Mathematical modeling of acid-base physiology.
Mathematical modeling of acid-base physiology.
复制标题
酸碱生理学的数学模型。
DOI:
10.1016/j.pbiomolbio.2015.01.003
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发表时间:
2015
影响因子:
3.8
通讯作者:
Boron,WalterF
中科院分区:
文献类型:
--
作者:
Occhipinti,Rossana;Boron,WalterF
Abstract pH is one of the most important parameters in life, influencing virtually every biological process at the cellular, tissue, and whole-body level. Thus, for cells, it is critical to regulate intracellular pH (pH i) and, for multicellular organisms, to regulate extracellular pH (pH o). pH i regulation depends on the opposing actions of plasma-membrane transporters that tend to increase pH i, and others that tend to decrease pH i. In addition, passive fluxes of uncharged species (eg, CO 2, NH 3) and charged species (eg, HCO 3−, NH 4+) perturb pH i. These movements not only influence one another, but also perturb the equilibria of a multitude of intracellular and extracellular buffers. Thus, even at the level of a single cell, perturbations in acid-base reactions, diffusion, and transport are so complex that it is impossible to understand them without a quantitative model. Here we summarize some mathematical models developed to shed light onto the complex interconnected events triggered by acids-base movements. We then describe a mathematical model of a spherical cells—which to our knowledge is the first one capable of handling a multitude of buffer reactions—that our team has recently developed to simulate changes in pH i and pH o caused by movements of acid-base equivalents across the plasma membrane of a Xenopus oocyte. Finally, we extend our work to a consideration of the effects of simultaneous CO 2 and HCO 3− influx into a cell, and envision how future models might extend to other cell types (eg, erythrocytes) or tissues (eg, renal proximal-tubule epithelium) important for whole-body pH homeostasis.