AbstractIn this paper we use tools from topology and dynamical systems to analyze the structure of solutions to implicitly defined equations that arise in economic theory, specifically in the study of so-called “backward dynamics”. For this purpose we use inverse limit spaces and shift homeomorphisms to describe solutions which are typical in that they are likely to be observed in future time. These predicted solutions corresponds to attractors in an inverse limit space under the shift homeomorphism(s)
We study asymptotic behavior arising in inverse limit spaces of dendrites. In particular, the invers...
AbstractFor an arbitrary Cr unimodal map f, its inverse limit space X is embedded in a planar region...
The results of this paper relate the dynamics of a continuous map ƒ of the circle and the topology o...
AbstractIn this paper we use tools from topology and dynamical systems to analyze the structure of s...
Some economic models like the cash-in-advance model of money have the property that the dynamics are...
Some economic models like the cash-in-advance model of money have the property that the dynamical sy...
Some economic models like the cash-in-advance model of money have the property that the dynamical sy...
Inverse limits provide a powerful tool for constructing complicated spaces from simple ones. They al...
In this paper, we provide a framework for calculating expected utility in mod-els with chaotic equil...
AbstractInverse limit spaces of one-dimensional continua frequently appear as attractors in dissipat...
AbstractThe purpose of the paper is to introduce mathematicians to a cash-in-advance model from econ...
Some economic models like the cash-in-advance model of money or overlapping genera-tions model have ...
In Qualitative Analysis of the Periodically Forced Relaxation Oscillations, Mark Levi (Mem. Am. Ma...
We study inverse limits with set-valued functions using a pull-back construction and representing th...
CHAOTIC SOLUTIONS IN THE LUCAS MODEL In this paper we show that the investigation of limit set ...
We study asymptotic behavior arising in inverse limit spaces of dendrites. In particular, the invers...
AbstractFor an arbitrary Cr unimodal map f, its inverse limit space X is embedded in a planar region...
The results of this paper relate the dynamics of a continuous map ƒ of the circle and the topology o...
AbstractIn this paper we use tools from topology and dynamical systems to analyze the structure of s...
Some economic models like the cash-in-advance model of money have the property that the dynamics are...
Some economic models like the cash-in-advance model of money have the property that the dynamical sy...
Some economic models like the cash-in-advance model of money have the property that the dynamical sy...
Inverse limits provide a powerful tool for constructing complicated spaces from simple ones. They al...
In this paper, we provide a framework for calculating expected utility in mod-els with chaotic equil...
AbstractInverse limit spaces of one-dimensional continua frequently appear as attractors in dissipat...
AbstractThe purpose of the paper is to introduce mathematicians to a cash-in-advance model from econ...
Some economic models like the cash-in-advance model of money or overlapping genera-tions model have ...
In Qualitative Analysis of the Periodically Forced Relaxation Oscillations, Mark Levi (Mem. Am. Ma...
We study inverse limits with set-valued functions using a pull-back construction and representing th...
CHAOTIC SOLUTIONS IN THE LUCAS MODEL In this paper we show that the investigation of limit set ...
We study asymptotic behavior arising in inverse limit spaces of dendrites. In particular, the invers...
AbstractFor an arbitrary Cr unimodal map f, its inverse limit space X is embedded in a planar region...
The results of this paper relate the dynamics of a continuous map ƒ of the circle and the topology o...