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- W2315353380 abstract "We investigate conditions under which, for two sequences (ur) and (vr) weakly converging to u and v in Lp(Rd;RN) and Lq(Rd;RN), re- spectively, 1/p+1/q � 1, a quadratic form q(x;ur,vr) = N P j,m=1 q jm(x)ujrvmr converges toward q(x;u,v) in the sense of distributions. The conditions in- volve fractional derivatives and variable coefficients, andthey represent a gen- eralization of the known compensated compactness theory. The proofs are accomplished using a recently introduced H-distribution concept. We apply the developed techniques to a nonlinear (degenerate) parabolic equation." @default.
- W2315353380 created "2016-06-24" @default.
- W2315353380 creator A5076596395 @default.
- W2315353380 date "2014-01-01" @default.
- W2315353380 modified "2023-09-27" @default.
- W2315353380 title "ON A GENERALIZATION OF COMPENSATED COMPACTNESS IN THE L p − L q SETTING" @default.
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- W2315353380 hasPublicationYear "2014" @default.
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