Holomorphic principal bundles over projective toric varieties
By L. Meersseman, A. Verjovsky. 2004
67 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/731c2f1f90e8011f3f5b7f0b88c08ee4413497ae
How researchers see this paper
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In Applied Mathematics
In Geometry and Topology
- T. Panov
- V. Buchstaber
- S. Gitler
- Frédéric Bosio
- Santiago López de Medrano
- L. Meersseman
- M. Masuda
- Nigel Ray
In Mathematical Physics
- T. Panov
- V. Buchstaber
- Frédéric Bosio
- Santiago López de Medrano
- S. Gitler
- L. Meersseman
- M. Franz
- Yuri Ustinovsky
Citations in the corpus
- Toric Topology (2012, background): “In the case of rational simplicial normal fans ΣP a construction of Meersseman– Verjovsky [179] identifies the corresponding projective toric variety VP as the base of a holomorphic principal Seifert fibration, whose total space is the moment-angle manifold ZP equipped with a complex structure of an”
- Intersections of Quadrics, Moment-angle Manifolds and Connected Sums (2009, background): “The study of those intersections continued in other directions, especially those related to the projectivizations of their complex versions (known now as LV–M manifolds; see the second author and Verjovsky [27], Meersseman and Verjovsky [28; 29; 30], Loeb and Nicolau [22] and Bosio and Meersseman [7”
- Real quadrics in Cn, complex manifolds and convex polytopes (2006, methodology): “We recall very briefly the construction of the LV-M manifolds (see [30] and [31] for more details; this is a generalization of the construction presented in [27]).”