activity
20032018
most citedComplete classification of purely magnetic, non-rotating and non-accelerating perfect fluids

23 citations · 94 across the 11 of their papers we have counts for

collaborators

11 papers

gr-qc2018★ 1 cited

A new class of non-aligned Einstein-Maxwell solutions with a geodesic, shearfree and non-expanding multiple Debever-Penrose vector

Norbert Van den Bergh

In a recent study [NVdB2017] of algebraically special Einstein-Maxwell fields it was shown that, for non-zero cosmological constant, non-aligned solutions cannot have a geodesic an…

gr-qc2017★ 5 cited

Rotating and twisting locally rotationally symmetric imperfect fluids

Norbert Van den Bergh

Rotating and twisting locally rotationally symmetric imperfect fluids in general relativity admit a much larger set of solutions than the self-similar ones recently suggested in th…

gr-qc2008★ 1 cited

Rotating solenoidal perfect fluids of Petrov type D

Norbert Van den Bergh, Lode Wylleman

We prove that aligned Petrov type D perfect fluids for which the vorticity vector is not orthogonal to the plane of repeated principal null directions and for which the magnetic pa…

gr-qc2008

Complete integration of the aligned Newman Tamburino Maxwell solutions

Liselotte De Groote, Norbert Van den Bergh

We investigate the cylindrical class of Newman Tamburino equations in the presence of an aligned Maxwell field. After obtaining a complete integration of the field equations we loo…

gr-qc2008

Newman Tamburino solutions with an aligned Maxwell field

Liselotte De Groote, Norbert Van den Bergh

We prove that there exists no aligned Einstein Maxwell generalization of the spherical class of Newman Tamburino solutions. The presence of an aligned Maxwell field automatically l…

gr-qc2007★ 18 cited

Shearfree perfect fluids with solenoidal magnetic curvature and a gamma-law equation of state

Norbert Van den Bergh, John Carminati, Hamid Reza Karimian

We show that shearfree perfect fluids obeying an equation of state p=(gamma -1) mu are non-rotating or non-expanding under the assumption that the spatial divergence of the magneti…