Transformation Groups
Herausgeber: Kosniowski, Czes; Hitchin, N. J.; Kosniowski, C.
Transformation Groups
Herausgeber: Kosniowski, Czes; Hitchin, N. J.; Kosniowski, C.
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This volume contains 25 of the papers submitted at the conference on transformation groups held at the University of Newcastle upon Tyne in August 1976.
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This volume contains 25 of the papers submitted at the conference on transformation groups held at the University of Newcastle upon Tyne in August 1976.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 316
- Erscheinungstermin: 11. Oktober 2010
- Englisch
- Abmessung: 229mm x 152mm x 19mm
- Gewicht: 515g
- ISBN-13: 9780521215091
- ISBN-10: 0521215099
- Artikelnr.: 26950938
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Cambridge University Press
- Seitenzahl: 316
- Erscheinungstermin: 11. Oktober 2010
- Englisch
- Abmessung: 229mm x 152mm x 19mm
- Gewicht: 515g
- ISBN-13: 9780521215091
- ISBN-10: 0521215099
- Artikelnr.: 26950938
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Part I: 1. Generators and relations for groups of homeomorphisms Herbert
Abels; 2. Affine embeddings of real Lie groups Nguiffo B. Boyom; 3.
Equivariant regular neighbourhoods Allan L. Edmonds; 4. Characteristic
numbers and equivariant spin cobordism V. Giambalvo; 5. Equivariant
K-theory and cyclic subgroups Stefan Jakowski; 6. Z/p manifolds with low
dimensional fixed point set Czes Kosniowski; 7. Gaps in the relative degree
of symmetry Hsu-Tung Ku and Mei-Chin Ku; 8. Characters do not lie Arunas
Liulevicius; 9. Actions of Z/2n on S3 Gerhard X. Ritter; 10. Periodic
homeomorphisms on non-compact 3 manifolds Gerhard X. Ritter and Bradd E.
Clark; 11. Equivariant function spaces and equivariant stable homotopy
theory Reinhard Schulz; 12. A property of a characteristic class of an
orbit foliation Haruo Suzuki; 13. Orbit structure for Lie group actions on
higher cohomology projective spaces Per Tomter; 14. On the existence of
group actions on certain manifolds Steven H. Weintraub; Part II. Summaries
and Surveys: 15. Proper transformation groups H. Abels; 16. Problems on
group actions on Q manifolds R. D. Anderson; 17. A non-abelian view of
abelian varieties L. Auslander, B. Kolb and R. Tolimieri; 18. Non compact
Lie groups of transformation and invariant operator measures on homogenous
spaces in Hilbert space M. P. Heble; 19. Approximation of simplicial G-maps
by equivariantly non degenerate maps Soren Illman; 20. Equivariant
Riemann-Roch type theorems and related topics Jatsuo Kawakubo; 21. Knots
and diffeomorphisms M. Kreck; 22. Some remarks on free differentiable
involuetions on homotopy spheres Peter Löffler; 23. Compact transitive
isometry spaces Gordon Lukesh; 24. A problem of Breson concerning homology
manifolds W. J. R. Mitchell.
Abels; 2. Affine embeddings of real Lie groups Nguiffo B. Boyom; 3.
Equivariant regular neighbourhoods Allan L. Edmonds; 4. Characteristic
numbers and equivariant spin cobordism V. Giambalvo; 5. Equivariant
K-theory and cyclic subgroups Stefan Jakowski; 6. Z/p manifolds with low
dimensional fixed point set Czes Kosniowski; 7. Gaps in the relative degree
of symmetry Hsu-Tung Ku and Mei-Chin Ku; 8. Characters do not lie Arunas
Liulevicius; 9. Actions of Z/2n on S3 Gerhard X. Ritter; 10. Periodic
homeomorphisms on non-compact 3 manifolds Gerhard X. Ritter and Bradd E.
Clark; 11. Equivariant function spaces and equivariant stable homotopy
theory Reinhard Schulz; 12. A property of a characteristic class of an
orbit foliation Haruo Suzuki; 13. Orbit structure for Lie group actions on
higher cohomology projective spaces Per Tomter; 14. On the existence of
group actions on certain manifolds Steven H. Weintraub; Part II. Summaries
and Surveys: 15. Proper transformation groups H. Abels; 16. Problems on
group actions on Q manifolds R. D. Anderson; 17. A non-abelian view of
abelian varieties L. Auslander, B. Kolb and R. Tolimieri; 18. Non compact
Lie groups of transformation and invariant operator measures on homogenous
spaces in Hilbert space M. P. Heble; 19. Approximation of simplicial G-maps
by equivariantly non degenerate maps Soren Illman; 20. Equivariant
Riemann-Roch type theorems and related topics Jatsuo Kawakubo; 21. Knots
and diffeomorphisms M. Kreck; 22. Some remarks on free differentiable
involuetions on homotopy spheres Peter Löffler; 23. Compact transitive
isometry spaces Gordon Lukesh; 24. A problem of Breson concerning homology
manifolds W. J. R. Mitchell.
Part I: 1. Generators and relations for groups of homeomorphisms Herbert
Abels; 2. Affine embeddings of real Lie groups Nguiffo B. Boyom; 3.
Equivariant regular neighbourhoods Allan L. Edmonds; 4. Characteristic
numbers and equivariant spin cobordism V. Giambalvo; 5. Equivariant
K-theory and cyclic subgroups Stefan Jakowski; 6. Z/p manifolds with low
dimensional fixed point set Czes Kosniowski; 7. Gaps in the relative degree
of symmetry Hsu-Tung Ku and Mei-Chin Ku; 8. Characters do not lie Arunas
Liulevicius; 9. Actions of Z/2n on S3 Gerhard X. Ritter; 10. Periodic
homeomorphisms on non-compact 3 manifolds Gerhard X. Ritter and Bradd E.
Clark; 11. Equivariant function spaces and equivariant stable homotopy
theory Reinhard Schulz; 12. A property of a characteristic class of an
orbit foliation Haruo Suzuki; 13. Orbit structure for Lie group actions on
higher cohomology projective spaces Per Tomter; 14. On the existence of
group actions on certain manifolds Steven H. Weintraub; Part II. Summaries
and Surveys: 15. Proper transformation groups H. Abels; 16. Problems on
group actions on Q manifolds R. D. Anderson; 17. A non-abelian view of
abelian varieties L. Auslander, B. Kolb and R. Tolimieri; 18. Non compact
Lie groups of transformation and invariant operator measures on homogenous
spaces in Hilbert space M. P. Heble; 19. Approximation of simplicial G-maps
by equivariantly non degenerate maps Soren Illman; 20. Equivariant
Riemann-Roch type theorems and related topics Jatsuo Kawakubo; 21. Knots
and diffeomorphisms M. Kreck; 22. Some remarks on free differentiable
involuetions on homotopy spheres Peter Löffler; 23. Compact transitive
isometry spaces Gordon Lukesh; 24. A problem of Breson concerning homology
manifolds W. J. R. Mitchell.
Abels; 2. Affine embeddings of real Lie groups Nguiffo B. Boyom; 3.
Equivariant regular neighbourhoods Allan L. Edmonds; 4. Characteristic
numbers and equivariant spin cobordism V. Giambalvo; 5. Equivariant
K-theory and cyclic subgroups Stefan Jakowski; 6. Z/p manifolds with low
dimensional fixed point set Czes Kosniowski; 7. Gaps in the relative degree
of symmetry Hsu-Tung Ku and Mei-Chin Ku; 8. Characters do not lie Arunas
Liulevicius; 9. Actions of Z/2n on S3 Gerhard X. Ritter; 10. Periodic
homeomorphisms on non-compact 3 manifolds Gerhard X. Ritter and Bradd E.
Clark; 11. Equivariant function spaces and equivariant stable homotopy
theory Reinhard Schulz; 12. A property of a characteristic class of an
orbit foliation Haruo Suzuki; 13. Orbit structure for Lie group actions on
higher cohomology projective spaces Per Tomter; 14. On the existence of
group actions on certain manifolds Steven H. Weintraub; Part II. Summaries
and Surveys: 15. Proper transformation groups H. Abels; 16. Problems on
group actions on Q manifolds R. D. Anderson; 17. A non-abelian view of
abelian varieties L. Auslander, B. Kolb and R. Tolimieri; 18. Non compact
Lie groups of transformation and invariant operator measures on homogenous
spaces in Hilbert space M. P. Heble; 19. Approximation of simplicial G-maps
by equivariantly non degenerate maps Soren Illman; 20. Equivariant
Riemann-Roch type theorems and related topics Jatsuo Kawakubo; 21. Knots
and diffeomorphisms M. Kreck; 22. Some remarks on free differentiable
involuetions on homotopy spheres Peter Löffler; 23. Compact transitive
isometry spaces Gordon Lukesh; 24. A problem of Breson concerning homology
manifolds W. J. R. Mitchell.