1. |
Spinor Regular Positive Ternary Quadratic Forms |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 1-10
J. W. Benham,
A. G. Earnest,
J. S. Hsia,
D. C. Hung,
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摘要:
Refining the notion of regularity introduced by Dickson, an integral quadratic form is said to be spinor regular if it represents all integers represented by its spinor genus. Examples of positive definite primitive integral ternary quadratic forms which have this property are presented, and it is proved that there exist only finitely many equivalence classes containing such forms.
ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.1
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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2. |
The Asymptotic Behavior of the Solutions of a Class of Differential‐Difference Equations |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 11-31
Adolf Hildebrand,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.11
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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3. |
Von Neumann Regular Jordan Banach Triple Systems |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 32-48
A. Fernández López,
E. García Rus,
E. Sánchez Campos,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.32
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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4. |
The (Co)Homology of Aspherical Coxeter Groups |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 49-63
Stephen J. Pride,
Ralph Stöhr,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.49
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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5. |
Subgroups of Infinite Symmetric Groups |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 64-84
H. D. Macpherson,
Peter M. Neumann,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.64
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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6. |
Maximal Subgroups of Infinite Symmetric Groups |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 85-92
H. D. Macpherson,
Cheryl E. Praeger,
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摘要:
It is shown that ifGis a permutation group on a countable setXand ifGis not highly transitive, thenGis contained in some maximal proper subgroup of the full symmetric group onX.
ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.85
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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7. |
Chains of Subgroups in Groups of Lie Type Ii |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 93-100
Gary M. Seitz,
Ron Solomon,
Alexandre Turull,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.93
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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8. |
Fibrations and Quotients of Differentiable Groupoids |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 101-110
Philip J. Higgins,
Kirill C. H. Mackenzie,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.101
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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9. |
Ending Laminations and Boundaries for Deformation Spaces of Kleinian Groups |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 111-121
Ken'Ichi Ohshika,
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ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.111
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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10. |
On Partial Integration in Infinite‐Dimensional Space and Applications to Dirichlet Forms |
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Journal of the London Mathematical Society,
Volume s2-42,
Issue 1,
2016,
Page 122-136
Sergio Albeverio,
Shigeo Kusuoka,
Michael Röckner,
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摘要:
LetEbe a locally convex (Souslinean) topological vector space and μ an arbitrary (not necessarily quasi‐invariant) probability measure onE. We prove a characterization of the set of allk∈E∖{0} for which a partial integration formula holds for the corresponding derivative δ/δk. As a consequence we improve a recent result by two of the authors on the maximality problem for classical Dirichlet forms.
ISSN:0024-6107
DOI:10.1112/jlms/s2-42.1.122
出版商:Oxford University Press
年代:2016
数据来源: WILEY
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