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Navegando por la clasificación temática MSC 2000: 51 · Geometry
 
51 Geometry
  51-00 General reference works (handbooks, dictionaries, bibliographies, etc.)
  51-01 Instructional exposition (textbooks, tutorial papers, etc.)
  51-02 Research exposition (monographs, survey articles)
  51-03 Historical
  51-04 Explicit machine computation and programs (not the theory of computation or programming)
  51-06 Proceedings, conferences, collections, etc.
  51-99 Geometry (not classified at a more specific level)
 
  51A Linear incidence geometry
    51A05 General theory and projective geometries
    51A10 Homomorphism, automorphism and dualities
    51A15 Structures with parallelism
    51A20 Configuration theorems
    51A25 Algebraization [See also 12Kxx, 20N05]
    51A30 Desarguesian and Pappian geometries
    51A35 Non-Desarguesian affine and projective planes
    51A40 Translation planes and spreads
    51A45 Incidence structures imbeddable into projective geometries
    51A50 Polar geometry, symplectic spaces, orthogonal spaces
    51A99 None of the above, but in this section
 
  51B Nonlinear incidence geometry
    51B05 General theory
    51B10 Möbius geometries
    51B15 Laguerre geometries
    51B20 Minkowski geometries
    51B25 Lie geometries
    51B99 None of the above, but in this section
 
  51C05 Ring geometry (Hjelmslev, Barbilian, etc.)
 
 
  51D Geometric closure systems
    51D05 Abstract (Maeda) geometries
    51D10 Abstract geometries with exchange axiom
    51D15 Abstract geometries with parallelism
    51D20 Combinatorial geometries [See also 05B25, 05B35]
    51D25 Lattices of subspaces [See also 05B35]
    51D30 Continuous geometries and related topics [See also 06Cxx]
    51D99 None of the above, but in this section
 
  51E Finite geometry and special incidence structures
    51E05 General block designs [See also 05B05]
    51E10 Steiner systems
    51E12 Generalized quadrangles, generalized polygons
    51E14 Finite partial geometries (general), nets, partial spreads
    51E15 Affine and projective planes
    51E20 Combinatorial structures in finite projective spaces [See also 05Bxx]
    51E21 Blocking sets, ovals, $k$-arcs
    51E22 Linear codes and caps in Galois spaces [See also 94B05]
    51E23 Spreads and packing problems
    51E24 Buildings and the geometry of diagrams
    51E25 Other finite nonlinear geometries
    51E26 Other finite linear geometries
    51E30 Other finite incidence structures [See also 05B30]
    51E99 None of the above, but in this section
 
  51F Metric geometry
    51F05 Absolute planes
    51F10 Absolute spaces
    51F15 Reflection groups, reflection geometries [See also 20H10, 20H15; for Coxeter groups, see 20F55]
    51F20 Congruence and orthogonality [See also 20H05]
    51F25 Orthogonal and unitary groups [See also 20H05]
    51F99 None of the above, but in this section
 
  51G05 Ordered geometries (ordered incidence structures, etc.)
 
 
  51H Topological geometry
    51H05 General theory
    51H10 Topological linear incidence structures
    51H15 Topological nonlinear incidence structures
    51H20 Topological geometries on manifolds [See also 57-XX]
    51H25 Geometries with differentiable structure [See also 53Cxx, 53C70]
    51H30 Geometries with algebraic manifold structure [See also 14-XX]
    51H99 None of the above, but in this section
 
  51J Incidence groups
    51J05 General theory
    51J10 Projective incidence groups
    51J15 Kinematic spaces
    51J20 Representation by near-fields and near-algebras [See also 12K05, 16Y30]
    51J99 None of the above, but in this section
 
  51K Distance geometry
    51K05 General theory
    51K10 Synthetic differential geometry
    51K99 None of the above, but in this section
 
  51L Geometric order structures [See also 53C75]
    51L05 Geometry of orders of nondifferentiable curves
    51L10 Directly differentiable curves
    51L15 $n$-vertex theorems via direct methods
    51L20 Geometry of orders of surfaces
    51L99 None of the above, but in this section
 
  51M Real and complex geometry
    51M04 Elementary problems in Euclidean geometries
    51M05 Euclidean geometries (general) and generalizations
    51M09 Elementary problems in hyperbolic and elliptic geometries
    51M10 Hyperbolic and elliptic geometries (general) and generalizations
    51M15 Geometric constructions
    51M16 Inequalities and extremum problems {For convex problems, see 52A40}
    51M20 Polyhedra and polytopes; regular figures, division of spaces [See also 51F15]
    51M25 Length, area and volume [See also 26B15]
    51M30 Line geometries and their generalizations [See also 53A25]
    51M35 Synthetic treatment of fundamental manifolds in projective geometries (Grassmannians, Veronesians and their generalizations) [See also 14M15]
    51M99 None of the above, but in this section
 
  51N Analytic and descriptive geometry
    51N05 Descriptive geometry [See also 65D17, 68U07]
    51N10 Affine analytic geometry
    51N15 Projective analytic geometry
    51N20 Euclidean analytic geometry
    51N25 Analytic geometry with other transformation groups
    51N30 Geometry of classical groups [See also 20Gxx, 14L35]
    51N35 Questions of classical algebraic geometry [See also 14Nxx]
    51N99 None of the above, but in this section
 
  51P05 Geometry and physics (should also be assigned at least one other classification number from Sections 70--86)
 
 

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