11. |
Slice discrepancy and irregularities of distribution on spheres |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 105-116
Martin Blümlinger,
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摘要:
AbstractWe improve W. Schmidt's lower bound for the slice (intersection of two halfspheres) discrepancy of point distributions on spheres and show that this estimate is up to a logarithmic factor best possible. It is shown that the slice and spherical cap discrepancies are equivalent for the definition of uniformly distributed sequences on spheres.
ISSN:0025-5793
DOI:10.1112/S0025579300006483
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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12. |
Centrally symmetric convex bodies and Radon transforms on higher order Grassmannians |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 117-133
Paul Goodey,
Wolfgang Weil,
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ISSN:0025-5793
DOI:10.1112/S0025579300006495
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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13. |
Irreducible convex sets |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 134-155
David Yost,
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ISSN:0025-5793
DOI:10.1112/S0025579300006501
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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14. |
Some infinite families of satellite knots with given Alexander polynomial |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 156-169
P. R. Cromwell,
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ISSN:0025-5793
DOI:10.1112/S0025579300006513
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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15. |
On the distribution of apkmodulo one |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 170-184
R. C. Baker,
G. Harman,
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PDF (543KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300006525
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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16. |
On the number of integral ideals of given norm and ray‐class |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 185-190
R. W. K. Odoni,
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PDF (228KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300006537
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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17. |
A note on radial variation of analytic functions |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 191-193
D. J. Hallenbeck,
K. Samotij,
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摘要:
AbstractLetFdenote a family of analytic functions in the unit disk Δ. Suppose that one has a “sharp” estimate on the almost everywhere radial variation of functions in the class Δ. We prove that if Δ is contained in the Nevanlinna classNthen the estimate will be “sharp” in the algebra A of functions analytic in Δ and continuous in Δ.
ISSN:0025-5793
DOI:10.1112/S0025579300006549
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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18. |
BOOK REVIEWS |
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Mathematika,
Volume 38,
Issue 1,
1991,
Page 194-201
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PDF (409KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300006550
出版商:London Mathematical Society
年代:1991
数据来源: WILEY
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