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Please note that in the second half of 2009, MSC2010 is deployed in the production of ZMATH and will become official standard in January 2010.


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32-XX Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} → ZMATH
32Axx Holomorphic functions of several complex variables → ZMATH
32A05 Power series, series of functions → ZMATH
32A07 Special domains (Reinhardt, Hartogs, circular, tube) → ZMATH
32A10 Holomorphic functions → ZMATH
32A12 Multifunctions → ZMATH
32A15 Entire functions → ZMATH
32A17 Special families of functions → ZMATH
32A18 Bloch functions, normal functions → ZMATH
32A19 Normal families of functions, mappings → ZMATH
32A20 Meromorphic functions → ZMATH
32A22 Nevanlinna theory (local); growth estimates; other inequalities {For geometric theory, see 32H25, 32H30} → ZMATH
32A25 Integral representations; canonical kernels (Szegó, Bergman, etc.) → ZMATH
32A26 Integral representations, constructed kernels (e.g. Cauchy, Fantappiè-type kernels) → ZMATH
32A27 Local theory of residues [See also 32C30] → ZMATH
32A30 Other generalizations of function theory of one complex variable (should also be assigned at least one classification number from Section 30) {For functions of several hypercomplex variables, see 30G35} → ZMATH
32A35 ${H}^p$-spaces, Nevanlinna spaces [See also 32M15, 42B30, 43A85, 46J15] → ZMATH
32A36 Bergman spaces → ZMATH
32A37 Other spaces of holomorphic functions (e.g. bounded mean oscillation (BMOA), vanishing mean oscillation (VMOA)) [See also 46Exx] → ZMATH
32A38 Algebras of holomorphic functions [See also 30H05, 46J10, 46J15] → ZMATH
32A40 Boundary behavior of holomorphic functions → ZMATH
32A45 Hyperfunctions [See also 46F15] → ZMATH
32A50 Harmonic analysis of several complex variables [See mainly 43-XX] → ZMATH
32A55 Singular integrals → ZMATH
32A60 Zero sets of holomorphic functions → ZMATH
32A65 Banach algebra techniques [See mainly 46Jxx] → ZMATH
32A70 Functional analysis techniques [See mainly 46Exx] → ZMATH
32A99 None of the above, but in this section → ZMATH
 
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