2005
DOI: 10.1016/j.chaos.2004.11.044
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A dynamic IS-LM model with delayed taxation revenues

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Cited by 112 publications
(70 citation statements)
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“…Here, we use the term "Hopf" just to highlight the fact that a fixed point looses stability as the eigenvalues of the Jacobian at the fixed point cross the imaginary axis of the complex plain). De Cesare and Sportelli [13], Neamtu et al [14], Zhou and Li [15], and Sportelli et al [16] provide an interesting study on how limit cycles generated by Hopf bifurcations may arise in inflation models when there exists a finite lag between the accrual and payment of taxes, which implies a qualitative study of delay differential equations.…”
Section: Introductionmentioning
confidence: 99%
“…Here, we use the term "Hopf" just to highlight the fact that a fixed point looses stability as the eigenvalues of the Jacobian at the fixed point cross the imaginary axis of the complex plain). De Cesare and Sportelli [13], Neamtu et al [14], Zhou and Li [15], and Sportelli et al [16] provide an interesting study on how limit cycles generated by Hopf bifurcations may arise in inflation models when there exists a finite lag between the accrual and payment of taxes, which implies a qualitative study of delay differential equations.…”
Section: Introductionmentioning
confidence: 99%
“…In recent years, study on chaos is one of the most interesting research topics in real and physical systems [1][2][3][4]. In 1985, chaotic behavior was discovered in financial systems [5].…”
Section: Introductionmentioning
confidence: 99%
“…The features of economic data were presented in view of the dynamical behaviors of systems. Many nonlinear continuous models have been introduced to study complex economic dynamics, such as the IS-LM model [2], Goodwin's accelerate model [3], the forced Vander-Pol model [4], and Behrens-Feichtinger model [5]. And the same as the other systems in world, financial system, as a nonlinear system, displays many complex dynamical behaviors, such as depending on initial value sensitivity, the complex phase portraits, positive Lyapunov exponents, and fractal properties.…”
Section: Introductionmentioning
confidence: 99%