Time-like isothermic surfaces associated to Grassmannian systems.

Dussan, M.P.; Magid, M.A.

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

Paweł Michalec (2003)

Archivum Mathematicum

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

Extensions of the Hardy-Littlewood inequalities for Schwarz symmetrization.

Hajaiej, H., Stuart, C.A. (2004)

International Journal of Mathematics and Mathematical Sciences

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An improved Hardy-Rellich inequality with optimal constant.

Xiao, Ying-Xiong, Yang, Qiao-Hua (2009)

Journal of Inequalities and Applications [electronic only]

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Asymptotic analysis, in a thin multidomain, of minimizing maps with values in $S^{2}$

Antonio Gaudiello, Rejeb Hadiji (2009)

Annales de l'I.H.P. Analyse non linéaire

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Pointwise estimates of nonnegative subsolutions of quasilinear elliptic equations at irregular boundary points

Jan Malý (1996)

Commentationes Mathematicae Universitatis Carolinae

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Let $u$ be a weak solution of a quasilinear elliptic equation of the growth $p$ with a measure right hand term $μ$ . We estimate $u (z)$ at an interior point $z$ of the domain $Ω$ , or an irregular boundary point $z \in \partial Ω$ , in terms of a norm of $u$ , a nonlinear potential of $μ$ and the Wiener integral of $𝐑^{n} ∖ Ω$ . This quantifies the result on necessity of the Wiener criterion.

Displaying similar documents to “Time-like isothermic surfaces associated to Grassmannian systems.”

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

Extensions of the Hardy-Littlewood inequalities for Schwarz symmetrization.

An improved Hardy-Rellich inequality with optimal constant.

Asymptotic analysis, in a thin multidomain, of minimizing maps with values in S 2

Pointwise estimates of nonnegative subsolutions of quasilinear elliptic equations at irregular boundary points

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

Asymptotic analysis, in a thin multidomain, of minimizing maps with values in $S^{2}$