
arXiv: math/0003026
This is the second of three papers about the Compression Theorem. We give proofs of Gromov's theorem on directed embeddings [M Gromov, Partial differential relations, Springer--Verlag (1986); 2.4.5 C'] and of the Normal Deformation Theorem [The compression theorem I; 4.7], arxiv:math.GT/9712235.
Originally titled "Directed embeddings: a proof of Gromov's theorem", this paper has been rewritten as part II in a series of papers about the compression theorem. This version is published by Geometry and Topology at http://www.maths.warwick.ac.uk/gt/GTVol5/paper15.abs.html
Immersions in differential topology, triple lemma, Compression, 57A05, Geometric Topology (math.GT), compression, 57R40, Embeddings in differential topology, flattening, Vector fields, frame fields in differential topology, Mathematics - Geometric Topology, 57R42, FOS: Mathematics, 57R40, 57R42, 57A05, directed embedding, ripple lemma
Immersions in differential topology, triple lemma, Compression, 57A05, Geometric Topology (math.GT), compression, 57R40, Embeddings in differential topology, flattening, Vector fields, frame fields in differential topology, Mathematics - Geometric Topology, 57R42, FOS: Mathematics, 57R40, 57R42, 57A05, directed embedding, ripple lemma
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