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- Pfeffer_integral abstract "In mathematics, the Pfeffer integral is an integration technique created by Washek Pfeffer as an attempt to extend the Henstock integral to a multidimensional domain. This was to be done in such a way that the fundamental theorem of calculus would apply analogously to the theorem in one dimension, with as few preconditions on the function under consideration as possible. The integral also permits analogues of the chain rule and other theorems of the integral calculus for higher dimensions.".
- Pfeffer_integral wikiPageID "18547070".
- Pfeffer_integral wikiPageLength "2240".
- Pfeffer_integral wikiPageOutDegree "8".
- Pfeffer_integral wikiPageRevisionID "666208224".
- Pfeffer_integral wikiPageWikiLink Caccioppoli_set.
- Pfeffer_integral wikiPageWikiLink Category:Definitions_of_mathematical_integration.
- Pfeffer_integral wikiPageWikiLink Fundamental_theorem_of_calculus.
- Pfeffer_integral wikiPageWikiLink Henstock_integral.
- Pfeffer_integral wikiPageWikiLink Henstock–Kurzweil_integral.
- Pfeffer_integral wikiPageWikiLink Lebesgue_integral.
- Pfeffer_integral wikiPageWikiLink Lebesgue_integration.
- Pfeffer_integral wikiPageWikiLink McShane_integral.
- Pfeffer_integral wikiPageWikiLink Washek_Pfeffer.
- Pfeffer_integral wikiPageWikiLinkText "Pfeffer integral".
- Pfeffer_integral hasPhotoCollection Pfeffer_integral.
- Pfeffer_integral wikiPageUsesTemplate Template:Citation.
- Pfeffer_integral wikiPageUsesTemplate Template:Integral.
- Pfeffer_integral subject Category:Definitions_of_mathematical_integration.
- Pfeffer_integral hypernym Technique.
- Pfeffer_integral type Software.
- Pfeffer_integral comment "In mathematics, the Pfeffer integral is an integration technique created by Washek Pfeffer as an attempt to extend the Henstock integral to a multidimensional domain. This was to be done in such a way that the fundamental theorem of calculus would apply analogously to the theorem in one dimension, with as few preconditions on the function under consideration as possible. The integral also permits analogues of the chain rule and other theorems of the integral calculus for higher dimensions.".
- Pfeffer_integral label "Pfeffer integral".
- Pfeffer_integral sameAs m.04g1pj9.
- Pfeffer_integral sameAs Q7179777.
- Pfeffer_integral sameAs Q7179777.
- Pfeffer_integral wasDerivedFrom Pfeffer_integral?oldid=666208224.
- Pfeffer_integral isPrimaryTopicOf Pfeffer_integral.