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Function of metabolic and organelle networks in crowded and organized media

机译:代谢和细胞器网络在拥挤和有组织的媒体中的功能

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摘要

(Macro)molecular crowding and the ability of the ubiquitous cytoskeleton to dynamically polymerize–depolymerize are prevalent cytoplasmic conditions in prokaryotic and eukaryotic cells. Protein interactions, enzymatic or signaling reactions - single, sequential or in complexes - whole metabolic pathways and organelles can be affected by crowding, the type and polymeric status of cytoskeletal proteins (e.g., tubulin, actin), and their imparted organization. The self-organizing capability of the cytoskeleton can orchestrate metabolic fluxes through entire pathways while its fractal organization can frame the scaling of activities in several levels of organization. The intracellular environment dynamics (e.g., biochemical reactions) is dominated by the orderly cytoskeleton and the intrinsic randomness of molecular crowding. Existing evidence underscores the inherent capacity of intracellular organization to generate emergent global behavior. Yet unknown is the relative impact on cell function provided by organelle or functional compartmentation based on transient proteins association driven by weak interactions (quinary structures) under specific environmental challenges or functional conditions (e.g., hypoxia, division, differentiation). We propose a qualitative, integrated structural–functional model of cytoplasmic organization based on a modified version of the Sierspinsky–Menger–Mandelbrot sponge, a 3D representation of a percolation cluster, and examine its capacity to accommodate established experimental facts.
机译:(宏)分子拥挤和普遍存在的细胞骨架动态聚合-解聚的能力是原核和真核细胞中普遍存在的细胞质状况。蛋白质相互作用,酶促或信号反应-单一,顺序或复合-整个代谢途径和细胞器可能受拥挤,细胞骨架蛋白(例如微管蛋白,肌动蛋白)的类型和多聚状态及其赋予的组织的影响。细胞骨架的自组织能力可以协调整个通路的代谢通量,而它的分形组织可以在几个组织水平上构筑活动的规模。细胞内环境动力学(例如生化反应)主要由有序的细胞骨架和分子拥挤的固有随机性决定。现有证据强调了细胞内组织产生新的全球行为的固有能力。尚不清楚的是,在特定的环境挑战或功能条件(例如,低氧,分裂,分化)下,由弱相互作用(五元结构)驱动的基于瞬时蛋白缔合的细胞器或功能区隔对细胞功能的相对影响。我们基于Sierspinsky–Menger–Mandelbrot海绵(渗滤团簇的3D表示)的改进版本,提出了细胞质组织的定性,综合结构-功能模型,并研究了渗滤团簇的3D表示,并研究了其适应既定实验事实的能力。

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