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| Titolo: |
Topology Seminar Wisconsin, 1965. (AM-60), Volume 60 / / R. H. Bing, Ralph J. Bean
|
| Pubblicazione: | Princeton, NJ : , : Princeton University Press, , [2016] |
| ©1967 | |
| Descrizione fisica: | 1 online resource (261 pages) : illustrations |
| Disciplina: | 513.83 |
| Soggetto topico: | Topology |
| Soggetto non controllato: | Abstract algebra |
| Branch point | |
| Cantor set | |
| Cartesian coordinate system | |
| Cartesian product | |
| Characteristic class | |
| Characterization (mathematics) | |
| Cohomology | |
| Commutator subgroup | |
| Compactification (mathematics) | |
| Complete metric space | |
| Conjecture | |
| Connected space | |
| Continuous function (set theory) | |
| Continuum hypothesis | |
| Countable set | |
| Cube | |
| Cyclic group | |
| Degeneracy (mathematics) | |
| Dehn's lemma | |
| Diagram (category theory) | |
| Dimension theory (algebra) | |
| Dimension | |
| Discrete group | |
| Disk (mathematics) | |
| Embedding | |
| Epimorphism | |
| Equilateral triangle | |
| Equivalence class | |
| Equivalence relation | |
| Euclidean space | |
| Existential quantification | |
| Fiber bundle | |
| First-countable space | |
| Fixed-point property | |
| Function (mathematics) | |
| Fundamental group | |
| Graph (discrete mathematics) | |
| Graph of a function | |
| Grassmannian | |
| H-cobordism | |
| Hausdorff distance | |
| Homeomorphism | |
| Homotopy group | |
| Homotopy | |
| Hypercube | |
| Hyperplane | |
| Inclusion map | |
| Inner automorphism | |
| Intersection (set theory) | |
| Interval (mathematics) | |
| Inverse limit | |
| Jordan curve theorem | |
| K-cell (mathematics) | |
| Knot theory | |
| Lexicographical order | |
| Limit ordinal | |
| Limit point | |
| Line (geometry) | |
| Linear extension | |
| Loop theorem | |
| Mathematical induction | |
| Mean value theorem | |
| Metric space | |
| Metrization theorem | |
| Module (mathematics) | |
| Moore space | |
| N-connected | |
| N-sphere | |
| Natural number | |
| Neighbourhood (mathematics) | |
| Non-Euclidean geometry | |
| Normal subgroup | |
| Open set | |
| Order topology | |
| Orthogonal group | |
| P-adic number | |
| Poincaré conjecture | |
| Polyhedron | |
| Projection (linear algebra) | |
| Projection (mathematics) | |
| Projective line | |
| Rectangle | |
| Scientific notation | |
| Semi-locally simply connected | |
| Sign (mathematics) | |
| Simply connected space | |
| Special case | |
| Sphere theorem (3-manifolds) | |
| Submanifold | |
| Subset | |
| Summation | |
| Tangent space | |
| Theorem | |
| Topological graph | |
| Topological space | |
| Two-dimensional space | |
| Ultrafilter | |
| Unit interval | |
| Upper half-plane | |
| Persona (resp. second.): | BeanRalph J. |
| BingR. H. | |
| Nota di contenuto: | Frontmatter -- CONTENTS -- PREFACE -- CHAPTER I: 3 -MANIFOLDS -- MONOTONE DECOMPOSITIONS OF E3 / Armentrout, Steve -- EQUIVALENT DECOMPOSITIONS OF E3 / Armentrout, Steve / Lininger, Lloyd L. / Meyer, Donald V. -- ANOTHER DECOMPOSITION OP E3 INTO POINTS AND INTERVALS / McAuley, Louis F. -- CRUMPLED CUBES / Lininger, L. -- SEWINGS OF CRUMPLED CUBES WHICH DO NOT YIELD S3 / Martin, Joseph -- CANONICAL NEIGHBORHOODS IN THREE-MANIFOLDS / McMillan, D. R. -- BOUNDARY LINKS / Smythe, N. -- SURFACES IN E3 / Burgess, C. E. -- ADDITIONAL QUESTIONS ON 3-MANIFOLDS -- CHAPTER II: THE POINCARÉ CONJECTURE -- HOW NOT TO PROVE THE POINCARÉ CONJECTURE / Stallings, John -- MAPPING A 3 -SPHERE ONTO A HOMOTOPY 3 -SPHERE / Bing, R. H. -- CONCERNING FAKE CUBES / Connor, A. C. -- CHAPTER III -- ON CERTAIN FIRST COUNTABLE SPACES / Heath, R. W. -- REMARKS ON THE NORMAL MOORE SPACE METRIZATION PROBLEM / Jones, P. Burton -- TWO CONJECTURES IN POINT SET THEORY / Younglove, J. N. -- ALMOST CONTINUOUS FUNCTIONS AND FUNCTIONS OF BAIRE CLASS 1 / Thomas, E. S. -- CHAINABLE CONTINUA / Fugate, J. B. -- THE EXISTENCE OP A COMPLETE METRIC FOR A SPECIAL MAPPING SPACE AND SOME CONSEQUENCES / McAuley, Louis F. -- FINITE DIMENSIONAL SUBSETS OF INFINITE DIMENSIONAL SPACES / Henderson, David W. -- TYPES OF ULTRAFILTERS / Rudin, Mary Ellen -- ADDITIONAL QUESTIONS ON ABSTRACT SPACES -- CHAPTER IV: N-MANIFOLDS -- TAMING POLYHEDRA IN THE TRIVIAL RANGE / Bryant, John L. -- SOME NICE EMBEDDINGS IN THE TRIVIAL RANGE / Dancis, Jerome -- APPROXIMATIONS AND ISOTOPIES IN THE TRIVIAL RANGE / Dancis, Jerome -- ON A SPHERICAL EMBEDDINGS OF 2 -SPHERES IN THE 4-SPHERE / Giffen, Charles H. -- GEOMETRIC CHARACTERIZATION OP DIFFERENTIABLE MANIFOLDS IN EUCLIDEAN SPACE / Gluck, Herman -- WHITEHEAD TORSION AND h-COBORDISM / Szczarba, R. H. -- ADDITIONAL QUESTIONS ON N-MANIFOLDS -- COMPLETELY REGULAR MAPPINGS, FIBER SPACES, THE WEAK BUNDLE PROPERTIES, AND THE GENERALIZED SLICING STRUCTURE PROPERTIES / McAuley, Louis F. -- FIBER SPACES AND n-REGULARITY / McAuley, L. F. / Tulley, P. A. -- FIBER SPACES WIT H TOTALLY PATHWISE DISCONNECTED FIBERS / Ungar, Gerald S. -- SOME QUESTIONS IN THE THEORY OP NORMAL FIBER SPACES FOR TOPOLOGICAL MANIFOLDS / Fadell, E. |
| Sommario/riassunto: | During the summer of 1965, an informal seminar in geometric topology was held at the University of Wisconsin under the direction of Professor Bing. Twenty-five of these lectures are included in this study, among them Professor Bing's lecture describing the recent attacks of Haken and Poincaré on the Poincaré conjectures, and sketching a proof of Haken's main result. |
| Titolo autorizzato: | Topology Seminar Wisconsin, 1965. (AM-60), Volume 60 ![]() |
| ISBN: | 1-4008-8207-9 |
| Formato: | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione: | Inglese |
| Record Nr.: | 9910154742403321 |
| Lo trovi qui: | Univ. Federico II |
| Opac: | Controlla la disponibilità qui |