Complex Multiplication Symmetry of Black Hole Attractors
Loading...
Can’t use the file because of accessibility barriers? Contact us with the title of the item, permanent link, and specifics of your accommodation need.
Date
2003
Journal Title
Journal ISSN
Volume Title
Publisher
Elsevier
Permanent Link
Abstract
We show how Moore’s observation, in the context of toroidal compactifications in type IIB string theory, concerning the complex multiplication structure of black hole attractor varieties, can be generalized to Calabi-Yau compactifications with finite fundamental groups. This generalization leads to an alternative general framework in terms of motives associated to a Calabi-Yau variety in which it is possible to address the arithmetic nature of the attractor varieties in a universal way via Deligne’s period conjecture.
Description
Keywords
Citation
Lynker, M., Periwal, V., & Schimmrigk, R. (2003). Complex multiplication symmetry of black hole attractors. Nucl.Phys.B, 667, 484–504.
Journal
DOI
Link(s) to data and video for this item
Relation
Rights
Type
Article