Interpolation Spaces and Allied Topics in Analysis: by Jaak Peetre (auth.), Michael Cwikel, Jaak Peetre (eds.)

By Jaak Peetre (auth.), Michael Cwikel, Jaak Peetre (eds.)

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Additional resources for Interpolation Spaces and Allied Topics in Analysis: Proceedings of the Conference held in Lund, Sweden, August 29 – September 1, 1983

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Jaak We tion we wish we would the paper (in t e r m s that the 1983. year We also benefited Peetre, Finally, of t h i s the a c a d e m i c of a t o m i c fact that thank both much to t h a n k in w h i c h Fisher visited visited institutions for t h e i r w a r m fruitful thanks the referee for b r i n g i n g with ~ with to him. D. J. A r a z y from numerous to e x p r e s s like [24], report 1982-3. and attenof ~@t for p o i n t i n g is c o n t a i n e d in out [I]. References I. : O n B l o c h n o r m a l f u n c t i o n s , J.

3. 4. 5. 6. 7. 8. 9. L Interpolation spaces. Berlin-HeidelbergNew York: S p r i n g e r (1976). B u h a l o v , A. V. : The c o m p l e x m e t h o d of i n t e r p o l a t i o n .... Soviet Math. Dokl. 24, 2 3 9 - 2 4 3 (1981). C a l d e r 6 n , A. : I n t e r m e d i a t e s p a c e s and i n t e r p o l a t i o n , the c o m p l e x method. S t u d i a M a t h . 24, 1 1 3 - 1 9 0 (1964). : I n t e r p o l a t i o n of a n a l y t i c f a m i l i e s of o p e r ators. S t u d l a M a t h (to a p p e a r ) .

Onto scaitself isometry It f o l l o w s is i d e n t i f i e d as a t o p o - of the c o m p a c t abelian of all p e r m u t a t i o n s mentioned G = Aut(U) MS group group of the group by MS/M is i s o m o r p h i c MS . Clear- cannot different from to a symmetric , being a Hilbert in fact a B : MS ÷ M S / M be embedded as . space, the u n i g u e n e s s any h o m o m o r p h i s m map the complex . isometric that G(E) the G(E) the q u o t i e n t the group is not let S = S(IN) be a M ~ b i u s - i n v a r i a n t X over isometry operator product group S every and then semi-direct into be p o i n t e d theorem canonical strong (i) The M~bius .

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