Mathematics Subject Classification 2000
55-00 General reference works (handbooks, dictionaries, bibliographies, etc.) ( 0 Dok.)
- 55-01 Instructional exposition (textbooks, tutorial papers, etc.) ( 0 Dok.)
- 55-02 Research exposition (monographs, survey articles) ( 0 Dok.)
- 55-03 Historical (must also be assigned at least one classification number from Section 01) ( 0 Dok.)
- 55-04 Explicit machine computation and programs (not the theory of computation or programming) ( 0 Dok.)
- 55-06 Proceedings, conferences, collections, etc. ( 0 Dok.)
- 55-XX Algebraic topology ( 0 Dok.)
- 55M05 Duality ( 0 Dok.)
- 55M10 Dimension theory ( 0 Dok.)
- 55M15 Absolute neighborhood retracts ( 0 Dok.)
- 55M20 Fixed points and coincidences ( 0 Dok.)
- 55M25 Degree, winding number ( 0 Dok.)
- 55M30 Ljusternik-Schnirelman (Lyusternik-Shnirelman) category of a space ( 0 Dok.)
- 55M35 Finite groups of transformations (including Smith theory) ( 0 Dok.)
- 55M99 None of the above, but in this section ( 0 Dok.)
- 55Mxx Classical topics ( 0 Dok. )
- 55N05 Cech types ( 0 Dok.)
- 55N07 Steenrod-Sitnikov homologies ( 0 Dok.)
- 55N10 Singular theory ( 0 Dok.)
- 55N15 K-theory ( 0 Dok.)
- 55N20 Generalized (extraordinary) homology and cohomology theories ( 0 Dok.)
- 55N22 Bordism and cobordism theories, formal group laws ( 0 Dok.)
- 55N25 Homology with local coefficients, equivariant cohomology ( 0 Dok.)
- 55N30 Sheaf cohomology ( 0 Dok.)
- 55N33 Intersection homology and cohomology ( 0 Dok.)
- 55N34 Elliptic cohomology ( 0 Dok.)
- 55N35 Other homology theories ( 0 Dok.)
- 55N40 Axioms for homology theory and uniqueness theorems ( 0 Dok.)
- 55N45 Products and intersections ( 0 Dok.)
- 55N91 Equivariant homology and cohomology ( 0 Dok.)
- 55N99 None of the above, but in this section ( 0 Dok.)
- 55Nxx Homology and cohomology theories ( 0 Dok. )
- 55P05 Homotopy extension properties, cofibrations ( 0 Dok.)
- 55P10 Homotopy equivalences ( 0 Dok.)
- 55P15 Classification of homotopy type ( 0 Dok.)
- 55P20 Eilenberg-Mac Lane spaces ( 0 Dok.)
- 55P25 Spanier-Whitehead duality ( 0 Dok.)
- 55P30 Eckmann-Hilton duality ( 0 Dok.)
- 55P35 Loop spaces ( 0 Dok.)
- 55P40 Suspensions ( 0 Dok.)
- 55P42 Stable homotopy theory, spectra ( 0 Dok.)
- 55P43 Spectra with additional structure (E_infty, A_infty, ring spectra, etc.) ( 0 Dok.)
- 55P45 -spaces and duals ( 0 Dok.)
- 55P47 Infinite loop spaces ( 0 Dok.)
- 55P48 Loop space machines, operads ( 0 Dok.)
- 55P55 Shape theory ( 0 Dok.)
- 55P57 Proper homotopy theory ( 0 Dok.)
- 55P60 Localization and completion ( 0 Dok.)
- 55P62 Rational homotopy theory ( 0 Dok.)
- 55P65 Homotopy functors ( 0 Dok.)
- 55P91 Equivariant homotopy theory ( 0 Dok.)
- 55P92 Relations between equivariant and nonequivariant homotopy theory ( 0 Dok.)
- 55P99 None of the above, but in this section ( 0 Dok.)
- 55Pxx Homotopy theory ( 0 Dok. )
- 55Q05 Homotopy groups, general; sets of homotopy classes ( 0 Dok.)
- 55Q07 Shape groups ( 0 Dok.)
- 55Q10 Stable homotopy groups ( 0 Dok.)
- 55Q15 Whitehead products and generalizations ( 0 Dok.)
- 55Q20 Homotopy groups of wedges, joins, and simple spaces ( 0 Dok.)
- 55Q25 Hopf invariants ( 0 Dok.)
- 55Q35 Operations in homotopy groups ( 0 Dok.)
- 55Q40 Homotopy groups of spheres ( 0 Dok.)
- 55Q45 Stable homotopy of spheres ( 0 Dok.)
- 55Q50 J-morphism ( 0 Dok.)
- 55Q51 v_n-periodicity ( 0 Dok.)
- 55Q52 Homotopy groups of special spaces ( 0 Dok.)
- 55Q55 Cohomotopy groups ( 0 Dok.)
- 55Q70 Homotopy groups of special types ( 0 Dok.)
- 55Q91 Equivariant homotopy groups ( 0 Dok.)
- 55Q99 None of the above, but in this section ( 0 Dok.)
- 55Qxx Homotopy groups ( 0 Dok. )
- 55R05 Fiber spaces ( 0 Dok.)
- 55R10 Fiber bundles ( 0 Dok.)
- 55R12 Transfer ( 0 Dok.)
- 55R15 Classification ( 0 Dok.)
- 55R20 Spectral sequences and homology of fiber spaces ( 0 Dok.)
- 55R25 Sphere bundles and vector bundles ( 0 Dok.)
- 55R35 Classifying spaces of groups and -spaces ( 0 Dok.)
- 55R37 Maps between classifying spaces ( 0 Dok.)
- 55R40 Homology of classifying spaces, characteristic classes ( 0 Dok.)
- 55R45 Homology and homotopy of B and B; Bott periodicity ( 0 Dok.)
- 55R50 Stable classes of vector space bundles, K-theory ( 0 Dok.)
- 55R55 Fiberings with singularities ( 0 Dok.)
- 55R60 Microbundles and block bundles ( 0 Dok.)
- 55R65 Generalizations of fiber spaces and bundles ( 0 Dok.)
- 55R70 Fibrewise topology ( 0 Dok.)
- 55R80 Discriminantal varieties, configuration spaces ( 0 Dok.)
- 55R91 Equivariant fiber spaces and bundles ( 0 Dok.)
- 55R99 None of the above, but in this section ( 0 Dok.)
- 55Rxx Fiber spaces and bundles ( 0 Dok. )
- 55S05 Primary cohomology operations ( 0 Dok.)
- 55S10 Steenrod algebra ( 0 Dok.)
- 55S12 Dyer-Lashof operations ( 0 Dok.)
- 55S15 Symmetric products, cyclic products ( 0 Dok.)
- 55S20 Secondary and higher cohomology operations ( 0 Dok.)
- 55S25 K-theory operations and generalized cohomology operations ( 0 Dok.)
- 55S30 Massey products ( 0 Dok.)
- 55S35 Obstruction theory ( 0 Dok.)
- 55S36 Extension and compression of mappings ( 0 Dok.)
- 55S37 Classification of mappings ( 0 Dok.)
- 55S40 Sectioning fiber spaces and bundles ( 0 Dok.)
- 55S45 Postnikov systems, k-invariants ( 0 Dok.)
- 55S91 Equivariant operations and obstructions ( 0 Dok.)
- 55S99 None of the above, but in this section ( 0 Dok.)
- 55Sxx Operations and obstructions ( 0 Dok. )
- 55T05 General ( 0 Dok.)
- 55T10 Serre spectral sequences ( 0 Dok.)
- 55T15 Adams spectral sequences ( 0 Dok.)
- 55T20 Eilenberg-Moore spectral sequences ( 0 Dok.)
- 55T25 Generalized cohomology ( 0 Dok.)
- 55T99 None of the above, but in this section ( 0 Dok.)
- 55Txx Spectral sequences ( 0 Dok. )
- 55U05 Abstract complexes ( 0 Dok.)
- 55U10 Simplicial sets and complexes ( 0 Dok.)
- 55U15 Chain complexes ( 0 Dok.)
- 55U20 Universal coefficient theorems, Bockstein operator ( 0 Dok.)
- 55U25 Homology of a product, Künneth formula ( 0 Dok.)
- 55U30 Duality ( 0 Dok.)
- 55U35 Abstract and axiomatic homotopy theory ( 0 Dok.)
- 55U40 Topological categories, foundations of homotopy theory ( 0 Dok.)
- 55U99 None of the above, but in this section ( 0 Dok.)
- 55Uxx Applied homological algebra and category theory ( 0 Dok. )
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14.07.10 |