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ronno
ronno
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If $X$ is a smooth projective variety of dimension $r$ over $\mathbf{C}$ then the Leray spectral sequence of the (ordered) configuration space $F^n X$ of $n$ points on $X$ including into $X^n$ has only $d_{2r-1}$$d_{2r}$ nonvanishing.

Burt Totaro, "Configuration space of algebraic varieties", Topology, vol. 35, no. 4, pp. 1057–1067, Oct. 1996.

If $X$ is a smooth projective variety of dimension $r$ over $\mathbf{C}$ then the Leray spectral sequence of the (ordered) configuration space $F^n X$ of $n$ points on $X$ including into $X^n$ has only $d_{2r-1}$ nonvanishing.

Burt Totaro, "Configuration space of algebraic varieties", Topology, vol. 35, no. 4, pp. 1057–1067, Oct. 1996.

If $X$ is a smooth projective variety of dimension $r$ over $\mathbf{C}$ then the Leray spectral sequence of the (ordered) configuration space $F^n X$ of $n$ points on $X$ including into $X^n$ has only $d_{2r}$ nonvanishing.

Burt Totaro, "Configuration space of algebraic varieties", Topology, vol. 35, no. 4, pp. 1057–1067, Oct. 1996.

Source Link
ronno
ronno
  • 101
  • 4

If $X$ is a smooth projective variety of dimension $r$ over $\mathbf{C}$ then the Leray spectral sequence of the (ordered) configuration space $F^n X$ of $n$ points on $X$ including into $X^n$ has only $d_{2r-1}$ nonvanishing.

Burt Totaro, "Configuration space of algebraic varieties", Topology, vol. 35, no. 4, pp. 1057–1067, Oct. 1996.

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