| 1. |
Session November, 1944—June, 1945 |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 193-193
A. E. Ingham,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.193
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 2. |
On some Simple Continued Fractions Connected withe |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 194-198
C. S. Davis,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.194
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 3. |
On Functions Regular in a Convex Region |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 199-204
H. Frazer,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.199
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 4. |
Note on Certain Reducible Polynomials |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 204-209
J. A. Todd,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.204
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 5. |
A Note on Ternary‐Binary Forms |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 209-213
J. A. Todd,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.209
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 6. |
On the Completeness of Dini's Series |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 213-218
D. P. Dalzell,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.213
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 7. |
On Certain Classes of Meromorphic Functions |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 219-225
Zeev Nehari,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.219
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 8. |
On An Invariant of Plane Regions and Mass Distributions |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 226-237
B. H. Neumann,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.226
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 9. |
Commutative Train Algebras*of Ranks 2 and 3 |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 238-238
I. M. H. Etherington,
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摘要:
At the ond of this paper I gave without proof a multiplication table (7.25) which I wrongly stated to be a canonical form for a commutative train algebra of rank 3 with train root λ ≠ ½. Although it certainly determines an algebra of this type, it is not sufficiently general. For the commutative multiplication tableI2=I,Iu= λp,Iq= ½q,up=q,u2=p2=q2=uq=pq= 0is not included in (7.25); but it defines a commutative train algebra of rank 3, the rank equation of a normalised elementX=I+ αu+ rβp+ γqbeingX(X−l)(X−λ) = 0.The operational train equation is (if λ ≠ ½)X{Y−l}{Y−½}2{Y−λ} = 0;compare (7.10), contrast (7.26)loc. cit.As I did not make any use of (7.25), the results proved in the paper are unaffected. The above algebra is a special train algebra, in the canonical form which I have established for such algebrasf. In an earlier paper‡ I stated that a commutative train algebra of rank 3 is necessarily a special train algebra. This statement, which would have been an immediate corollary if the generality of (7.25) could have been established as I thought, may or may not be true.
ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.238-s
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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| 10. |
Arthur Stanley Eddington |
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Journal of the London Mathematical Society,
Volume s1-20,
Issue 4,
2016,
Page 239-255
W. H. McCrea,
G. Temple,
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ISSN:0024-6107
DOI:10.1112/jlms/s1-20.4.239
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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