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20062021
most citedThin accretion discs around spherically symmetric configurations with nonlinear scalar fields

32 citations · 63 across the 8 of their papers we have counts for

collaborators

8 papers

gr-qc2021★ 32 cited

Thin accretion discs around spherically symmetric configurations with nonlinear scalar fields

O. S. Stashko, V. I. Zhdanov, A. N. Alexandrov

We study stable circular orbits (SCO) around static spherically symmetric configuration of General Relativity with a non-linear scalar field (SF). The configurations are described…

gr-qc2020★ 1 cited

Verification of Einstein's formula for gravitational deflection of light using observations of Galactic microlensing

A. N. Alexandrov, V. M. Sliusar, V. I. Zhdanov

The potential of the gravitational microlensing inside our Galaxy for testing the Einstein formula for the gravitational light deflection is discussed. For this purpose, the lens m…

astro-ph.GA2016★ 12 cited

Gravitational microlensing as a probe for dark matter clumps

E. Fedorova, V. M. Sliusar, V. I. Zhdanov +3

Extended dark matter (DM) substructures may play the role of microlenses in the Milky Way and in extragalactic gravitational lens systems (GLSs). We compare microlensing effects ca…

astro-ph.CO2012

Gravitational lens equation. Critical solutions and magnification near folds and cusps

A. N. Alexandrov, S. M. Koval, V. I. Zhdanov

We study approximate solutions of the gravitational lens equation and corresponding lens magnification factor near the critical point. This consideration is based on the Taylor exp…

astro-ph.CO2011★ 2 cited

Caustic Crossing Events and Source Models in Gravitational Lens Systems

A. N. Alexandrov, V. M. Sliusar, V. I. Zhdanov

High amplification events (HAEs) are common phenomena in extragalactic gravitational lens systems (GLSs), where the multiple images of a distant quasar are observed through a foreg…

astro-ph.CO2010★ 16 cited

Asymptotic Expansions and Amplification of a Gravitational Lens Near a Fold Caustic

A. N. Alexandrov, V. I. Zhdanov

We propose two methods that enable us to obtain approximate solutions of the lens equation near a fold caustic with an arbitrary degree of accuracy. We obtain "post-linear" correct…