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http://dbpedia.org/resource/Pfeffer_integral
http://dbpedia.org/ontology/abstract In matematica, l'integrale di Pfeffer è unIn matematica, l'integrale di Pfeffer è una tecnica di integrazione creata da Washek Pfeffer come tentativo di estendere l'integrale di Henstock–Kurzweil a un dominio multidimensionale. Questo doveva essere fatto in modo tale che il teorema fondamentale del calcolo integrale si applicasse in modo analogo al teorema in una dimensione, con il minor numero possibile di precondizioni sulla funzione in esame. L'integrale consente anche analoghi della regola della catena e altri teoremi del calcolo integrale per dimensioni superiori.alcolo integrale per dimensioni superiori. , In mathematics, the Pfeffer integral is anIn mathematics, the Pfeffer integral is an integration technique created by Washek Pfeffer as an attempt to extend the Henstock–Kurzweil 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.e integral calculus for higher dimensions.
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rdfs:comment In mathematics, the Pfeffer integral is anIn mathematics, the Pfeffer integral is an integration technique created by Washek Pfeffer as an attempt to extend the Henstock–Kurzweil 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.e integral calculus for higher dimensions. , In matematica, l'integrale di Pfeffer è unIn matematica, l'integrale di Pfeffer è una tecnica di integrazione creata da Washek Pfeffer come tentativo di estendere l'integrale di Henstock–Kurzweil a un dominio multidimensionale. Questo doveva essere fatto in modo tale che il teorema fondamentale del calcolo integrale si applicasse in modo analogo al teorema in una dimensione, con il minor numero possibile di precondizioni sulla funzione in esame. L'integrale consente anche analoghi della regola della catena e altri teoremi del calcolo integrale per dimensioni superiori.alcolo integrale per dimensioni superiori.
rdfs:label Pfeffer integral , Integrale di Pfeffer
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