Mathematical Economics and the Dynamics of Capitalism: Goodwin's Legacy Continued
Peter Flaschel · Michael Landesmann
Apr 2016 · Routledge
Ebook
302
Pages
family_home
Eligible
info
reportRatings and reviews aren’t verified Learn More
About this ebook
Richard Goodwin was a pioneer in the use of mathematical tools to understand the dynamics of capitalist economies. This book contains contributions which focus on the rigorous extension of Goodwin’s modelling of macro-dynamics and the micro-structures underlying them, and also research with a wider perspective related to Goodwin’s vision of an integrated Marx-Keynes-Schumpeter (M-K-S) system of the dynamics of capitalist economies.
The variety of approaches in this book range from detailed business cycle analyses to Schumpeterian processes of creative destruction. They include
The variety of approaches in this book range from detailed business cycle analyses to Schumpeterian processes of creative destruction. They include
- thorough theoretical analysis of delayed dynamical systems.
- empirical studies of Goodwin’s classical growth cycle model and the integration of Keynesian aspects of effective demand and of financial mechanisms that impact the real macro-economy.
- micro-economic structural analysis.
- expectations driven aspects of micro-founded business cycle modelling
About the author
Peter Flaschel is Professor of Economics at the Department of Economics and Business Administration, Bielefeld University, Bielefeld, Germany
Michael Landesmann is Scientific Director of the Vienna Institute for International Economic Studies and Professor and Chair of the Department of Economics at the Johannes Kepler University in Linz, Austria.
Rate this ebook
Tell us what you think.
Reading information
Smartphones and tablets
Install the Google Play Books app for Android and iPad/iPhone. It syncs automatically with your account and allows you to read online or offline wherever you are.
Laptops and computers
You can listen to audiobooks purchased on Google Play using your computer's web browser.
eReaders and other devices
To read on e-ink devices like Kobo eReaders, you'll need to download a file and transfer it to your device. Follow the detailed Help Center instructions to transfer the files to supported eReaders.
