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BioComplexity: Rivers, Roads, and People

BioComplexity: Rivers, Roads, and People. EY592 BioComplexity Seminar Spring 2004. Characteristics of Complexity. nonlinear or chaotic behavior interactions that span multiple spatial and temporal scales or levels unpredictable behavior (hard to predict)

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BioComplexity: Rivers, Roads, and People

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  1. BioComplexity: Rivers, Roads, and People EY592 BioComplexity Seminar Spring 2004

  2. Characteristics of Complexity • nonlinear or chaotic behavior • interactions that span multiple spatial and temporal scales or levels • unpredictable behavior (hard to predict) • must be studied as a whole, as well as piece by piece • relevant for all kinds of organisms — from microbes to human beings • relevant for environments that range from frozen polar regions and volcanic vents to temperate forests and agricultural lands as well as the neighborhoods and industries of urban centers.

  3. Goals of Biocomplexity Research • “understanding how components of the global ecosystem interact—biological, physical, chemical, and the human dimension—in order to gain knowledge of the complexity of the system and to derive fundamental principles from it” (Colwell, 2000).

  4. Requirements of BioComplexity Research • “examining the self-organization, hierarchical structure, and dynamics of communities and ecosystems over time and space requires new approaches and a new generation of nonlinear modeling, designed by collaborators in the natural, social, and computational sciences” (Covich, 2000).

  5. Complex Systems • Complex systems are often hierarchic (Pattee 1973, Allen and Star 1982). • Simple laws or simple rules of behavior may generate complex behavior (Gleick 1987; Wolfram 1984a,b). Thus, a complex system does not necessarily require a complex, long description (it does not have to be ‘complex’ in the algorithmic sense). A complex pattern may be generated by simple mechanisms, hiding an order that can be expressed in a compressed form. • In physics such phenomena are exemplified by phase-transitions, broken symmetries, dynamical instabilities and self-organization (Anderson 1972, 1991). Time-asymmetric self-organization -- from small and meso-scale phenomena to the cosmic scale, from the time of the big bang (with its simplicity and featurelessness) to the present -- is a real phenomenon of the physical universe.

  6. Complex Systems • Complexity is a genuine historical phenomenon (Mayr 1982; Gould 1989), it takes long evolutionary time to generate complex patterns, in nature as well as in formal systems (cf. Bennett 1986; Lloyd and Pagels 1988). • For complex living systems there are special and not fully understood relations between • natural selection (which is non-directively ‘tracking’ the environment as it changes randomly) • developmental and other ‘constraints’ on natural selection (Maynard Smith et al. 1985), and • generation of organization ‘for free’ due to general principles of self-organization (Kauffman 1993).

  7. Complex Systems • Complex emergent phenomena can be simulated (if not realized, cf. Pattee 1989) by a computer, often by emulating an architecture of massive parallel information processing, (i.e., cellular automata). The computer is a prime instrument for studying complexity (e.g., Wolfram 1984a, Knudsen et al., 1991). • For living beings, complexity reflects the genotype-phenotype duality and the crucial dependence on an informational mode of working of the system (von Neumann 1966; Pattee 1977; Hoffmeyer 1996).

  8. Complex Systems • Hence, with the study of complex phenomena, time-asymmetry, chance, irreversibility, and as a consequence, history has entered hard science (Prigogine and Stengers 1984). • Complex phenomena exhibit collective behavior on the macro level, and involves often "spontaneous pattern formation". These patterns can be seen as emergentproperties that are new (not pre-existing), not trivially predictable, and characteristic of the whole, not its parts (Goodwin 1994; Baas 1994). • It is conceivable (though controversial) that the emergent large-scale patterns can re-influence the small-scale interactions that generated them, by a sort of ‘downward causation’ (Campbell 1974; Andersen et al, in prep.).

  9. BioComplexity • Complexity is located between high physical order and high physical randomness (Hogg & Huberman 1985), ‘on the edge of chaos’, i.e., near the chaotic zone (in the sense of chaotic attractors in dynamical systems) where the system is sufficiently flexible and able to store, transmit and transform (‘compute’) information (Bak et al. 1988; Langton 1992; though see Mitchell et al. 1994). • Complexity may need explanations of another type than simple reductionist ones; complex multi-level systems with biologic functions or with consciousness may need both effective, functional, form-like and intentional explanatory modes (Kant 1790; Rosen 1985; Popper 1982; Emmeche et al. 1997).

  10. BioComplexity Research - Questions • How do systems with living components respond and adapt to stress? • Are biological adaptation and change predictable in a changing environment? • How will climate change affect species’ ranges across multiple trophic levels? • Can we forecast the combined effects of climatic and socioeconomic change? • How does diversity (species, genetic, cultural) affect system sustainability?

  11. BioComplexity Research - Themes • universal scaling laws for biodiversity • mathematical and biological modeling of cell polarization • dynamics of introduced and invasive species, including diseases • self-organization in planktonic ecosystems • complex human–environmental interactions, including the basis for land-use decision making

  12. BioComplexity • Integrationist • Reductionist • Multiple scales

  13. BioComplexity • Scaling laws

  14. BioComplexity • Non-linear Hydrosphere – Biosphere interactions

  15. BioComplexity • Complexity at the edge of chaos

  16. Self Organized CriticalityStream Networks • Fractal drainage networks • Optimality in energy expenditure principles • Optimal channel networks • Downstream hydraulic geometry

  17. Self Organized CriticalityStream Networks • FIG. 1: The Full Hack distribution for the Kansas, (a), and Mississippi, (b), river basins. Area a and length l are in m2 and m respectively. For each value of a, the distribution has been normalized along the l direction by max l P(a; l) [49].

  18. Complexity - Networks • World Wide Web

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