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A cycle class map from Chow groups with modulus to relative $K$-theory. (arXiv:1706.07126v1 [math.AG])
来源于:arXiv
Let $\bar{X}$ be a smooth quasi-projective $d$-dimensional variety over a
field $k$ and let $D$ be an effective Cartier divisor on it. In this note, we
construct cycle class maps from (a variant of) the higher Chow group with
modulus of the pair $(\bar{X},D)$ in the range $(d+n, n)$ to the relative
$K$-groups $K_n(\bar{X}, D)$ for every $n\geq 0$. 查看全文>>
