Solow Growth Model in the context of Nonlinear system


Solow Growth Model in the context of Nonlinear system

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⭐ Core Definition: Solow Growth Model

The Solow–Swan model or exogenous growth model is an economic model of long-run economic growth. It attempts to explain long-run economic growth by looking at capital accumulation, labor or population growth, and increases in productivity largely driven by technological progress. At its core, it is an aggregate production function, often specified to be of Cobb–Douglas type, which enables the model "to make contact with microeconomics". The model was developed independently by Robert Solow and Trevor Swan in 1956, and superseded the Keynesian Harrod–Domar model.

Mathematically, the Solow–Swan model is a nonlinear system consisting of a single ordinary differential equation that models the evolution of the per capita stock of capital. Due to its particularly attractive mathematical characteristics, Solow–Swan proved to be a convenient starting point for various extensions. For instance, in 1965, David Cass and Tjalling Koopmans integrated Frank Ramsey's analysis of consumer optimization, thereby endogenizing the saving rate, to create what is now known as the Ramsey–Cass–Koopmans model.

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Solow Growth Model in the context of Factor endowments

A factor endowment, in economics, is commonly understood to be the amount of land, labor, capital, and entrepreneurship that a country possesses and can exploit for the production of capital and goods. Countries with a large endowment of resources tend to be more prosperous than those with a small endowment if all other things are equal. This concept of the relationship between a nation's factor endowment and its economic productivity underpins much of basic macroeconomics, such as the comparative advantage, international trade theory, and the Solow-Swan model.

Some argue that the development of sound institutions to access and equitably distribute these resources is necessary in order for a country to obtain the greatest benefit from its factor endowment.

View the full Wikipedia page for Factor endowments
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