University of Bahrain
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On T-Equivariant Rational Equivalence of T-Equivariant Cycles

Show simple item record Al-Sabbagh, Mutaz 2018-07-25T10:11:47Z 2018-07-25T10:11:47Z 2009
dc.identifier.issn 1815-3852
dc.description.abstract Let m be the m-dimensional projective space over the field of complex numbers acted on by the algebraic torus T m 1 . Let X be an equivariantly embedded variety in m via the map , i.e., is an embedding and t . x X whenever t T and x X . We begin a study of T-equivariant rational equivalence of T-equivariant cycles on a B-variety X, namely a non-singular projective variety with an action of a torus T m 1 with many fixed points. First, we compute the T-equivariant Picard group of such a variety with the help of fixed point and their associated characters. This result is then applied to study more generally Tequivariant rational equivalence of T-equivariant cycles. en_US
dc.language.iso en en_US
dc.publisher University of Bahrain en_US
dc.rights Attribution-NonCommercial-ShareAlike 4.0 International *
dc.rights.uri *
dc.title On T-Equivariant Rational Equivalence of T-Equivariant Cycles en_US
dc.type Article en_US
dc.source.title Arab Journal of Basic and Applied Sciences
dc.abbreviatedsourcetitle AJBAS

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