Add to ORKGWe show that for constant rank partial differential operators $\mathscr{A}$, generalized Young measures generated by sequences of $\mathscr{A}$-free measures can be characterized by duality with $\mathscr{A}$-quasiconvex integrands of linear growth.Comment: 20 page
We present a systematic treatment of the theory of Compensated Compactness under Murat's constant ra...
For $l$-homogeneous linear differential operators $\mathcal{A}$ of constant rank, we study the impli...
We study the weak* lower semicontinuity of supremal functionals under a differential constraint t...
We show that for constant rank partial differential operators A whose wave cones are spanning, gener...
We show that each constant rank operator A admits an exact potential B in frequency space. We ...
Generalized Young measures as introduced by DiPerna and Majda (Commun Math Phys 108:667-689, 1987) p...
In the first part of this work we investigate lower semi-continuity of integral functionals defined ...
We show general lower semicontinuity and relaxation theorems for linear-growth integral functionals ...
A Gårding-type inequality is proved for a quadratic form associated to $\mathcal{A}$-quasiconvex fun...
Abstract: "The oscillatory properties of a weak convergent sequence of gradients may be decoupled fr...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
The present thesis addresses a broad range of weak convergence problems arising in Nonlinear Analysi...
We study the gradient regularity of solutions to measure data elliptic systems with Uhlenbeck-type s...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
DiPerna's and Majda's generalization of Young measures is used to describe oscillations and concent...
We present a systematic treatment of the theory of Compensated Compactness under Murat's constant ra...
For $l$-homogeneous linear differential operators $\mathcal{A}$ of constant rank, we study the impli...
We study the weak* lower semicontinuity of supremal functionals under a differential constraint t...
We show that for constant rank partial differential operators A whose wave cones are spanning, gener...
We show that each constant rank operator A admits an exact potential B in frequency space. We ...
Generalized Young measures as introduced by DiPerna and Majda (Commun Math Phys 108:667-689, 1987) p...
In the first part of this work we investigate lower semi-continuity of integral functionals defined ...
We show general lower semicontinuity and relaxation theorems for linear-growth integral functionals ...
A Gårding-type inequality is proved for a quadratic form associated to $\mathcal{A}$-quasiconvex fun...
Abstract: "The oscillatory properties of a weak convergent sequence of gradients may be decoupled fr...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
The present thesis addresses a broad range of weak convergence problems arising in Nonlinear Analysi...
We study the gradient regularity of solutions to measure data elliptic systems with Uhlenbeck-type s...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
DiPerna's and Majda's generalization of Young measures is used to describe oscillations and concent...
We present a systematic treatment of the theory of Compensated Compactness under Murat's constant ra...
For $l$-homogeneous linear differential operators $\mathcal{A}$ of constant rank, we study the impli...
We study the weak* lower semicontinuity of supremal functionals under a differential constraint t...