On the $L^2$ discrepancy of distances of points from a finite sequence

Oto Strauch

Displaying similar documents to “On the $L^{2}$ discrepancy of distances of points from a finite sequence”

Regularity for nonlinear elliptic systems of second order

Josef Daněček (1986)

Commentationes Mathematicae Universitatis Carolinae

Similarity:

The canonical tensor fields of type $(1, 1)$ on ${(J^{r} (⊙^{2} T^{}))}^{}$

Paweł Michalec (2003)

Archivum Mathematicum

Similarity:

We prove that every natural affinor on ${(J^{r} (⊙^{2} T^{*}))}^{*} (M)$ is proportional to the identity affinor if dim $M \geq 3$ .

A global differentiability result for solutions of nonlinear elliptic problems with controlled growths

Luisa Fattorusso (2008)

Czechoslovak Mathematical Journal

Similarity:

Let $Ω$ be a bounded open subset of $ℝ^{n}$ , $n > 2$ . In $Ω$ we deduce the global differentiability result $u \in H^{2} (Ω, ℝ^{N})$ for the solutions $u \in H^{1} (Ω, ℝ^{n})$ of the Dirichlet problem $u - g \in H_{0}^{1} (Ω, ℝ^{N}), - \sum_{i} D_{i} a^{i} (x, u, D u) = B_{0} (x, u, D u)$ with controlled growth and nonlinearity $q = 2$ . The result was obtained by first extending the interior differentiability result near the boundary and then proving the global differentiability result making use of a covering procedure.

Displaying similar documents to “On the L 2 discrepancy of distances of points from a finite sequence”

Regularity for nonlinear elliptic systems of second order

The canonical tensor fields of type ( 1 , 1 ) on ( J r ( ⊙ 2 T * ) ) *

A global differentiability result for solutions of nonlinear elliptic problems with controlled growths

Displaying similar documents to “On the $L^{2}$ discrepancy of distances of points from a finite sequence”

The canonical tensor fields of type $(1, 1)$ on ${(J^{r} (⊙^{2} T^{}))}^{}$