Computing Economic Chaos

@article{Day2004ComputingEC,
  title={Computing Economic Chaos},
  author={Richard H. Day and Oleg V. Pavlov},
  journal={Computational Economics},
  year={2004},
  volume={23},
  pages={289-301}
}
Existence theory in economics is usually in real domains such as the findingsof chaotic trajectories in models of economic growth, tâtonnement, oroverlapping generations models. Computational examples, however, sometimesconverge rapidly to cyclic orbits when in theory they should be nonperiodicalmost surely. We explain this anomaly as the result of digital approximationand conclude that both theoretical and numerical behavior can still illuminateessential features of the real data. 
Strange Attractors Generated by Multiple-Valued Static Memory Cell with Polynomial Approximation of Resonant Tunneling Diodes
TLDR
Analysis of the multiple-valued memory system (MVMS) composed by a pair of the resonant tunneling diodes, numerical values of the parameters are calculated such that funnel and double spiral chaotic attractor is observed.
Multi-valued static memory with resonant tunneling diodes as natural source of chaos
This paper brings deep study focused on dynamical behavior associated with a multi-valued static memory (MVSM) cell composed by a pair of the resonant tunneling diodes. Ampere–voltage characteristic
Testing for Reverse Causation and Omitted Variable Bias in Regressions
This paper shows through regression simulations that, when there are two highly collinear regressors, at least one of which has a simultaneous relationship with the dependent variable, t-ratios
Book Reviews
Imagine that you have been defending a heterodox idea, like the endogeneity of money, for years. Imagine that by accident you attend a conference on ‘Inflation Targeting: A New Paradigm for Monetary

References

SHOWING 1-10 OF 14 REFERENCES
Nonlinear Dynamics and Chaos in Optimal Growth: An Example
This study demonstrates the possibility of ergodically chaotic optimal accumulation in the case in which future utilities are discounted arbitrarily weakly. For this purpose, the authors use a
Optimal Cycles and Chaos: A Survey
This paper surveys the literature on cyclical and chaotic equilibrium paths in deterministic optimal growth models with infinitely lived agents. We focus on discrete time models but also briefly
Period Three Implies Chaos
The way phenomena or processes evolve or change in time is often described by differential equations or difference equations. One of the simplest mathematical situations occurs when the phenomenon
NON-LINEAR TRANSFORMATION STUDIES ON ELECTRONIC COMPUTERS
S>The properties of certain non-linear transformations in Euclidean spaces--mainly in two or three dimensions--are examined. The transformations, generally of very special and simple algebraic form,
Understanding Nonlinear Dynamics
1 Finite-Difference Equations.- 1.1 A Mythical Field.- 1.2 The Linear Finite-Difference Equation.- 1.3 Methods of Iteration.- 1.4 Nonlinear Finite-Difference Equations.- 1.5 Steady States and Their
Exact real computer arithmetic with continued fractions
  • J. Vuillemin
  • Mathematics, Computer Science
    LISP and Functional Programming
  • 1988
We introduce a representation of the computable real numbers by continued fractions. This deals with the subtle points of undecidable comparison an integer division, as well as representing the
...
...