On the number of bounding cycles for nonlinear arrangements (Q2707462)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the number of bounding cycles for nonlinear arrangements |
scientific article |
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23 April 2002
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nonlinear arrangement
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bounding cycles
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complete intersection
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0.8928228
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0.88089335
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0.8740736
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0.8731899
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0.8730992
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0.87254786
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0.8686507
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On the number of bounding cycles for nonlinear arrangements (English)
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By considering more generally a nonlinear arrangement of hypersurfaces on a smooth complete intersection and the corresponding number of relative bounding cycles, the author of this paper gets a general formula for the number of `relative bounding cycles' for a nonlinear arrangement of surfaces on a smooth complete intersection, where the nonlinear arrangement is generally based on any central hyperplane arrangement provided that the arrangement and complete intersection are `nondegenerate at infinity'.NEWLINENEWLINEFor the entire collection see [Zbl 0952.00034].
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