| 1. |
MTK volume 32 issue 2 Cover and Front matter |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 1-2
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ISSN:0025-5793
DOI:10.1112/S0025579300010974
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 2. |
Classes of sets with large intersection |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 191-205
K. J. Falconer,
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PDF (658KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300010986
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 3. |
On the Hausdorff dimensions of distance sets |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 206-212
K. J. Falconer,
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PDF (280KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300010998
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 4. |
On the Hausdorff dimension and capacities of intersections |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 213-217
Pertti Mattila,
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PDF (210KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300011001
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 5. |
Espaces К‐analytiques et espaces de Baire de fonctions continues |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 218-228
Gabriel Debs,
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PDF (537KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300011013
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 6. |
Piece‐wise closed functions and almost discretely σ‐decomposable families |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 229-247
R. W. Hansell,
J. E. Jayne,
C. A. Rogers,
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PDF (976KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300011025
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 7. |
Holomorphically parameterized families of subgroups of sl(2, ℂ) |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 248-264
Robert Riley,
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PDF (957KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300011037
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 8. |
The distribution ofr‐tuples of square‐free numbers |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 265-275
Kai-Man Tsang,
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摘要:
AbstractWe use the Buchstab‐Rosser sieve to derive an asymptotic formula for the distribution of those integersnfor which thernumbersn+ l1,n+ l2,…,n+ lrare all square‐free. Our error estimate sharpens a similar result of Hall and is uniform in bothrand maxl1≤i≤r|li|.
ISSN:0025-5793
DOI:10.1112/S0025579300011049
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 9. |
Pairs of primitive roots |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 276-285
Stephen D. Cohen,
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PDF (341KB)
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ISSN:0025-5793
DOI:10.1112/S0025579300011050
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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| 10. |
Pairs of additive congruences: cubic congruences |
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Mathematika,
Volume 32,
Issue 2,
1985,
Page 286-300
R. J. Cook,
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PDF (551KB)
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摘要:
AbstractWe consider two additive cubic equationsa1x13+…+anxn3=0,b1x13+…+bnxn3=0,inp‐adic fields. Davenport and Lewis showed that the equations have a non‐trivial solution in everyp‐adic field, ifn≥ 16, and need not have a solution in the 7‐adic field, ifn= 15. Here we prove that if p ≠ 7 the equations have a non‐trivial solution inp‐adic fields if n ≥ 13. Whenn= 12 such a result fails for every prime p ≡ 1 (mod 3).
ISSN:0025-5793
DOI:10.1112/S0025579300011062
出版商:London Mathematical Society
年代:1985
数据来源: WILEY
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