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The interpolation of couples of separable Hilbert spaces with a function parameter is studied. The main properties of the classic interpolation are proved. Some applications to the interpolation of isotropic Hormander spaces over a closed manifold are given.
We study a system of pseudodifferential equations that is elliptic in the sense of Petrovskii on a closed compact smooth manifold. We prove that the operator generated by the system is Fredholm one on a refined two-sided scale of the functional Hilbe rt spaces. Elements of this scale are the special isotropic spaces of H{o}rmander--Volevich--Paneah.
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