Titlebook: Competition, Instability, and Nonlinear Cycles; Proceedings of an In Willi Semmler Conference proceedings 1986 Springer-Verlag Berlin Heide

Integrate

Swinging along the Autostradae to what now appears to me to be one of the great, seminal works of this century, the omission being possibly the result of my own blindness. The beautifully spare architecture of its encompassing structure leaves one awestruck. Apparently without antecedents, it sprang full blown from that fertile

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Stability and Instability in a Dynamic Model of Capitalist Production (abridged version)What follows is part of a broader study concerning the properties of capitalist economies with regard to stability. These properties are analyzed on the basis of a microeconomic model of the competitive process, based on the classical principles derived from the works of Smith, Ricardo and Marx.. From these classical microeconomic foundations, a ..

Resection

Lecture Notes in Computer Sciencebility of aggregates such as investment, outputs, and employment (see Kaldor, 1940; Goodwin, 1948, 1951, 1972; Hicks, 1950; Duesenberry, 1958; Klein/Preston, 1969; Chang/Smyth, 1971; Kalecki, 1971; Dana/Malgrange, 1981).

無動于衷

Cryptography with One-Way Communications which characterize non-linear aspects of cyclical phenomena better. [e.g. Marraval (1983)]. Finally, a small number of papers have attempted to investigate non-linear cyclical behavior using non-regression based techniques. [e.g. Neftci (1984), DeLong and Summers (1984)]. This paper is a review of these approaches.

folliculitis

CREEK

TRAWL

Lecture Notes in Computer Scienceection utilizes the theory of markup pricing to elaborate on the stability properties of classically oriented production price systems (Nikaido/Kobayashi, 1978; Krause, 1983; Fujimoto/Krause, 1985; Boggio, 1985; Catz/Laganier, 1984).

BAN

lethargy

倔強不能

Ergodic Price Setting with Technical Progressis is confined to circulating capital only. (Fixed capital is treated in [1].) The main tool in obtaining the result is an ergodicity property for inhomogeneous products of nonlinear positive operators. (Section 3.) For the latter we present a proof on the basis of some earlier results obtained by the authors ([5],[6],[8]).