The Calabi Problem for Fano Threefolds

Please use this identifier to cite or link to this item: http://bura.brunel.ac.uk/handle/2438/27203

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DC Field	Value	Language
dc.contributor.author	Araujo, C	-
dc.contributor.author	Castravet, A-M	-
dc.contributor.author	Cheltsov, I	-
dc.contributor.author	Fujita, K	-
dc.contributor.author	Kaloghiros, A-S	-
dc.contributor.author	Martinez-Garcia, J	-
dc.contributor.author	Shramov, C	-
dc.contributor.author	Süß, H	-
dc.contributor.author	Viswanathan, N	-
dc.date.accessioned	2023-09-15T21:42:10Z	-
dc.date.available	2023-09-15T21:42:10Z	-
dc.date.issued	2023-06-30	-
dc.identifier	ORCID iD: Anne-Sophie Kaloghiros https://orcid.org/0000-0002-8305-8229	-
dc.identifier.citation	Araujo, C. et al. (2023) The Calabi Problem for Fano Threefolds. Cambridge: Cambridge University Press, pp. i - viii, 1 - 442. doi: 10.1017/9781009193382.	en_US
dc.identifier.isbn	978-1-009-23965-3 (pbk)	-
dc.identifier.isbn	978-1-009-19338-2 (ebk)	-
dc.identifier.uri	https://bura.brunel.ac.uk/handle/2438/27203	-
dc.description.abstract	We show that all smooth Fano threefolds No2.26 are not K - polystable , and prove Main Theorem Let X be a general Fano threefold in the family NoN . Then 2.23,2.28 , 2.30 , 2.31 , 2.33 , 2.35 , 2.36 , 3.14 , 3.16 , 3.18 , X is K ...	en_US
dc.format.extent	i - viii, 1 - 442 (450)	-
dc.format.medium	Print-Electronic	-
dc.language.iso	en	en_US
dc.publisher	Cambridge University Press	en_US
dc.subject	mathematics	en_US
dc.subject	geometry and topology	en_US
dc.subject	algebra	en_US
dc.title	The Calabi Problem for Fano Threefolds	en_US
dc.type	Book	en_US
pubs.publication-status	Published	-
Appears in Collections:	Dept of Mathematics Embargoed Research Papers

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