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Polynomials and
Hausdorff matrices
Philip C. Tonne |
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Vol. 50 (1974), No. 2, 613–615
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Abstract |
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If f is a function from the rational numbers in [0,1] to the complex plane and c is a complex sequence, then the Hausdorff matrix H(c) for c and a sequence L(f,c) are defined: 
Theorem. If f is a function from the rationals in [0,1] to the plane and L(f,c) converges for each complex sequence c, then f is a subset (contraction) of a polynomial. |
Mathematical Subject Classification 2000
Primary: 41A05
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Milestones
Received: 12 October 1972
Revised: 26 February 1973
Published: 1 February 1974
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Authors |
| Philip C. Tonne | |
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