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Navegando por la clasificación temática MSC 2000: 57 · Manifolds and cell complexes
 
57 Manifolds and cell complexes
  57-00 General reference works (handbooks, dictionaries, bibliographies, etc.)
  57-01 Instructional exposition (textbooks, tutorial papers, etc.)
  57-02 Research exposition (monographs, survey articles)
  57-03 Historical
  57-04 Explicit machine computation and programs (not the theory of computation or programming)
  57-06 Proceedings, conferences, collections, etc.
  57-99 Manifolds and cell complexes (not classified at a more specific level)
 
  57M Low-dimensional topology
    57M05 Fundamental group, presentations, free differential calculus
    57M07 Topological methods in group theory
    57M10 Covering spaces
    57M12 Special coverings, e.g. branched
    57M15 Relations with graph theory [See also 05Cxx]
    57M20 Two-dimensional complexes
    57M25 Knots and links in $S^3$ {For higher dimensions, see 57Q45}
    57M27 Invariants of knots and 3-manifolds
    57M30 Wild knots and surfaces, etc., wild embeddings
    57M35 Dehn's lemma, sphere theorem, loop theorem, asphericity
    57M40 Characterizations of $E^3$ and $S^3$ (Poincaré conjecture) [See also 57N12]
    57M50 Geometric structures on low-dimensional manifolds
    57M60 Group actions in low dimensions
    57M99 None of the above, but in this section
 
  57N Topological manifolds
    57N05 Topology of $E^2$, $2$-manifolds
    57N10 Topology of general $3$-manifolds [See also 57Mxx]
    57N12 Topology of $E^3$ and $S^3$ [See also 57M40]
    57N13 Topology of $E^4$, $4$-manifolds [See also 14Jxx, 32Jxx]
    57N15 Topology of $E^n$, $n$-manifolds ($4 < n < \infty$)
    57N16 Geometric structures on manifolds [See also 57M50]
    57N17 Topology of topological vector spaces
    57N20 Topology of infinite-dimensional manifolds [See also 58Bxx]
    57N25 Shapes [See also 54C56, 55P55, 55Q07]
    57N30 Engulfing
    57N35 Embeddings and immersions
    57N37 Isotopy and pseudo-isotopy
    57N40 Neighborhoods of submanifolds
    57N45 Flatness and tameness
    57N50 $S^{n-1}\subset E^n$, Schoenflies problem
    57N55 Microbundles and block bundles [See also 55R60, 57Q50]
    57N60 Cellularity
    57N65 Algebraic topology of manifolds
    57N70 Cobordism and concordance
    57N75 General position and transversality
    57N80 Stratifications
    57N99 None of the above, but in this section
 
  57P Generalized manifolds [See also 18F15]
    57P05 Local properties of generalized manifolds
    57P10 Poincaré duality spaces
    57P99 None of the above, but in this section
 
  57Q PL-topology
    57Q05 General topology of complexes
    57Q10 Simple homotopy type, Whitehead torsion, Reidemeister-Franz torsion, etc. [See also 19B28]
    57Q12 Wall finiteness obstruction for CW-complexes
    57Q15 Triangulating manifolds
    57Q20 Cobordism
    57Q25 Comparison of PL-structures: classification, Hauptvermutung
    57Q30 Engulfing
    57Q35 Embeddings and immersions
    57Q37 Isotopy
    57Q40 Regular neighborhoods
    57Q45 Knots and links (in high dimensions) {For the low-dimensional case, see 57M25}
    57Q50 Microbundles and block bundles [See also 55R60, 57N55]
    57Q55 Approximations
    57Q60 Cobordism and concordance
    57Q65 General position and transversality
    57Q91 Equivariant PL-topology
    57Q99 None of the above, but in this section
 
  57R Differential topology {For foundational questions of differentiable manifolds, see 58Axx; for infinite-dimensional manifolds, see 58Bxx}
    57R05 Triangulating
    57R10 Smoothing
    57R12 Smooth approximations
    57R15 Specialized structures on manifolds (spin manifolds, framed manifolds, etc.)
    57R17 Symplectic and contact topology
    57R19 Algebraic topology on manifolds
    57R20 Characteristic classes and numbers
    57R22 Topology of vector bundles and fiber bundles [See also 55Rxx]
    57R25 Vector fields, frame fields
    57R27 Controllability of vector fields on $C^\infty$ and real-analytic manifolds [See also 49Qxx, 37C10, 93B05]
    57R30 Foliations; geometric theory
    57R32 Classifying spaces for foliations; Gelfand-Fuks cohomology [See also 58H10]
    57R35 Differentiable mappings
    57R40 Embeddings
    57R42 Immersions
    57R45 Singularities of differentiable mappings
    57R50 Diffeomorphisms
    57R52 Isotopy
    57R55 Differentiable structures
    57R56 Topological quantum field theories
    57R57 Applications of global analysis to structures on manifolds, Donaldson and Seiberg-Witten invariants [See also 58-XX]
    57R58 Floer homology
    57R60 Homotopy spheres, Poincaré conjecture
    57R65 Surgery and handlebodies
    57R67 Surgery obstructions, Wall groups [See also 19J25]
    57R70 Critical points and critical submanifolds
    57R75 O- and SO-cobordism
    57R77 Complex cobordism (U- and SU-cobordism) [See also 55N22]
    57R80 $h$- and $s$-cobordism
    57R85 Equivariant cobordism
    57R90 Other types of cobordism [See also 55N22]
    57R91 Equivariant algebraic topology of manifolds
    57R95 Realizing cycles by submanifolds
    57R99 None of the above, but in this section
 
  57S Topological transformation groups [See also 20F34, 22-XX, 37-XX, 54H15, 58D05]
    57S05 Topological properties of groups of homeomorphisms or diffeomorphisms
    57S10 Compact groups of homeomorphisms
    57S15 Compact Lie groups of differentiable transformations
    57S17 Finite transformation groups
    57S20 Noncompact Lie groups of transformations
    57S25 Groups acting on specific manifolds
    57S30 Discontinuous groups of transformations
    57S99 None of the above, but in this section
 
  57T Homology and homotopy of topological groups and related structures
    57T05 Hopf algebras [See also 16W30]
    57T10 Homology and cohomology of Lie groups
    57T15 Homology and cohomology of homogeneous spaces of Lie groups
    57T20 Homotopy groups of topological groups and homogeneous spaces
    57T25 Homology and cohomology of ${H}$-spaces
    57T30 Bar and cobar constructions [See also 18G55, 55Uxx]
    57T35 Applications of Eilenberg-Moore spectral sequences [See also 55R20, 55T20]
    57T99 None of the above, but in this section
 

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