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K. Kosiba

1 paper hereh-index 211 citations3 works total

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  • first author1

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  • math.AP1

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collaborators

1 paper

math.AP2019

On the relaxation of integral functionals depending on the symmetrized gradient

Kamil Kosiba, Filip Rindler

We prove results on the relaxation and weak* lower semicontinuity of integral functionals of the form \[ \mathcal{F}[u] := \int_Ω f \bigg( \frac{1}{2} \bigl( \nabla u(x) + \nabla u…

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