A note on Ostrowski's inequality.

Florea, Aurelia; Niculescu, Constantin P.

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Displaying similar documents to “A note on Ostrowski's inequality.”

On more general Lipschitz spaces.

Haroske, Dorothee D. (2000)

Zeitschrift für Analysis und ihre Anwendungen

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Local Lipschitz continuity of the stop operator

Wolfgang Desch (1998)

Applications of Mathematics

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On a closed convex set $Z$ in $ℝ^{N}$ with sufficiently smooth ( $𝒲^{2, \infty}$ ) boundary, the stop operator is locally Lipschitz continuous from $𝐖^{1, 1} ([0, T], ℝ^{N}) \times Z$ into $𝐖^{1, 1} ([0, T], ℝ^{N})$ . The smoothness of the boundary is essential: A counterexample shows that $𝒞^{1}$ -smoothness is not sufficient.