Pages that link to "Item:Q2368624"

The following pages link to On the solvability of the equation \( \text{div} \, u=f\) in \(L^1\) and in \(C^0\) (Q2368624):

Displaying 16 items.

• Some qualitative questions on the equation \(-\operatorname{div}(a(x,u,u))=f(x,u)\) (Q321793) (← links)
• Grand Sobolev spaces and their applications in geometric function theory and PDEs (Q395439) (← links)
• On Sobolev classes containing solutions to Fokker-Planck-Kolmogorov equations (Q1709871) (← links)
• A new approach to counterexamples to \(L^1\) estimates: Korn's inequality, geometric rigidity, and regularity for gradients of separately convex functions (Q1770243) (← links)
• A limiting case for the divergence equation (Q1955711) (← links)
• On the equation \(A \nabla u + \left( \nabla u\right)^t A = G\) (Q1988408) (← links)
• Classical solutions of the divergence equation with Dini continuous data (Q2181662) (← links)
• A survey about the equation \(\mathrm{div} u=f\) in bounded domains of \(\mathbb R^n\) (Q2510568) (← links)
• Hierarchical Construction of Bounded Solutions of div U=F in Critical Regularity Spaces (Q2912107) (← links)
• On the Equation div( | ∇u | p-2 ∇u) + λ | u | p-2 u = 0 (Q3199896) (← links)
• The Solution of the Equation $$ div \underset{\raise0.3em\hbox{$\smash{\scriptscriptstyle-}$}}{w} = p \in L^2 (\mathbb{R}^m ) $$ with $$ \underset{\raise0.3em\hbox{$\smash{\scriptscriptstyle-}$}}{w} \in H_0^{1,2} (\mathbb{R}^m )^m $$ (Q3447374) (← links)
• (Q3994122) (← links)
• Ornstein–Uhlenbeck operators and semigroups (Q4684240) (← links)
• (Q5044444) (← links)
• On the dual of 𝐵𝑉 (Q5234894) (← links)
• The Pullback Equation (Q5282936) (← links)