micrOMEGAs_3: A program for calculating dark matter observables
By G. B'elanger, Fawzi Boudjema, Alexander Pukhov, A. Semenov. Computer Physics Communications, 2013
815 citations recorded by the source corpus.
Abstract micrOMEGAs is a code to compute dark matter observables in generic extensions of the standard model. This new version of micrOMEGAs is a major update which includes a generalization of the Boltzmann equations to accommodate models with asymmetric dark matter or with semi-annihilation and a first approach to a generalization of the thermodynamics of the Universe in the relic density computation. Furthermore a switch to include virtual vector bosons in the final states in the annihilation cross sections or relic density computations is added. Effective operators to describe loop-induced couplings of Higgses to two-photons or two-gluons are introduced and reduced couplings of the Higgs are provided allowing for a direct comparison with recent LHC results. A module that computes the signature of DM captured in celestial bodies in neutrino telescopes is also provided. Moreover the direct detection module has been improved as concerns the implementation of the strange “content” of the nucleon. New extensions of the standard model are included in the distribution. Program summary Title of program: micrOMEGAs3. Program obtainable from: http://lapth.cnrs.fr/micromegas Computers for which the program is designed and others on which it has been tested: PC, Mac Operating systems under which the program has been tested : UNIX (Linux, Darwin) Programming language used: C and Fortran Memory required to execute with typical data: 50 MB depending on the number of processes required. No. of processors used: 1 Has the code been vectorized or parallelized: no No. of bytes in distributed program, including test data: 70736 kB External routines/libraries used: no CPC Program Library subprograms used: CalcHEP, SuSpect, NMSSMTools, CPSuperH, LoopTools, HiggsBounds Catalogue identifier of previous version: ADQR_v1_3 Journal reference of previous version: Comput. Phys. Comm. 182 (2011) 842 Does the new version supersede the previous version: yes Nature of physical problem: Calculation of the relic density and direct and indirect detection rates of the lightest stable particle in a generic new model of particle physics. Method of solution: In numerically solving the evolution equation for the density of dark matter, relativistic formulae for the thermal average are used. All tree-level processes for annihilation and coannihilation of new particles in the model are included as well as some 3-body final states. The cross-sections for all processes are calculated exactly with CalcHEP after definition of a model file. The propagation of the charged cosmic rays is solved within a semi-analytical two-zone model. Reasons for the new version: There are many experiments that are currently searching for the remnants of dark matter annihilation and the relic density is determined precisely from cosmological measurements. In this version we add the computation of dark matter signals in neutrino telescopes, we generalize the Boltzmann equations so as to take into account a larger class of dark matter models and improve the precision in the prediction of the relic density for DM masses that are below the W mass. We compute the signal strength for Higgs production in different channels to compare with the results of the LHC. Summary of revisions: • Generalization of the Boltzmann equations to include asymmetric dark matter and semi-annihilations: the DM asymmetry is taken into account when computing direct/indirect detection rates. • Incorporating loop-induced decays of Higgs particles to two-photons and two-gluons, and computing the signal strength for Higgs production in various channels that can be compared to results from LHC searches. • New module for neutrino signature from DM capture in the Sun and the Earth • Annihilation cross sections for some selected 3-body processes in addition to the 2-body tree-level processes. The 3-body option can be included in the computation of the relic density and/or for annihilation of dark matter in the galaxy. • Possibility of using different tables for the effective degrees of freedom in the early Universe • Annihilation cross sections for the loop induced processes γ γ and γ Z 0 in the NMSSM and the CPVMSSM • New function for incorporating DM clumps • New function to define the strange quark content of the nucleon • The LanHEP source code for new models is included • New models with scalar DM are included (Inert doublet model and model with Z 3 symmetry) • New implementation of the NMSSM which uses the Higgs self-couplings and the particle spectrum calculated in NMSSMTools_4.1 • New versions of spectrum generators used in the MSSM (Suspect_2.4.1) and in the CPVMSSM (CPsuperH2.3) • Extended routines for flavor physics in the MSSM • New facilities to compute DM observables independently of the model • Update in interface tools to read files produced by other codes, this allows easy interface to other codes Typical running time: 4 s Unusual features of the program: Depending on the parameters of the model, the program generates additional new code, compiles it and loads it dynamically.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/ab309bd31f9048ba8047a63218f71131d6dc3950
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Astronomy and Astrophysics
- Felix Kahlhoefer
- K. Schmidt-Hoberg
- Abdelhak Djouadi
- Alexander Pukhov
- G. B'elanger
- T. Bringmann
- M. Dolan
- Fawzi Boudjema
In Nuclear and High Energy Physics
- Felix Kahlhoefer
- Abdelhak Djouadi
- Alexander Pukhov
- Igor P. Ivanov
- K. Schmidt-Hoberg
- G. B'elanger
- Fawzi Boudjema
- A. Polosa
Citations in the corpus
- Constraining dark sectors with monojets and dijets (2015, methodology): “To calculate the relic density of the DSP, we have implemented both types of interactions in micrOMEGAs v3 [49], which numerically solves the Boltzmann equation.”
- A taste of dark matter: flavour constraints on pseudoscalar mediators (2014, positive): “While these results are obtained numerically from micrOMEGAs [109], it is instructive to use an approximate freeze-out calculation to estimate the required value of gχ.”
- Collider limits on new physics within micrOMEGAs4.3 (2016, positive): “If this occurs it is safer to simply disable the readout of the decay tables, such that all branching ratios will be consistently calculated by micrOMEGAs, see [11].”
- Anatomy of the inert two-Higgs-doublet model in the light of the LHC and non-LHC dark matter searches (2016, neutral): “1 package [79, 80, 81] since it directly reads the model files in CalcHEP format.”
- Fully covering the MSSM Higgs sector at the LHC (2015, methodology): “In figure 10, we display the areas of the [M2, μ] parameter space in which the relic density of the lightest neutralino, calculated using the program micrOMEGAs [136], is as determined by the WMAP/Planck collaborations, i.”
- Di-photon excess illuminates dark matter (2015, methodology): “For our phenomenological studies, we employ FeynRules [52], MadGraph5 [53, 54], MadDM [55, 56] and micrOMEGAs [57].”
- DarkSUSY 6: an advanced tool to compute dark matter properties numerically (2018, methodology): “We believe that this comprehensive package can be of great use to the physics community, complementary to codes that are similar in scope (like micrOMEGAs [130]).”
- Building and testing models with extended Higgs sectors (2017, background): “On the dark matter front, MicrOMEGAs [138] computes DM observables in generic extensions of the SM.”