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Navegando por la clasificación temática MSC 2000: 11R · Algebraic number theory: global fields
 
11 Number theory
 
  11R Algebraic number theory: global fields {For complex multiplication, see 11G15}
    11R04 Algebraic numbers; rings of algebraic integers
    11R06 PV-numbers and generalizations; other special algebraic numbers
    11R09 Polynomials (irreducibility, etc.)
    11R11 Quadratic extensions
    11R16 Cubic and quartic extensions
    11R18 Cyclotomic extensions
    11R20 Other abelian and metabelian extensions
    11R21 Other number fields
    11R23 Iwasawa theory
    11R27 Units and factorization
    11R29 Class numbers, class groups, discriminants
    11R32 Galois theory
    11R33 Integral representations related to algebraic numbers; Galois module structure of rings of integers [See also 20C10]
    11R34 Galois cohomology [See also 12Gxx, 16H05, 19A31]
    11R37 Class field theory
    11R39 Langlands-Weil conjectures, nonabelian class field theory [See also 11Fxx, 22E55]
    11R42 Zeta functions and $L$-functions of number fields [See also 11M41, 19F27]
    11R44 Distribution of prime ideals [See also 11N05]
    11R45 Density theorems
    11R47 Other analytic theory [See also 11Nxx]
    11R52 Quaternion and other division algebras: arithmetic, zeta functions
    11R54 Other algebras and orders, and their zeta and $L$-functions [See also 11S45, 16H05, 16Kxx]
    11R56 Adèle rings and groups
    11R58 Arithmetic theory of algebraic function fields [See also 14-XX]
    11R60 Cyclotomic function fields (class groups, Bernoulli objects, etc.)
    11R65 Class groups and Picard groups of orders
    11R70 $K$-theory of global fields [See also 19Fxx]
    11R80 Totally real and totally positive fields [See also 12J15]
    11R99 None of the above, but in this section
 

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