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- W1513052609 abstract "In this work we prove that the set of points at infinity$$S_infty ;{:=};mathrm{Cl }_{{mathbb R}{mathbb P}^m}(S)cap mathsf {H}_infty $$S?:=ClRPm(S)?H?of a semialgebraic set$$Ssubset {mathbb R}^m$$S?Rm that is the image of a polynomial map $$f:{mathbb R}^nrightarrow {mathbb R}^m$$f:Rn?Rm is connected. This result is no longer true in general if $$f$$f is a regular map. However, it still works for a large family of regular maps that we call quasi-polynomial maps." @default.
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- W1513052609 date "2014-08-23" @default.
- W1513052609 modified "2023-10-14" @default.
- W1513052609 title "On the Set of Points at Infinity of a Polynomial Image of $${mathbb R}^n$$ R n" @default.
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- W1513052609 doi "https://doi.org/10.1007/s00454-014-9620-7" @default.
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