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- Kōmura's_theorem abstract "In mathematics, Kōmura's theorem is a result on the differentiability of absolutely continuous Banach space-valued functions, and is a substantial generalization of Lebesgue's theorem on the differentiability of the indefinite integral, which is that Φ : [0, T] → R given byis differentiable at t for almost every 0 < t < T when φ : [0, T] → R lies in the Lp space L1([0, T]; R).".
- Kōmura's_theorem wikiPageID "13213701".
- Kōmura's_theorem wikiPageRevisionID "457744887".
- Kōmura's_theorem subject Category:Measure_theory.
- Kōmura's_theorem subject Category:Theorems_in_functional_analysis.
- Kōmura's_theorem comment "In mathematics, Kōmura's theorem is a result on the differentiability of absolutely continuous Banach space-valued functions, and is a substantial generalization of Lebesgue's theorem on the differentiability of the indefinite integral, which is that Φ : [0, T] → R given byis differentiable at t for almost every 0 < t < T when φ : [0, T] → R lies in the Lp space L1([0, T]; R).".
- Kōmura's_theorem label "Kōmura's theorem".
- Kōmura's_theorem sameAs K%C5%8Dmura's_theorem.
- Kōmura's_theorem sameAs Q6455211.
- Kōmura's_theorem sameAs Q6455211.
- Kōmura's_theorem wasDerivedFrom Kōmura's_theorem?oldid=457744887.