Pages that link to "Item:Q1424341"
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The following pages link to A chain rule in \(L^1(\text{div};\Omega)\) and its applications to lower semicontinuity (Q1424341):
Displaying 19 items.
- A new nonautonomous chain rule in \(BV\) (Q269595) (← links)
- Nonautonomous chain rules in BV with Lipschitz dependence (Q506247) (← links)
- On the chain rule formulas for divergences and applications to conservation laws (Q515932) (← links)
- A chain rule formula in \(BV\) and application to lower semicontinuity (Q869261) (← links)
- Necessary and sufficient conditions for the chain rule in \(W_{\text{loc}}^{1,1} (\mathbb R^N;\mathbb R^d)\) and \(BV_{\text{loc}}(\mathbb R^N;\mathbb R^d)\) (Q997826) (← links)
- On the \(L^{1}\)-lower semicontinuity of certain convex functionals defined on \(BV\)-vector valued functions (Q1041330) (← links)
- Anzellotti's pairing theory and the Gauss-Green theorem (Q1711933) (← links)
- An extension of the pairing theory between divergence-measure fields and BV functions (Q1729714) (← links)
- A nonautonomous chain rule in \(W ^{1,p }\) and \(BV\) (Q1942249) (← links)
- A new extension of Serrin's lower semicontinuity theorem (Q2015416) (← links)
- Lipschitz bounds and nonautonomous integrals (Q2065719) (← links)
- Lower semicontinuity for nonautonomous surface integrals (Q2264056) (← links)
- On supremal functionals defined in \(BV\) (Q2460777) (← links)
- The common root of the geometric conditions in Serrin's lower semicontinuity theorem (Q2504737) (← links)
- Lower semicontinuity and relaxation results in BV for integral functionals with BV integrands (Q3516869) (← links)
- A relaxation result in BV for integral functionals with discontinuous integrands (Q3593256) (← links)
- An elementary proof of the continuity from $L_0^2(\Omega)$ to $H^1_0(\Omega)^n$ of Bogovskii's right inverse of the divergence (Q4916973) (← links)
- Eigenvalue problems for \(p\)-div-curl systems (Q6110837) (← links)
- Stability of quasi-entropy solutions of non-local scalar conservation laws (Q6641650) (← links)