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Biomedical subjects

D S Chernavskiĭ

Publications and source records attributed to D S Chernavskiĭ.

5 recordsLinked to original sources

[Instability and stability in biological morphogenesis].

The concept of morphogenesis is determined and the mathematical image of the developing system is considered. A certain amount of stable and unstable states and slow changes of the potential relief (parameters) are inherent in the latter. The developing systems are intermediate between the deterministic and statistic ones. They are distinctly multiple-levelled. The microprocesses of morphogenesis and the laws of macromorphogenesis are described, the instabilities and stable periods of morphogenesis are considered. All of them in the multiple-leveled system tend to the formation of through hierarchies, or cascades, where the upper levels parametrize the lower ones. This tendency increases as the evolutionary progress proceeds. The genetic regulation is considered also as a parametric regulation in the domains of instabilities. The approach contemplated may be considered both as the generalization of the available data and as the programme of investigation, more adequate to the biological reality than the causal-analytical methodology.

Animals

[Minimal mixture principle as a method of choosing the form of a dynamic model].

The extremality principle for molecular processes in biological systems is considered. The principle is based on an assumption that the main function of biological processes is the separation of the "product" from the "scheme". The form of the dynamical model of the process is determined from the requirement of the "minimum mixture". As an example Selkov's model of glycolysis is considered.

Mathematics

[Radiation entropy and its role in the process of photosynthesis].

The paper deals with the following problems: 1) radiation entropy and the value of maximum performance coefficient of photosynthesizing systems eta m; 2) problem of physical meaning of eta m and on its association with real processes in photosynthesis. It has been shown that for calculating entropy of nonequilibrium radiation its origin should be known and that the value eta m does not practically limit the processes which proceed in photosynthesis.

Mathematics