We present and describe an exact solution of Einstein’s equations which represents a snapping cosmic string in a vacuum background with a cosmological constant Λ. The snapping of the string generates an impulsive spherical gravitational wave which is a particular member of a known family of such waves. The global solution for all values of Λ is presented in various metric forms and interpreted geometrically. It is shown to represent the limit of a family of sandwich type N Robinson–Trautman waves. It is also derived as a limit of the C-metric with Λ, in which the acceleration of the pair of black holes becomes unbounded while their masses are scaled to zero
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
We present and describe an exact solution of Einstein’s equations which represents a snapping cosmic...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
We present a simple sandwich gravitational wave of the Robinson–Trautman family. This is interpreted...
We demonstrate explicitly that the known solutions for expanding impulsive spherical gravitational w...
We explicitly demonstrate that the known solutions for expanding impulsive spherical gravitational w...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor-Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
We present and describe an exact solution of Einstein’s equations which represents a snapping cosmic...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
The Penrose method for constructing spherical impulsive gravitational waves is investigated in detai...
We present a simple sandwich gravitational wave of the Robinson–Trautman family. This is interpreted...
We demonstrate explicitly that the known solutions for expanding impulsive spherical gravitational w...
We explicitly demonstrate that the known solutions for expanding impulsive spherical gravitational w...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Bonnor-Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...
The Bonnor–Swaminarayan solutions are boost-rotation symmetric space-times which describe the motion...
The Robinson-Trautmann type N solutions, which describe expanding gravitational waves, are investiga...