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Serial Article

DOI data
DOI 10.7336/academicus.2015.12.05
URL https://academicus.edu.al/?subpage=volumes&nr=12
Multiple Resolution:
MR URL https://academicus.edu.al
MR URL https://academicus.edu.al/nr12/Academicus-MMXV-12-073-093.html
MR URL https://academicus.edu.al/nr12/Academicus-MMXV-12-073-093.pdf
MR URL mailto:info@academicus.edu.al
MR URL https://academicus.edu.al/images/front_end/academicus.jpg
MR URL https://creativecommons.org/licenses/by-nc-nd/4.0/
Acess Indicators:
OA – Open Access
OA License https://creativecommons.org/licenses/by-nc-nd/4.0/

Journal Data

Full Title
English (eng)
Academicus International Scientific Journal
Publisher (01) Academicus International Scientific Journal
Country of publication Albania (AL)
ISSN 20793715
Product Form Printed Journal (JB)
ISSN 23091088
Product Form Online Journal (JD)

Journal Issue Data
Journal Volume Number 12
Journal Issue Date (YYYY/MM) 2015 / 07
Serial Article Data
Title
English (eng)
Oscillations in a Growth Model with Capital, Technology and Environment with Exogenous Shocks
By (author) (A01) Wei Bin Zhang
Affiliation Ritsumeikan Asia Pacific University, Japan, Prof.Dr.
ORCID (21) https://orcid.org/0000-0002-3012-304X
Number of Pages 21
First Page 73
Last Page 93
Language of text English (eng)
Publication Date (YYYY/MM) 2015 / 07
Copyright 2015, Academicus
Abstract
Main description (01)
This paper generalizes the dynamic growth model with wealth accumulation, technological change and environmental change by Zhang (2012) by making all the parameters as time-dependent parameters. The model treats physical capital accumulation, knowledge creation and utilization, and environmental change as endogenous variables. It synthesizes the basic ideas of the neoclassical growth theory, Arrow’s learning-by-doing model and the traditional dynamic models of environmental change within a comprehensive framework. The behavior of the household is described with an alternative approach to household behavior. We simulated the model to demonstrate existence of equilibrium points, motion of the dynamic system, and oscillations due to different exogenous shocks.

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