This article describes the geometric tools which can be employed for the qualitative analysis of second order difference equations. By showing how linearequations can be investigated by geometric methods it suggests how some nonlinear equations can also be handled with the aid of these tools. This is illustrated by a geometric restatement of the Hicksain (nonlinear second order difference equation) trade cycle model.
MLA
Baumol, William J.. “Topology of Second Order Linear Difference Equations with Constant Coefficients.” Econometrica, vol. 26, .no 2, Econometric Society, 1958, pp. 258-285, https://www.jstor.org/stable/1907589
Chicago
Baumol, William J.. “Topology of Second Order Linear Difference Equations with Constant Coefficients.” Econometrica, 26, .no 2, (Econometric Society: 1958), 258-285. https://www.jstor.org/stable/1907589
APA
Baumol, W. J. (1958). Topology of Second Order Linear Difference Equations with Constant Coefficients. Econometrica, 26(2), 258-285. https://www.jstor.org/stable/1907589
We are deeply saddened by the passing of Kate Ho, the John L. Weinberg Professor of Economics and Business Policy at Princeton University and a Fellow of the Econometric Society. Kate was a brilliant IO economist and scholar whose impact on the profession will resonate for many years to come.
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