Connecting topological Hopf singularities

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How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Rectifiable and flat G chains in a metric space (2012, methodology): “Scans were introduced in [15, 16] to describe bubbling limits of smooth mappings and in [8, 9] to describe certain Plateau problem solutions.”
Local Currents in Metric Spaces (2011, background): “In this context we just mention the functions of bounded higher variation [8, 9, 21, 24, 27], the recent progress on (generalized) flat chains [1, 18, 36, 37], the scans from [10, 11, 16], the differentiation theory on metric measure spaces [4, 5, 22], and the derivations from [29, 30].”
Topology of sobolev mappings, II (2003, background): “There is also a very interesting recent work for W (B, S) in [9].”