In the field of mathematical analysis, an interpolation space is a space which lies "in between" two other Banach spaces. The main applications are in Sobolev spaces, where spaces of functions that have a noninteger number of derivatives are interpolated from the spaces of functions with integer number of derivatives.
Read more about Interpolation Space: History, The Setting of Interpolation, Complex Interpolation, Real Interpolation, The Reiteration Theorem, Duality, Discrete Definitions, See Also
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—Jeanine Basinger (b. 1936)