The div-curl lemma for sequences whose divergence and curl are compact in W^{-1,1}

By Sergio Conti, Georg Dolzmann, Stefan Müller. 2009

49 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/14dc9781d4fe77650bd6a82bdd12d322b18b4bfb

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In Applied Mathematics

1. Katarzyna Mazowiecka
2. Armin Schikorra
3. Giampiero Palatucci
4. E. Lenzmann

In Mathematical Physics

1. Katarzyna Mazowiecka
2. Armin Schikorra
3. E. Lenzmann

Citations in the corpus

• Fractional div-curl quantities and applications to nonlocal geometric equations (2017, background): “then (1.1) indeed holds true. This phenomenon is known as compensated compactness and its theory was developed by Murat and Tartar in the late seventies [27, 28, 45, 46, 47], see also the more recent [7, 9]. In [8] Coifman, Lions, Meyer, and Semmes found a relation between div-curl quantities and th”