The orbifolder: A tool to study the low-energy effective theory of heterotic orbifolds

HP Nilles, S Ramos-Sánchez… - Computer Physics …, 2012 - Elsevier
HP Nilles, S Ramos-Sánchez, PKS Vaudrevange, A Wingerter
Computer Physics Communications, 2012Elsevier
The orbifolder is a program developed in C++ that computes and analyzes the low-energy
effective theory of heterotic orbifold compactifications. The program includes routines to
compute the massless spectrum, to identify the allowed couplings in the superpotential, to
automatically generate large sets of orbifold models, to identify phenomenologically
interesting models (eg MSSM-like models) and to analyze their vacuum configurations.
PROGRAM SUMMARY: Program title: orbifolder Catalogue identifier: AELR_v1_0 Program …
The orbifolder is a program developed in C++ that computes and analyzes the low-energy effective theory of heterotic orbifold compactifications. The program includes routines to compute the massless spectrum, to identify the allowed couplings in the superpotential, to automatically generate large sets of orbifold models, to identify phenomenologically interesting models (e.g. MSSM-like models) and to analyze their vacuum configurations. PROGRAM SUMMARY: Program title: orbifolder Catalogue identifier: AELR_v1_0 Program summary URL:http://cpc.cs.qub.ac.uk/summaries/AELR_v1_0.html Program obtainable from: CPC Program Library, Queenʼs University, Belfast, N. Ireland Licensing provisions: GNU General Public License version 3 No. of lines in distributed program, including test data, etc.: 145 572 No. of bytes in distributed program, including test data, etc.: 930 517 Distribution format: tar.gz Programming language:C++ Computer: Personal computer Operating system: Tested on Linux (Fedora 15, Ubuntu 11, SuSE 11) Word size: 32 bits or 64 bits Classification: 11.1 External routines: Boost (http://www.boost.org/), GSL (http://www.gnu.org/software/gsl/) Nature of problem: Calculating the low-energy spectrum of heterotic orbifold compactifications. Solution method: Quadratic equations on a lattice; representation theory; polynomial algebra. Running time: Less than a second per model.
Elsevier
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