Astrometric Image Centroid Displacements due to Gravitational Microlensing by the Ellis Wormhole
Yukiharu Toki, Takao Kitamura, Hideki Asada, Fumio Abe

TL;DR
This paper investigates the subtle astrometric effects of gravitational microlensing caused by Ellis wormholes, highlighting differences from traditional spherical lenses and discussing potential for future high-precision observations to detect such exotic objects.
Contribution
It provides analytic solutions for lensing by Ellis wormholes, demonstrating unique centroid displacement signatures that can help distinguish them from standard black hole lenses.
Findings
Ellis wormholes produce smaller centroid shifts than Schwarzschild lenses.
Two images always form in weak-field Ellis wormhole lensing.
Maximum centroid shift can reach a few micro arcseconds for large wormholes.
Abstract
Continuing work initiated in an earlier publication (Abe, ApJ, 725 (2010) 787), we study the gravitational microlensing effects of the Ellis wormhole in the weak-field limit. First, we find a suitable coordinate transformation, such that the lens equation and analytic expressions of the lensed image positions can become much simpler than the previous ones. Second, we prove that two images always appear for the weak-field lens by the Ellis wormhole. By using these analytic results, we discuss astrometric image centroid displacements due to gravitational microlensing by the Ellis wormhole. The astrometric image centroid trajectory by the Ellis wormhole is different from the standard one by a spherical lensing object that is expressed by the Schwarzschild metric. The anomalous shift of the image centroid by the Ellis wormhole lens is smaller than that by the Schwarzschild lens, provided…
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