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Titlebook: Lectures on Nonsmooth Differential Geometry; Nicola Gigli,Enrico Pasqualetto Book 2020 The Editor(s) (if applicable) and The Author(s), un

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Nicola Gigli,Enrico Pasqualettoce. However, the collection of inbred strains of rabbits now held at The Jackson Laboratory, which is easily the largest collection of such material in the world, was not initiated until 1929. At that time P. B. Sawin took a chinchilla stock of unknown origin with him to the Bussey Institute. This s
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Nicola Gigli,Enrico Pasqualettoce. However, the collection of inbred strains of rabbits now held at The Jackson Laboratory, which is easily the largest collection of such material in the world, was not initiated until 1929. At that time P. B. Sawin took a chinchilla stock of unknown origin with him to the Bussey Institute. This s
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Preliminaries,ith a particular accent on the space . of Borel functions considered up to .-almost everywhere equality (see Sect. 1.1.2); in Sect. 1.2 we discuss about continuous, absolutely continuous and geodesic curves on metric spaces; in Sect. 1.3 we collect the most important results about Bochner integratio
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Sobolev Calculus on Metric Measure Spaces,ure throughout the last twenty years. Amongst them, we shall mainly follow the one (based upon the concept of .) that has been proposed by Ambrosio, Gigli and Savaré. The whole Sect. 2.1 is devoted to the definition of such notion of . ..(X) and to its most important properties.
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First-Order Calculus on Metric Measure Spaces,bining the Sobolev calculus (discussed in Chap. .) with the theory of normed modules (described in Chap. .). The elements of the cotangent module ..(..X), which are defined and studied in Sect. 4.1, provide a convenient abstraction of the concept of ‘1-form on a Riemannian manifold’.
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Preliminaries,ut continuous, absolutely continuous and geodesic curves on metric spaces; in Sect. 1.3 we collect the most important results about Bochner integration. Some functional analytic tools will be treated in Appendix A.
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Book 2020of the first-order structure of general metric measure spaces is presented, and the reader is introduced to the second-order calculus on spaces – known as RCD spaces – satisfying a synthetic lower Ricci curvature bound. Examples of the main topics covered include notions of Sobolev space on abstract
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