https://www.ams.org/publications/copyright-and-permissionsDe Pauw, ThierryPfeffer, Washek F.2025-06-172025-06-172007-07-230002-99471088-685010.1090/s0002-9947-07-04178-5https://ror.circle-u.eu/handle/123456789/905898<p>In the context of Lebesgue integration, we derive the divergence theorem for unbounded vector fields that can have singularities at every point of a compact set whose Minkowski content of codimension greater than two is finite. The resulting integration by parts theorem is applied to removable sets of holomorphic and harmonic functions.</p>OPENBV setshausdorff measuresMinkowski contentsThe divergence theorem for unbounded vector fieldspublication0101 mathematics01 natural sciencesdoi_dedup___:9f32695b2579df09296d55fd14f928762078.1/37376