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- W2291501757 abstract "H-distributions associated to weakly convergent sequences in Sobolev spaces are determined. It is shown that a weakly convergent sequence $(u_n)$ in $W^{-k,p}( R^d)$ has the property that $theta u_n$ converges strongly in $W^{-k,p}(R^d)$ for every $thetainmathcal S(R^d)$ if and only if all H-distributions related to this sequence are equal to zero. Results are applied on a weakly convergent sequence of solutions to a family of linear first order PDEs." @default.
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- W2291501757 date "2016-09-19" @default.
- W2291501757 modified "2023-09-27" @default.
- W2291501757 title "H-distribution via Sobolev spaces" @default.
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