MSCMSC
- [+]00-XXGeneral
- [+]01XXXHistory and Foundations
- [+]06XXXAlgebra
- [-]26XXXAnalysis
- [+]5XXXXGeometry and Topology
- [+]60XXXProbability and Statistics
- [+]65-XXNumerical analysis
- [+]68-XXComputer science
- [+]7XXXXApplications
- [+]97-XXMathematics education
- [+]26-XXReal functions
- [-]28-XXMeasure and integration
- [+]30-XXFunctions of a complex variable
- [+]31-XXPotential theory
- [+]32-XXSeveral complex variables and analytic spaces
- [+]33-XXSpecial functions
- [+]34-XXOrdinary differential equations
- [+]35-XXPartial differential equations
- [+]37-XXDynamical systems and ergodic theory
- [+]39-XXDifference and functional equations
- [+]40-XXSequences, series, summability
- [+]41-XXApproximations and expansions
- [+]42-XXFourier analysis
- [+]43-XXAbstract harmonic analysis
- [+]44-XXIntegral transforms, operational calculus
- [+]45-XXIntegral equations
- [+]46-XXFunctional analysis
- [+]47-XXOperator theory
- [+]49-XXCalculus of variations and optimal control; optimization
- 28-XXAllgemeines und Nachschlagewerke
- 28-00General reference works (handbooks, dictionaries, bibliographies, etc.)
- 28-01Instructional exposition (textbooks, tutorial papers, etc.)
- 28-02Research exposition (monographs, survey articles)
- 28-03Historical
- 28-04Explicit machine computation and programs
- 28-06Proceedings, conferences, collections, etc.
- [+]28AXXClassical measure theory
- [+]28BXXSet functions, measures and integrals with values in abstract spaces
- [-]28CXXSet functions and measures on spaces with additional structure
- [+]28DXXMeasure-theoretic ergodic theory
- [+]28EXXMiscellaneous topics in measure theory
- 28C05Integration theory via linear functionals (Radon measures, Daniell integrals, etc.), representing set functions and measures
- 28C10Set functions and measures on topological groups, Haar measures, invariant measures
- 28C15Set functions and measures on topological spaces (regularity of measures, etc.)
- 28C20Set functions and measures and integrals in infinite-dimensional spaces (Wiener measure, Gaussian measure, etc.)
- 28C99None of the above, but in this section
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