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  • 91-XX Game theory, economics, social and behavioral sciences
  • 91Bxx Mathematical economics
  • 91B60 Trade models

91Bxx Mathematical economics

  • 91B02 Fundamental topics (basic mathematics, methodology; applicable to economics in general)
  • 91B06 Decision theory
  • 91B08 Individual preferences
  • 91B10 Group preferences
  • 91B12 Voting theory
  • 91B14 Social choice
  • 91B15 Welfare economics
  • 91B16 Utility theory
  • 91B18 Public goods
  • 91B24 Price theory and market structure
  • 91B25 Asset pricing models
  • 91B26 Market models (auctions, bargaining, bidding, selling, etc.)
  • 91B30 Risk theory, insurance
  • 91B32 Resource and cost allocation
  • 91B38 Production theory, theory of the firm
  • 91B40 Labor market, contracts
  • 91B42 Consumer behavior, demand theory
  • 91B44 Informational economics
  • 91B50 General equilibrium theory
  • 91B51 Dynamic stochastic general equilibrium theory
  • 91B52 Special types of equilibria
  • 91B54 Special types of economies
  • 91B55 Economic dynamics
  • 91B60 Trade models
  • 91B62 Growth models
  • 91B64 Macro-economic models (monetary models, models of taxation)
  • 91B66 Multisectoral models
  • 91B68 Matching models
  • 91B69 Heterogeneous agent models
  • 91B70 Stochastic models
  • 91B72 Spatial models
  • 91B74 Models of real-world systems
  • 91B76 Environmental economics (natural resource models, harvesting, pollution, etc.)
  • 91B80 Applications of statistical and quantum mechanics to economics (econophysics)
  • 91B82 Statistical methods; economic indices and measures
  • 91B84 Economic time series analysis
  • 91B99 None of the above, but in this section
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Trading areas of facilities with different sizes

H. A. Eiselt, G. Laporte (1988)

RAIRO - Operations Research - Recherche Opérationnelle

z-Transform and Identification of Linear Econometric Models with Autocorrelated Errors.

M. Deistler (1975)

Metrika

Вероятностное вогнутое динамическое программирование

Е.Б. Дынкин (1972)

Matematiceskij sbornik

Исследование непрерывности технологического отображения в модели Неймана-Гейла

И.А. Красс (1972)

Sibirskij matematiceskij zurnal

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