Titlebook: Complexity and Self-Organization in Social and Economic Systems; Proceedings of the I Fukang Fang,Michèle Sanglier Conference proceedings 1

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Masonry Vaults: Cross and Cloister Vaults,rganisation present in the system at a particular time. In fact, the structure and organization of the system in question changes qualitatively over time, as the components and interaction mechanisms emerge and change through time. This paper addresses the mathematical modelling of the over-arching

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https://doi.org/10.1007/978-3-642-30132-2petition among the four most important geostrategic zones (namely US, Japan, Europe and South East Asia). It takes into account the dynamics of investment, the dynamics of the production, the product life cycle and the strategic choice in term of alliance and conmpetition. Three levels of the microe

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Masonry Strength and Deformability,ynamics obeys predictable rules (A. Newell, 1990) that can be quantified. Our purpose here is to verify the existence of such a behaviour by checking the validity of a model for the rate of growth of productive capacity per individual of a corporation and to consider the consequences of such a relat

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Dan B. Marghitu,Mihai Dupac,Nels Madsenar: fundamental uncertainty, complexity, and the necessity of making decisions with limited information and calculating capacity. Actual business-practice, as many observers have pointed out, provides a rather conflicting viewpoint: firms often rely on rather simple rules of thumb or routines, rathe

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Dynamical Correlations of a Spin Ladder,It is quite significant that we may hold an international conference on complexity and self-organization in socio-economic systems in China and it is a great honor to be invited to this Conference.

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Static Properties and NMR Relaxation Rate,The national economy of a country is a system. It has both the general and specific character of system. In this paper, economic system is analyzed from five different perspectives.

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Linear Static Analysis of Composite Beams,Chen’s learning competition model, which was introduced to describe the nonequilibrium dynamics of social evolution and regarded as a succeesful application of Prigogine’s nonequilibrium paradingm to social science, is revisited. A simple proof of the nonexistence of a limit cycle in Chen’s model is given and related issues are briefly discussed.