AbstractThe full, explicit description of Young measures attainable by bounded sequences from the Lebesgue spaceLp(Ω;Rm) was known so far for the casep=+∞ only. In the paper a suitable condition, characterizing such measures, is isolated also for the case 1≤p<+∞. A generalization of theLp-Young measures, constructed recently by DiPerna and Majda, can be thus described also, but in special cases only
We show that for constant rank partial differential operators $\mathscr{A}$, generalized Young measu...
We obtain an extension of Young's convolution inequality in weighted Lebesgue spaces of measurable f...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
summary:The Young measures, used widely for relaxation of various optimization problems, can be natu...
summary:DiPerna and Majda generalized Young measures so that it is possible to describe "in the limi...
Abstract. Let Ω ⊂ Rn be open and bounded. For 1 ≤ p < ∞ and 0 ≤ λ < n, we give a characterizat...
summary:The purpose of this note is to discuss the relationship among Rosenthal's modulus of uniform...
Abstract: "Validity of the Young measure representation is useful in the study of microstructure of ...
Many problems in science can be formulated in the language of optimization theory, in which case an ...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
summary:In this paper we present some results on the global existence of weak solutions to a nonline...
Generalized Young measures as introduced by DiPerna and Majda (Commun Math Phys 108:667-689, 1987) p...
We prove a characterization result in the spirit of the Kinderlehrer–Pedregal Theorem for Young meas...
Abstract: "The oscillatory properties of a weak convergent sequence of gradients may be decoupled fr...
DiPerna's and Majda's generalization of Young measures is used to describe oscillations and concent...
We show that for constant rank partial differential operators $\mathscr{A}$, generalized Young measu...
We obtain an extension of Young's convolution inequality in weighted Lebesgue spaces of measurable f...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
summary:The Young measures, used widely for relaxation of various optimization problems, can be natu...
summary:DiPerna and Majda generalized Young measures so that it is possible to describe "in the limi...
Abstract. Let Ω ⊂ Rn be open and bounded. For 1 ≤ p < ∞ and 0 ≤ λ < n, we give a characterizat...
summary:The purpose of this note is to discuss the relationship among Rosenthal's modulus of uniform...
Abstract: "Validity of the Young measure representation is useful in the study of microstructure of ...
Many problems in science can be formulated in the language of optimization theory, in which case an ...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...
summary:In this paper we present some results on the global existence of weak solutions to a nonline...
Generalized Young measures as introduced by DiPerna and Majda (Commun Math Phys 108:667-689, 1987) p...
We prove a characterization result in the spirit of the Kinderlehrer–Pedregal Theorem for Young meas...
Abstract: "The oscillatory properties of a weak convergent sequence of gradients may be decoupled fr...
DiPerna's and Majda's generalization of Young measures is used to describe oscillations and concent...
We show that for constant rank partial differential operators $\mathscr{A}$, generalized Young measu...
We obtain an extension of Young's convolution inequality in weighted Lebesgue spaces of measurable f...
This work establishes a characterization theorem for (generalized) Young measures generated by symme...