The present paper aims at showing how it is possible to requalify the structures of an urban system, in order to increase its resistance and its correlative resilience, against natural calamities (earthquakes, hurricanes, etc.), by adopting as reference criterion the Maximum Ordinality Principle (MOP). In this sense, the paper opens a radically new perspective in this field. In fact, the village assumed as a case study was modelled as a Self-Organizing System. This is because, although the village is usually considered as being solely made of buildings, streets, places and so on, in reality it has been conceived, planned and realized by human beings during several centuries. In addition, the people who actually leave in such an urban center, systematically deal with its maintenance, in order to possibly increase its functionality. This justifies the assumption of the village as being a Self-Organizing System and, consequently, it has been analyzed in the light of the MOP, which represents a valid reference principle for analyzing both “non-living”, “living” and “conscious” self-organizing systems.
References
[1]
Samuele Biondi, S., Valter Fabietti, V. and Vanzi, I. (2011) Modelli di valutazione per la vulnerabilità sismica urbana. Magazine Urbanistica n. 147, University “G. d’Annunzio”, Chieti, Italy.
[2]
Giannantoni, C. (2010) The Maximum Ordinality Principle. A Harmonious Dissonance. Proceedings of the 6th Emergy Conference, Gainesville, USA, 14-16 January 2010, 55-72.
[3]
Giannantoni, C. (2012) The Relevance of Emerging Solutions for Thinking, Decision Making and Acting. The Case of Smart Grids. Ecological Modelling, 271, 62-71. https://doi.org/10.1016/j.ecolmodel.2013.04.001
[4]
Giannantoni, C. (2014) Toward One Sole Reference Principle Generating “Emerging Solutions” of Progressively Ascending Ordinality. Proceedings of the 8th Biennial Emergy Research Conference, Univ. of Florida, Gainesville (USA), 16-18 January 2014, 33-50.
[5]
Giannantoni, C. (2016) The “Emerging Quality” of Self-Organizing Systems, When Modeled According to the Maximum Ordinality Principle, Offers a Radically New Perspective to Modern Science. Proceedings of the 9th Biennial Emergy Research Conference, Gainesville (USA), 6-7 January 2016, 281-298.
[6]
Giannantoni, C. (2001) The Problem of the Initial Conditions and Their Physical Meaning in Linear Differential Equations of Fractional Order. Applied Mathematics and Computation, 141, 87-102. https://doi.org/10.1016/S0096-3003(02)00323-5
[7]
Giannantoni, C. (2004) Mathematics for Generative Processes: Living and Non-Living Systems. Journal of Computational and Applied Mathematics, 189, 324-340. https://doi.org/10.1016/j.cam.2005.03.032
[8]
Giannantoni, C. (2018) Self-Organizing Systems, When Modeled According to the Maximum Ordinality Principle, Always Present Explicit Formal Solutions, in Their Proper Time and Proper Space. Proceedings of the 10th Biennial Emergy Conference, University of Florida, Gainesville (USA), 25-27 January 2018, 137-156.