1983
DOI: 10.1007/978-3-642-81789-2
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Concepts and Models of a Quantitative Sociology

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Cited by 347 publications
(127 citation statements)
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“…The model draws on Haken's synergetic approach (Haken, 1978) and is based on a Master-Equation algorithm (see Weidlich and Haag, 1983). The other notable feature of the model is its evolutionary character.…”
Section: Modelling the Self-organisation Of Strategic Alliancesmentioning
confidence: 99%
See 1 more Smart Citation
“…The model draws on Haken's synergetic approach (Haken, 1978) and is based on a Master-Equation algorithm (see Weidlich and Haag, 1983). The other notable feature of the model is its evolutionary character.…”
Section: Modelling the Self-organisation Of Strategic Alliancesmentioning
confidence: 99%
“…2 See Weidlich/Haag (1983). The state space x describes the particular distribution of cooperative firms n 1 and non-cooperative firms n 2 .…”
Section: Mean Field Analysismentioning
confidence: 99%
“…A third interesting development in the area of dynamic discrete choice modelling can be found in the so-ealled master-equation approach advocated among others by Weidlich and Haag (1983). A master equation describes the evolution of the probability distribution function, representing the transition probabilities for well defined states of a dynamic micro-based spatial system of actors.…”
Section: Outlook: Alternative Approaches To Modelling the Dynamics Ofmentioning
confidence: 99%
“…This increased attention is due to methodological advances in the area of (in)stability and (dis)equilibrium analysis (e.g., Nicolis and Prigogine, 1977, Thom, 1975and Weidlich and Haag, 1983, to the progress made in the statistical, mathematical and computerized handling of non-linear dynamic models, and to the general awareness that the economies of most countries are going through a stage of structural (i.e., non-linear dynamic) change.…”
Section: Introductionmentioning
confidence: 99%
“…In particular, economie theory and modelling has adopted various concepts and research strategies from the natural sciences, for example from biology, ecology and classical physics. Consequently, we may classify the various non-linear dynamic models developed in the past decade and which are capable of exhibiting bifurcations, oscillations and also self-organising structures, according to the following prototypes: a) models based on logistic laws of biological populations (see, e.g., many analyses based on Harris and Wilson's (1978) models) ; b) models based on the dissipative structures emerging from physics and chemistry (see, e.g., Allen, 1982); c) models derived from the interaction laws in synergetics (see e.g., Weidlich and Haag, 1983); d) models based on ecological/biological processes of a prey/predator type (see, e.g., Dendrinos and Mullally, 1981); e) models derived from ecological theories of innovation diffusion (see, e.g., Blommestein andSonis, 1987).…”
Section: Introductionmentioning
confidence: 99%