J. Korean Math. Soc. 2017; 54(3): 733-748
Online first article March 14, 2017 Printed May 1, 2017
https://doi.org/10.4134/JKMS.j160005
Copyright © The Korean Mathematical Society.
Saibal Ganguli
Harish-Chandra Research Institute Chhatnag Road
We give Hodge structures on quasitoric orbifolds. We define orbifold Hodge numbers and show a correspondence of orbifold Hodge numbers for crepant resolutions of quasitoric orbifolds. In short we extend Hodge structures to a non almost complex setting.
Keywords: Hodge structures, orbifold, quasitoric, projective toric
MSC numbers: Primary 57R18; Secondary 55N32, 32S35, 52B20, 58A14, 55N10, 14M25
2013; 50(6): 1369-1400
2009; 46(4): 859-893
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