Schwarzschild method in galactic dynamics

E272767

The Schwarzschild method in galactic dynamics is a numerical orbit-superposition technique used to construct self-consistent models of galaxies and infer their mass distributions, including dark matter and central black holes.

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Schwarzschild method in galactic dynamics canonical 1

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Statements (50)

Predicate Object
instanceOf galactic dynamics method ⓘ
numerical method ⓘ
orbit-superposition technique ⓘ
appliedTo Milky Way bulge and bar ⓘ
bulges of disk galaxies ⓘ
elliptical galaxies ⓘ
nuclear star clusters ⓘ
assumes steady-state galaxy potential ⓘ
time-independent distribution function ⓘ
basedOn collisionless Boltzmann equation ⓘ
orbit superposition ⓘ
canModel axisymmetric systems ⓘ
systems embedded in dark matter halos ⓘ
systems with central black holes ⓘ
triaxial systems ⓘ
characteristic can handle triaxial potentials ⓘ
computationally expensive ⓘ
flexible orbital anisotropy ⓘ
non-parametric in distribution function ⓘ
requires large orbit libraries ⓘ
solves linear optimization problem for orbit weights ⓘ
developedIn 1970s ⓘ
field astrophysics ⓘ
galactic dynamics ⓘ
historicalContext introduced to model triaxial elliptical galaxies ⓘ
input library of stellar orbits ⓘ
observed kinematic constraints ⓘ
observed surface brightness distribution ⓘ
trial gravitational potential ⓘ
limitation assumes dynamical equilibrium ⓘ
not ideal for strongly time-dependent systems ⓘ
namedAfter Martin Schwarzschild ⓘ
output best-fitting mass model ⓘ
constraints on black hole mass ⓘ
constraints on dark matter halo parameters ⓘ
orbit weights ⓘ
self-consistent distribution function approximation ⓘ
relatedTo Jeans modeling ⓘ
distribution function reconstruction ⓘ
made-to-measure N-body methods ⓘ
usedFor constraining dark matter distributions in galaxies ⓘ
constructing self-consistent galaxy models ⓘ
inferring galactic mass distributions ⓘ
measuring central supermassive black hole masses ⓘ
modeling anisotropic velocity distributions ⓘ
modeling stellar kinematics in galaxies ⓘ
testing dynamical consistency of assumed gravitational potentials ⓘ
uses chi-squared minimization or likelihood maximization ⓘ
numerical orbit integration ⓘ
regularization techniques ⓘ

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Referenced by (1)

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Martin Schwarzschild → knownFor → Schwarzschild method in galactic dynamics ⓘ