JEL classification

Journal of Economic Literature Classification (10696) E - Macroeconomics and Monetary Economics (1324) E1 - General Aggregative Models (90) E13 - Neoclassical (16)
Number of items at this level: 16.
B
  • Bronk, Richard (2011-11-19 - 2011-11-21) Epistemological difficulties with neoclassical economics [Paper]. Southern Economic Association 2011, Washington DC, United States, USA.
    • C
  • Caselli, Francesco, Ventura, Jaume (2000). A representative consumer theory of distribution. American Economic Review, 90(4), 909-926. https://doi.org/10.1257/aer.90.4.909
  • Cunat, Alejandro, Deak, Szabolcs, Maffezzoli, Marco (2008). Tax cuts in open economies. (CEPDP 860). London School of Economics and Political Science. Centre for Economic Performance.
    • D
  • Drechsel, Thomas, Tenreyro, Silvana (2017). Commodity booms and busts in emerging economies. (CFM discussion paper series CFM-DP2017-23). Centre For Macroeconomics.
  • de Grauwe, Paul (2010). The scientific foundation of dynamic stochastic general equilibrium (DSGE) models. Public Choice, 144(3-4), 413-443. https://doi.org/10.1007/s11127-010-9674-x
    • F
  • Foldes, Lucien (2014). The optimal consumption function in a Brownian model of accumulation part B: existence of solutions of boundary value problems. (Systemic Risk Centre Discussion Papers 25). Systemic Risk Centre, The London School of Economics and Political Science.
  • Foldes, Lucien (2001). The optimal consumption function in a Brownian model of accumulation part a: the consumption function as solution of a boundary value problem. Journal of Economic Dynamics and Control, 25(12), 1951-1971. https://doi.org/10.1016/S0165-1889(00)00011-7
  • Foldes, Lucien (2017). The optimal consumption function in a Brownian model of accumulation. Part C: a dynamical system formulation. (Systemic Risk Centre Discussion Papers 68). Systemic Risk Centre, The London School of Economics and Political Science.
  • Foldes, Lucien (1996). The optimal consumption function in a Brownian model of accumulation. Part a: the consumption function as solution of a boundary value problem. Suntory and Toyota International Centres for Economics and Related Disciplines.
  • Foldes, Lucien (1996). The optimal consumption function in a Brownian model of accumulation. Part b: existence of solutions of boundary value problems. Suntory and Toyota International Centres for Economics and Related Disciplines.
    • H
  • Hopenhayn, Hugo A. (2016). Firm size and development. Economía, 17(1), 27 - 49. https://doi.org/10.31389/eco.44 picture_as_pdf
    • N
  • Ngai, L. Rachel, Samaniego, Roberto M. (2008). Mapping prices into productivity in multisector growth models. (CEPDP 869). London School of Economics and Political Science. Centre for Economic Performance.
  • Ngai, L. Rachel, Samaniego, Roberto M. (2009). Mapping prices into productivity in multisector growth models. Journal of Economic Growth, 14(3), 183-204. https://doi.org/10.1007/s10887-009-9044-z
    • Q
  • Quah, Danny (2000). Cross-country growth comparison : theory to empirics. (CEP discussion paper; CEPDP0442 442). London School of Economics and Political Science. Centre for Economic Performance.
  • Quah, Danny (1999). Cross-country growth comparison : theory to empirics. (CEPR discussion paper; no. 2294). Centre for Economic Policy Research (Great Britain).
    • T
  • Thwaites, Gregory (2014). Why are real interest rates so low? Secular stagnation and the relative price of investment goods. (CFM discussion paper series CFM-DP2014-28). Centre For Macroeconomics.