The Dynamical Instability of Static, Spherically Symmetric Solutions in Nonsymmetric Gravitational Theories
M. A. Clayton, L. Demopoulos, and J. Legare

TL;DR
This paper investigates the stability of static, spherically symmetric solutions in nonsymmetric gravitational theories, finding that the well-known Wyman solutions are generally unstable under perturbations.
Contribution
The study numerically reproduces the Wyman solution and introduces new solutions with a fundamental length scale, analyzing their stability properties.
Findings
Wyman solutions are generically unstable.
New solutions with a nontrivial length scale are generated.
Numerical methods are used to analyze stability.
Abstract
We consider the dynamical stability of a class of static, spherically-symmetric solutions of the nonsymmetric gravitational theory. We numerically reproduce the Wyman solution and generate new solutions for the case where the theory has a nontrivial fundamental length scale \mu^{-1}. By considering spherically symmetric perturbations of these solutions we show that the Wyman solutions are generically unstable.
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