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Nov 25, 2014 at 3:47 review Reopen votes
Nov 26, 2014 at 23:20
Nov 25, 2014 at 0:56 comment added Ryan Budney Whitney's argument in his self-intersections paper applies to arbitrary manifolds provided you start with an immersion that is "proper" (not in Whitney's sense, but in the sense that the pre-image of compact sets is compact). The existence of such immersions follows from partitions of unity, and appears in the Guillemin and Pollack textbook.
Nov 24, 2014 at 23:30 history closed Igor Rivin
Stefan Waldmann
Stefan Kohl
Anton Petrunin
Ryan Budney
Duplicate of Strong Whitney embedding theorem for non-compact manifolds
Nov 24, 2014 at 23:19 comment added NAME_IN_CAPS See also math.stackexchange.com/questions/31462/…
Nov 24, 2014 at 19:16 comment added Georges Elencwajg Dear @Ricardo: you are absolutely right and I have done exactly what you suggest.
Nov 24, 2014 at 18:49 history edited Georges Elencwajg CC BY-SA 3.0
added 451 characters in body
Nov 24, 2014 at 18:45 comment added Ricardo Andrade Dear @Georges Elencwajg, I think this question might get closed as a duplicate of my question which Igor Rivin linked to. As such, if the existing answer to my question is insufficient for you and you really want a literature reference, you may want to edit your question to clearly explain that.
Nov 24, 2014 at 18:37 comment added Ricardo Andrade I second @Georges Elencwajg's request for a reference in the literature. I have never been able to find one.
Nov 24, 2014 at 14:19 comment added Georges Elencwajg @Igor: Ryan Budney very concisely sketches a strategy for modifying Whitney's proof into one giving a proper embedding. Is there an actual proof in the literature ?
Nov 24, 2014 at 13:45 history edited Stefan Kohl CC BY-SA 3.0
Fixed some typo's, and added top-level tags.
Nov 24, 2014 at 13:42 review Close votes
Nov 24, 2014 at 23:30
Nov 24, 2014 at 13:12 history edited Georges Elencwajg CC BY-SA 3.0
added 4 characters in body
Nov 24, 2014 at 13:03 history asked Georges Elencwajg CC BY-SA 3.0