Chandrasekhar–Friedman–Schutz instability

E7942

The Chandrasekhar–Friedman–Schutz instability is a gravitational-radiation-driven instability in rotating stars that can cause certain oscillation modes to grow by emitting gravitational waves.


Statements (45)
Predicate Object
instanceOf astrophysical instability
gravitational-radiation-driven instability
rotational instability in stars
affects neutron stars
rotating stars
alsoKnownAs CFS instability
appliesTo f-modes
g-modes
non-axisymmetric modes
r-modes
causes growth of non-axisymmetric oscillation modes
secular instability in rotating stars
consequence emission of continuous gravitational waves
spin-down of rapidly rotating neutron stars
criterion mode pattern speed changes sign between rotating and inertial frames
dependsOn equation of state of dense matter
gravitational radiation reaction
stellar rotation rate
describedIn general relativistic perturbation theory
drivenBy emission of gravitational waves
energySource rotational kinetic energy of the star
field general relativity
gravitational-wave astrophysics
relativistic astrophysics
mathematicalDescription eigenmode analysis of rotating relativistic stars
mechanism gravitational radiation removes angular momentum from the star
gravitational-wave backreaction amplifies certain oscillation modes
retrograde modes in the rotating frame can appear prograde in the inertial frame
namedAfter Bernard F. Schutz
John L. Friedman
Subrahmanyan Chandrasekhar
observationalSignature narrow-band continuous gravitational-wave emission
originatesFrom work of John L. Friedman and Bernard F. Schutz on gravitational radiation instabilities
work of Subrahmanyan Chandrasekhar on rotating stars
relatedTo Chandrasekhar limit
non-radial stellar oscillations
r-mode instability
relevantFor gravitational-wave detection by ground-based interferometers
young rapidly rotating neutron stars
stabilizedBy bulk viscosity
shear viscosity
viscosity in stellar matter
studiedIn numerical relativity
theory of compact objects
timescale secular timescale

Referenced by (1)
Subject (surface form when different) Predicate
Subrahmanyan Chandrasekhar
knownFor

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