Titlebook

關稅

背帶

Erika Rosivatz,Rudiger Woscholskihange, and consumption of a large number of commodities. Mere formal description, by means of a mathematical model, of a particular economy at a single point of time, or in a single time period, first proposed by LeonWalras (1874–77), is far from straightforward. However, the “setting in motion” of

口味

旁觀者

Inositol Polyphosphates and KinasesConstant Elasticity of Substitution (CES), and fixed coefficients, or Leontief, functions. We should mention also the so called returns to scale. The simplest case to consider in the analysis of macro models, for all types of production functions, is constant returns to scale, i.e. multiplying all i

Ventricle

Helena C. F. Oliveira,Helena F. Raposorowth, a large literature has been devoted to the grand theme of the time evolution of an economy, and of its business cycles.1 In this chapter we focus on one element contributing to economic growth, and to business cycles, that is often not considered explicitly in general theoretical macromodels:

格子架

Thermodynamics of Liquid Surfaces,frequently a fraction of income is neither consumed nor directly invested in production, but is invested indirectly in production, i.e. it is devoted to . to improve the productivity of inputs directly entering production.1 Here we want to extend the model presented in Chapter 4 to include the expen

格子架

Lilia Magomedova,Carolyn L. Cumminsthe economic sphere. On the one hand governments raise taxes from citizens and firms, while on the other they supply public goods which very often, but not always, are essential to everyday economic activity. By way of example, we can mention the supply of services such as education, public health,

平項山

I. Tomita,Y. Zhou,M. Ezaki,T. Onda,T. Tomitathe production function. Simulations are also extremely sensitive to the choice of the value of ., given the same values for all other parameters, and given the same starting values for the state variables.

Ankylo-

Phosphatidic Acid-Mediated Signaling,apter| 4 this production function generates the following demand function for labour: . otherwise we have . Indeed, since output has been chosen as a| numeraire, . measures the marginal productivity of labour input.

Oversee

https://doi.org/10.1007/978-3-642-87365-2n time according to a steady rate. We restrict this to Cobb–Douglas type production functions. The law governing labour supply is . = .(1 + .)., for positive values of . and ., where . is the rate of growth of the population and . is the starting population. It is obvious that the form of the labour