most citedExtension of the G{ü}nter derivatives to Lipschitz domains and application to the boundary potentials of elastic waves

3 citations · 3 across the 1 of their papers we have counts for

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math.NA2016★ 3 cited

Extension of the G{ü}nter derivatives to Lipschitz domains and application to the boundary potentials of elastic waves

A. Bendali, S Tordeux

The scalar G{ü}nter derivatives of a function defined on the boundary of a three-dimensional domain are expressed as components (or their opposites) of the tangential vector rotati…