Lecture

Interpolation Spaces

Description

This lecture covers the concept of interpolation spaces, where couples of elements are continuously embedded in a topological vector space. It discusses the conditions for a couple to be an interpolation couple and the properties of interpolation spaces between Banach spaces. The lecture also explores real interpolation spaces and the continuity of mappings in these spaces, providing insights into the Rellich-Kandrasov theorem and compact immersions for interpolation spaces.

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