicsGeophysics and Gravity Measurements
