Congruences for the Number of Rational Points, Hodge Type and Motivic Conjectures for Fano Varieties

dc.creator	Bloch, Spencer
dc.creator	Esnault, Helene
dc.date	2003-10-01
dc.date.accessioned	2019-05-03T12:36:52Z
dc.date.available	2019-05-03T12:36:52Z
dc.identifier	http://revistas.ufro.cl/ojs/index.php/cubo/article/view/1675
dc.identifier.uri	http://revistaschilenas.uchile.cl/handle/2250/84400
dc.description	A fano variety is a smooth, geometrically connected variety over a field, for which the dualizing sheaf is anti-ample. For example the projective space, more generally flag varieties are Fano varieties, as well as hypersurfaces of degree d ≤ 𝑛 in ℙ𝑛. We discuss the existence and number of rational points over a finite field, the Hodge type over the complex numbers, and the motivic conjectures which are controlling those invariants. We present a geometric version of it.	en-US
dc.format	application/pdf
dc.language	eng
dc.publisher	Universidad de La Frontera. Temuco, Chile.	en-US
dc.relation	http://revistas.ufro.cl/ojs/index.php/cubo/article/view/1675/1527
dc.source	CUBO, A Mathematical Journal; Vol. 5 Núm. 3 (2003): CUBO, Matemática Educacional; 248–259	es-ES
dc.source	CUBO, A Mathematical Journal; Vol 5 No 3 (2003): CUBO, Matemática Educacional; 248–259	en-US
dc.source	0719-0646
dc.source	0716-7776
dc.title	Congruences for the Number of Rational Points, Hodge Type and Motivic Conjectures for Fano Varieties	en-US
dc.type	info:eu-repo/semantics/article
dc.type	info:eu-repo/semantics/publishedVersion