A Genetic Approach to the Study of Self-Replication

A Genetic Approach to the Study of Self-Replication

DOI: 10.4018/978-1-61520-787-9.ch011
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Abstract

The basic mechanisms underlying development have long been a focus of attention for biological research. Development - or morphogenesis - involves a special sequence of transformations determined by a wide range of elementary processes. It is these processes - genetic regulation, changes in cell morphology, self-replication and proliferation of cells, cooperation among cells (Gierer and Meinhardt, 1972) - that allow organisms to adapt to their environment and to survive. One of the processes most commonly studied is cellular replication. The results of these studies pose interesting questions. Is it possible to identify the basic mechanisms of biological self-replication, and apply them to artificial organisms? If so, is it possible to use such organisms as experimental models? Can models of their behavior provide new insights into biological processes?
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Introduction

The basic mechanisms underlying development have long been a focus of attention for biological research. Development - or morphogenesis - involves a special sequence of transformations determined by a wide range of elementary processes. It is these processes - genetic regulation, changes in cell morphology, self-replication and proliferation of cells, cooperation among cells (Gierer and Meinhardt, 1972) - that allow organisms to adapt to their environment and to survive.

One of the processes most commonly studied is cellular replication. The results of these studies pose interesting questions. Is it possible to identify the basic mechanisms of biological self-replication, and apply them to artificial organisms? If so, is it possible to use such organisms as experimental models? Can models of their behavior provide new insights into biological processes?

The first authors to investigate this interplay between biological behavior and mathematical models of mechanism were d'Arcy Thompson (1917) and Alan Turing (1952). D’Arcy Thompson hypothesized that the creation of new structures is determined by the mathematical and physical properties of living matter, in this way laying the foundations for theoretical analyses of morphogenesis. Alain Turing, for his part, proposed a reaction-diffusion model of molecular dynamics, showing how patterns could develop from an initial homogeneous state. The model makes no explicit mention of growth. Rather it describes chemical reactions between substances that diffuse through an organism. According to Turing’s main hypothesis, pattern formation is determined by reaction-diffusion reactions that take place when certain specific chemicals (morphogens) are present at specific densities. Turing’s model provides a paradigm for the study of morphogenesis. Examples of Turing’s reaction-diffusion reactions have been found both in biological organisms (Kondo and Asay, 1995; Meinhardt, 1982; Meinhardt et al. 2003; Murray, 1989; 2003) and in artificial systems systems (Kauffmann, 1993; 1995; Adamatzky & Komosinski, 2005; Miyashita & Murata, 2005; Goras et al., 1995a; 1995b; Goras & Chua, 1995; Arena et al. ; 1999; Bedau et al., 2000).

The study of biological behavior using artificial systems, (inspired by classical work in cybernetics, systems theory and dynamic systems by authors such as Ashby (1952), Rosen (1991), Hacken (1977), Kelso (1995) involves a wide range of disciplines including mathematics, biology, psychology and philosophy. The majority of research is based on a conceptual framework, involving the steps listed below

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