Hodge Numbers for All CICY Quotients
Andrei Constantin, James Gray, Andre Lukas
Hodge Numbers for All CICY Quotients
Andrei Constantin, James Gray, Andre Lukas
This website holds the data underlying the paper arXiv:1606.04032, where the Hodge numbers of all quotients of complete intersection Calabi-Yau manifolds have been computed. The data on complete intersection Calabi-Yau manifolds is taken from the original papers Nucl.Phys. B298 (1988) 493 and Nucl.Phys. B306 (1988) 113 by P. Candelas, A.M. Dale, A. Lutken and R. Schimmrigk. The freely-acting discrete symmetries of these manifolds have been obtained by V. Braun in JHEP 1104 (2011) 005. The data below gives a list of all 195 Cicy manifolds with freely-acting symmetries in Mathematica format. The structure of each list entry is
{Num->identifier number of Cicy, Conf->configuration matrix, H11->h11, H21->h21, Symmetries->list of freely-acting symmetries}.
Each entry in the list of freely-acting symmetries has the format
{gap-id, name of symmetry, list of generators acting on coordinates, list of generators acting on polynomials, H11->h11 of quotient, H21->h21 of quotient}.
• List of Cicy manifolds, their freely-acting symmetries and Hodge numbers of their quotients as a Mathematica list.
(Can be read into Mathematica with the << filename command.)
• You can also open and execute this Mathematica notebook. (The quickest way if you have a Mathematica browser plug-in.)