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On the Extension of Certain Maps with Values in Spheres

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EN
Let E be an oriented, smooth and closed m-dimensional manifold with m ≥ 2 and V ⊂ E an oriented, connected, smooth and closed (m-2)-dimensional submanifold which is homologous to zero in E. Let $S^{n-2} ⊂ Sⁿ$ be the standard inclusion, where Sⁿ is the n-sphere and n ≥ 3. We prove the following extension result: if $h: V → S^{n-2}$ is a smooth map, then h extends to a smooth map g: E → Sⁿ transverse to $S^{n-2}$ and with $g^{-1}(S^{n-2}) = V$. Using this result, we give a new and simpler proof of a theorem of Carlos Biasi related to the ambiental bordism question, which asks whether, given a smooth closed n-dimensional manifold E and a smooth closed m-dimensional submanifold V ⊂ E, one can find a compact smooth (m+1)-dimensional submanifold W ⊂ E such that the boundary of W is V.
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Divisibility properties of generalized Vandermonde determinants

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Remarks on the n-dimensional geometric measure of compacta

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Imbeddings in $R^{2m}$ of m-dimensional compacta with dim(Х×Х)<2m

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The Hurewicz and Whitehead theorems with compact carriers

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Remarks on intrinsic isometries

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On embedding curves in two-dimensional polyhedra

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The structure of compacta satisfying dim(X×X) < 2dimX

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10
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On a shape characterization of some two-polyhedra

60%
11
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On pairs of compacta with dim(X×Y) < dimX + dimY

60%
12
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Remarks on deformability

51%
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