相互作用组、制造组和关系生物学:系统生物学和制造系统之间的类比。

Q1 Mathematics
Edward A Rietman, John Z Colt, Jack A Tuszynski
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引用次数: 3

摘要

背景:我们回顾并扩展了Rosen和Casti的工作,他们分别讨论了系统生物学和制造系统方面的范畴理论。结果:我们描述了预期系统,或远程前馈化学反应链,并将它们与开环制造过程进行了比较。然后,我们通过讨论代谢-修复系统来关闭这个循环,并描述自我参照方程f = f (f)的合理性。这种关系来自于一些边界条件,在分子系统生物学中,可以将其表述为以下分子集的基数必须大致相等:代谢组、基因组、蛋白质组。我们证明这个猜想不太可能是正确的,所以描述生命和非生命系统之间边界的自我参照映射问题仍然是一个悬而未决的问题。我们计算了两个细胞生物和两个CMOS集成电路制造的制造体的分子相互作用网络(interactome)中边缘数量的下界和上界。结论:我们表明相关的映射关系可能不是阿贝尔的,并且由于相互作用组和制造组不完整,这些问题尚未得到解决。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems.

Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems.

Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems.

Interactomes, manufacturomes and relational biology: analogies between systems biology and manufacturing systems.

Background: We review and extend the work of Rosen and Casti who discuss category theory with regards to systems biology and manufacturing systems, respectively.

Results: We describe anticipatory systems, or long-range feed-forward chemical reaction chains, and compare them to open-loop manufacturing processes. We then close the loop by discussing metabolism-repair systems and describe the rationality of the self-referential equation f = f (f). This relationship is derived from some boundary conditions that, in molecular systems biology, can be stated as the cardinality of the following molecular sets must be about equal: metabolome, genome, proteome. We show that this conjecture is not likely correct so the problem of self-referential mappings for describing the boundary between living and nonliving systems remains an open question. We calculate a lower and upper bound for the number of edges in the molecular interaction network (the interactome) for two cellular organisms and for two manufacturomes for CMOS integrated circuit manufacturing.

Conclusions: We show that the relevant mapping relations may not be Abelian, and that these problems cannot yet be resolved because the interactomes and manufacturomes are incomplete.

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来源期刊
Theoretical Biology and Medical Modelling
Theoretical Biology and Medical Modelling MATHEMATICAL & COMPUTATIONAL BIOLOGY-
自引率
0.00%
发文量
0
审稿时长
6-12 weeks
期刊介绍: Theoretical Biology and Medical Modelling is an open access peer-reviewed journal adopting a broad definition of "biology" and focusing on theoretical ideas and models associated with developments in biology and medicine. Mathematicians, biologists and clinicians of various specialisms, philosophers and historians of science are all contributing to the emergence of novel concepts in an age of systems biology, bioinformatics and computer modelling. This is the field in which Theoretical Biology and Medical Modelling operates. We welcome submissions that are technically sound and offering either improved understanding in biology and medicine or progress in theory or method.
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