磁生物效应:量子约束

IF 4.033 Q4 Biochemistry, Genetics and Molecular Biology
V. N. Binhi
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引用次数: 0

摘要

自由基对的自旋化学机制目前被认为是解释弱磁场生物效应的最可能的分子机制。这些效应的大小取决于自旋弛豫速率,但没有明确的功能依赖已提出。本文给出了考虑自旋弛豫和化学动力学的两电子一核系统的Liouville-Neumann方程的解析解。得到了磁效应的大小与热扰动引起的弛豫率之间的关系。这种效应服从一般的量子约束。在似是而非的松弛速率下,计算出的效应很小,无法解释观测结果。可以得出的结论是,今天,尽管自由基对机制的吸引力和理论认识的增加,磁生物学问题仍然没有一个没有矛盾的概念解决方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Magnetic Biological Effect: Quantum Constraints

Magnetic Biological Effect: Quantum Constraints

The spin-chemical mechanism of radical pairs is considered today as the most probable molecular mechanism explaining the observed biological effects of weak magnetic fields. The magnitude of these effects depends on the spin relaxation rate, but no explicit functional dependence has been proposed. In this paper, an analytical solution of the Liouville–Neumann equation for a system of two electrons and a nucleus is found, taking into account spin relaxation and chemical kinetics. A relationship is obtained that relates the magnitude of the magnetic effect to the rate of relaxation due to thermal disturbances. The effect obeys a general quantum constraint. At plausible relaxation rates, the calculated effects are small and cannot explain the observations. It can be concluded that today, despite the attractiveness of the radical pair mechanism and the increased theoretical understanding, the problem of magnetobiology still does not have a conceptual solution free from contradictions.

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来源期刊
Biophysics
Biophysics Biochemistry, Genetics and Molecular Biology-Biophysics
CiteScore
1.20
自引率
0.00%
发文量
67
期刊介绍: Biophysics is a multidisciplinary international peer reviewed journal that covers a wide scope of problems related to the main physical mechanisms of processes taking place at different organization levels in biosystems. It includes structure and dynamics of macromolecules, cells and tissues; the influence of environment; energy transformation and transfer; thermodynamics; biological motility; population dynamics and cell differentiation modeling; biomechanics and tissue rheology; nonlinear phenomena, mathematical and cybernetics modeling of complex systems; and computational biology. The journal publishes short communications devoted and review articles.
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