Power Bounded Matrices of Fourier-Stieltjes Transforms.
Philip Brenner (1968)
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Philip Brenner (1968)
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It is an open question whether every Fourier type 2 operator factors through a Hilbert space. We show that at least the natural gradations of Fourier type 2 norms and Hilbert space factorization norms are not uniformly equivalent. A corresponding result is also obtained for a number of other sequences of ideal norms instead of the Fourier type 2 gradation including the Walsh function analogue of Fourier type. Our main tools are ideal norms and random matrices.
Z. Ciesielski (1966)
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Đ. Kurepa (1952)
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Paulus Gerdes (2002)
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M. Mathias (1923)
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Paulus Gerdes (2002)
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Philip Brenner (1972)
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Paulus Gerdes (2002)
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Philip Brenner (1969)
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H. Minc (1963)
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