Pages that link to "Item:Q1187763"

The following pages link to On the optimality of certain Sobolev exponents for the weak continuity of determinants (Q1187763):

Displaying 19 items.

• Estimates for the topological degree and related topics (Q490046) (← links)
• On polyharmonic regularizations of \(k\)-Hessian equations: variational methods (Q495266) (← links)
• The Jacobian determinant revisited (Q635846) (← links)
• On the distributional Jacobian of maps from \(\mathbb{S}^N\) into \(\mathbb{S}^N\) in fractional Sobolev and Hölder spaces (Q640765) (← links)
• The div-curl lemma ``trente ans après'': an extension and an application to the \(G\)-convergence of unbounded monotone operators (Q1019133) (← links)
• On the integrability of the Jacobian under minimal hypotheses (Q1200254) (← links)
• On the singular support of the distributional determinant (Q1320321) (← links)
• Polyharmonic \(k\)-Hessian equations in \(\mathbb{R}^N\) (Q1651939) (← links)
• The distributional hyper-Jacobian determinants in fractional Sobolev spaces (Q2190027) (← links)
• Optimal function spaces for continuity of the Hessian determinant as a distribution (Q2355444) (← links)
• Sequential weak continuity of null Lagrangians at the boundary (Q2445467) (← links)
• Distributional convergence of null Lagrangians under very mild conditions (Q2467061) (← links)
• Weak continuity and lower semicontinuity results for determinants (Q2576657) (← links)
• A new div-curl result. applications to the homogenization of elliptic systems and to the weak continuity of the Jacobian (Q2634199) (← links)
• Weak stationarity of a matrix valued differential form at superdensity points of its vanishing set (Q2699144) (← links)
• Weak convergence of Jacobian determinants under asymmetric assumptions (Q2904264) (← links)
• Higher integrability of determinants and weak convergence in L1. (Q3198407) (← links)
• Fine properties of symmetric and positive matrix fields with bounded divergence (Q6098439) (← links)
• A brief history of the Jacobian (Q6154992) (← links)