Эквивариантная $K$-теория регулярных компактификаций: дальнейшее развитие@@@Equivariant K-theory of regular compactifications: further developments

@inproceedings{Uma2016,
  title={Эквивариантная \$K\$-теория регулярных компактификаций: дальнейшее развитие@@@Equivariant K-theory of regular compactifications: further developments},
  author={V. Uma},
  year={2016}
}
  • V. Uma
  • Published 2016
  • Mathematics
In this article we describe the G̃ × G̃-equivariant Kring of X , where G̃ is a factorial cover of a connected complex reductive algebraic group G, and X is a regular compactification of G. Furthermore, using the description of K G̃×G̃ (X), we describe the ordinary K-ring K(X) as a free module of rank the cardinality of the Weyl group, over the K-ring of a toric bundle over G/B, with fibre the toric variety T + , associated to a smooth subdivision of the positive Weyl chamber. This generalizes… Expand
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