The projective properties of the extreme path derivatives

Milan Matejdes

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Displaying similar documents to “The projective properties of the extreme path derivatives”

A new proof of Lusin's theorem

Leon Cohen (1927)

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The purpose of this paper is to give a new proof of the following Lusin's theorem: Théorème: If f(x) is a measurable function defined on the interval I: 0 ≤ x ≤ 1, then for every ϵ > 0 there is a set A ⊂ I such that f(x) is continuous on A and m(I-A) < ϵ.

Existence of measurable selectors and parametrizations for $G_{δ}$ -valued multifunctions

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Note on approximative derivative

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Displaying similar documents to “The projective properties of the extreme path derivatives”

A new proof of Lusin's theorem

Existence of measurable selectors and parametrizations for G δ -valued multifunctions

Note on approximative derivative

A modification and comparison of Filippov and Viktorovskij generalized solutions

Existence of measurable selectors and parametrizations for $G_{δ}$ -valued multifunctions