Complete intersection calabi-yau manifolds
P Candelas, AM Dale, CA Lütken, R Schimmrigk - Nuclear Physics B, 1988 - Elsevier
An investigation is made of a class of Calabi-Yau spaces for which the manifold may be
represented as a complete intersection of polynomials in a product of projective spaces.
There are at least a hundred topologically distinct manifolds in this class. All manifolds in this
class have negative Euler numbers which lie in the range of− 200⩽ χ⩽ 0.
represented as a complete intersection of polynomials in a product of projective spaces.
There are at least a hundred topologically distinct manifolds in this class. All manifolds in this
class have negative Euler numbers which lie in the range of− 200⩽ χ⩽ 0.
Complete intersection Calabi–Yau manifolds with respect to homogeneous vector bundles on Grassmannians
D Inoue, A Ito, M Miura - Mathematische Zeitschrift, 2019 - Springer
Based on the method by Küchle (Math Z 218 (4), 563–575, 1995), we give a procedure to list
up all complete intersection Calabi–Yau manifolds with respect to direct sums of irreducible
homogeneous vector bundles on Grassmannians for each dimension. In particular, we give
a classification of such Calabi–Yau 3-folds and determine their topological invariants. We
also give alternative descriptions for some of them.
up all complete intersection Calabi–Yau manifolds with respect to direct sums of irreducible
homogeneous vector bundles on Grassmannians for each dimension. In particular, we give
a classification of such Calabi–Yau 3-folds and determine their topological invariants. We
also give alternative descriptions for some of them.
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