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20212025
most citedAll solutions of Einstein-Maxwell equations with a cosmological constant in 2+1 dimensions

14 citations · 29 across the 5 of their papers we have counts for

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5 papers

gr-qc2025

Algebraic classification of 2+1 geometries

Matus Papajcik, Jiri Podolsky

We present a new effective method of algebraic classification of 2+1 geometries. Our approach simply classifies spacetimes using five real scalars, defined as specific projections…

gr-qc2025

Interpreting gravitational fields of Topologically Massive Gravity using geodesic deviation

Matus Papajcik, Jiri Podolsky

We study relative motion of nearby test particles in Topologically Massive Gravity (TMG) in three spacetime dimensions, using the equation of geodesic deviation. We show that, in a…

gr-qc2023★ 9 cited

Algebraic classification of 2+1 geometries: a new approach

Matus Papajcik, Jiri Podolsky

We present a convenient method of algebraic classification of 2+1 spacetimes into the types I, II, D, III, N and O, without using any field equations. It is based on the 2+1 analog…

gr-qc2023★ 6 cited

A novel classification method of 2+1 spacetimes based on the Cotton scalars

Jiri Podolsky, Matus Papajcik

A new effective approach to the algebraic classification of geometries in 2+1 gravity is presented. It uses five real Cotton scalars of distinct boost weights, which are 3D a…

gr-qc2021★ 14 cited

All solutions of Einstein-Maxwell equations with a cosmological constant in 2+1 dimensions

Jiri Podolsky, Matus Papajcik

We present a general solution of the coupled Einstein-Maxwell field equations (without the source charges and currents) in three spacetime dimensions. We also admit any value of th…