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Astrophysics Source Code Library

Making codes discoverable since 1999

Searching for codes credited to 'Vasiliev, Eugene'

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Found 6 codes.

[ascl:1411.010] Raga: Monte Carlo simulations of gravitational dynamics of non-spherical stellar systems
Raga (Relaxation in Any Geometry) is a Monte Carlo simulation method for gravitational dynamics of non-spherical stellar systems. It is based on the SMILE software (ascl:1308.001) for orbit analysis. It can simulate stellar systems with a much smaller number of particles N than the number of stars in the actual system, represent an arbitrary non-spherical potential with a basis-set or spline spherical-harmonic expansion with the coefficients of expansion computed from particle trajectories, and compute particle trajectories independently and in parallel using a high-accuracy adaptive-timestep integrator. Raga can also model two-body relaxation by local (position-dependent) velocity diffusion coefficients (as in Spitzer's Monte Carlo formulation) and adjust the magnitude of relaxation to the actual number of stars in the target system, and model the effect of a central massive black hole.
[ascl:1308.001] SMILE: Orbital analysis and Schwarzschild modeling of triaxial stellar systems
SMILE is interactive software for studying a variety of 2D and 3D models, including arbitrary potentials represented by a basis-set expansion, a spherical-harmonic expansion with coefficients being smooth functions of radius (splines), or a set of fixed point masses. Its main features include:

  • orbit integration in various 2d and 3d potentials (including N-body and basis-set representations of an arbitrary potential);
  • methods for analysis of orbital class, fundamental frequencies, regular or chaotic nature of an orbit, computation of Lyapunov exponents;
  • PoincarĂ© sections (in 2d) and frequency maps (in 3d) for analyzing orbital structure of potential;
  • construction of self-consistent Schwarzschild models; and
  • convenient visualization and integrated GUI environment, and a console scriptable version.
SMILE is portable to different platforms including MS Windows, Linux and Mac.
[ascl:2508.005] tropygal: Entropy estimates for galactic dynamics
tropygal estimates entropy in the context of galactic dynamics, but can be used to estimate the entropy in any context. It focuses on nearest-neighbor estimators, and it also provides a function for density estimates. Additionally, tropygal provides functions for analytical distribution functions and density of states for dynamical models that have analytical expressions.
[ascl:2203.003] NIMBLE: Non-parametrIc jeans Modeling with B-spLinEs
NIMBLE (Non-parametrIc jeans Modeling with B-spLinEs) inferrs the cumulative mass distribution of a gravitating system from full 6D phase space coordinates of its tracers via spherical Jeans modeling. It models the Milky Way's dark matter halo using Gaia and Dark Energy Spectroscopic Instrument Milky Way Survey (DESI MWS) data. NIMBLE includes a basic inverse modeling Jeans routine that assumes perfect and complete data is available and a more complex forward modeling Jeans routine that deconvolves observational effects (uncertainties and limited survey volume) characteristic of Gaia and the DESI-MWS. It also includes tools for generating simple equilibrium model galaxies using Agama (ascl:1805.008) and imposing mock Gaia+DESI errors on 6D phase space input data.
[ascl:1912.009] FORSTAND: Flexible ORbit Superposition Toolbox for ANalyzing Dynamical models
FORSTAND constructs dynamical models of galaxies using the Schwarzschild orbit-superposition method; the method is available as part of the AGAMA (ascl:1805.008) framework. The models created are constrained by line-of-sight kinematic observations and are applicable to galaxies of all morphological types, including disks and triaxial rotating bars.
[ascl:1308.002] LOSSCONE: Capture rates of stars by a supermassive black hole
LOSSCONE computes the rates of capture of stars by supermassive black holes. It uses a stationary and time-dependent solutions for the Fokker-Planck equation describing the evolution of the distribution function of stars due to two-body relaxation, and works for arbitrary spherical and axisymmetric galactic models that are provided by the user in the form of M(r), the cumulative mass as a function of radius.