Critical Curves of Triple Gravitational Lenses

Conference paper

Critical Curves of Triple Gravitational Lenses

Daněk, K.; Heyrovský D.

In: Šafránková, J.; Pavlů, J. (eds.) WDS'11 Proceedings of Contributed Papers: Part III — Physics, pp. 37 (2011)

Abstract

Gravitational microlensing is a useful tool for finding exoplanets orbiting distant stars by detecting their gravitational influence on the passage of light from a more distant star. Knowledge of the lens caustic (formed by positions of point sources with infinite amplification) is necessary for the analysis and interpretation of observed light curves. It is well known that the binary lens can form caustics of three topologies, which correspond to three topologies of the critical curve (primary image of the caustic). Here we focus on the case of the triple lens. While the binary lens is characterised by two parameters, three more parameters are needed to describe the triple lens. We analyse a two-dimensional cut through the five-dimensional parameter space, identifying the boundaries of regions with different critical-curve topology. For each region we present corresponding critical curves and caustics. We also include sample results for a three-dimensional cut of a general triple lens with equal masses.

Institute authors

Heyrovský, David

Supported by

GACR P209/10/1318 — Gravitational microlensing caustics and extended sources
GAUK 428011 — Studium astrofyzikálních důsledků obecné teorie relativity
MSM0021620860 — Fyzikální studium objektů a procesů ve sluneční soustavě a v astro-fyzikálních systémech
SVV-263301 — Aktuální problémy teoretické fyziky, astronomie a astrofyziky

BibTeX

@inproceedings{UTF467,
  author        = {Daněk, K. and Heyrovský D.},
  title         = {{Critical Curves of Triple Gravitational Lenses}},
  booktitle     = {Šafránková, J.; Pavlů, J. (eds.) WDS'11 Proceedings of Contributed Papers: Part III — Physics},
  pages         = {37},
  year          = {2011},
  url           = {https://www.mff.cuni.cz/veda/konference/wds/proc/pdf11/WDS11\_306\_f1\_Danek.pdf},
}