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- W2068249561 abstract "We prove the differentiability of Lipschitz maps X-->V, where X is a complete metric measure space satisfying a doubling condition and a Poincar'e inequality, and V is a Banach space with the Radon Nikodym Property (RNP). The proof depends on a new characterization of the differentiable structure on such metric measure spaces, in terms of directional derivatives in the direction of tangent vectors to suitable rectifiable curves." @default.
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- W2068249561 title "Differentiability of Lipschitz maps from metric measure spaces to Banach spaces with the Radon Nikodym property" @default.
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