About: Denjoy–Luzin–Saks theorem

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In mathematics, the Denjoy–Luzin–Saks theorem states that a function of generalized bounded variation in the restricted sense has a derivative almost everywhere, and gives further conditions of the set of values of the function where the derivative does not exist. N. N. Luzin and A. Denjoy proved a weaker form of the theorem, and Saks later strengthened their theorem.

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  • In mathematics, the Denjoy–Luzin–Saks theorem states that a function of generalized bounded variation in the restricted sense has a derivative almost everywhere, and gives further conditions of the set of values of the function where the derivative does not exist. N. N. Luzin and A. Denjoy proved a weaker form of the theorem, and Saks later strengthened their theorem. (en)
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  • 1194 (xsd:nonNegativeInteger)
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  • S. Saks (en)
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  • Saks (en)
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  • theorem 7.2, page 230 (en)
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  • 1937 (xsd:integer)
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  • In mathematics, the Denjoy–Luzin–Saks theorem states that a function of generalized bounded variation in the restricted sense has a derivative almost everywhere, and gives further conditions of the set of values of the function where the derivative does not exist. N. N. Luzin and A. Denjoy proved a weaker form of the theorem, and Saks later strengthened their theorem. (en)
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  • Denjoy–Luzin–Saks theorem (en)
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