Steady-state brain glucose transport kinetics re-evaluated with a four-state conformational model.

Frontiers in neuroenergetics Pub Date : 2009-10-12 eCollection Date: 2009-01-01 DOI:10.3389/neuro.14.006.2009
João M N Duarte, Florence D Morgenthaler, Hongxia Lei, Carol Poitry-Yamate, Rolf Gruetter
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引用次数: 27

Abstract

Glucose supply from blood to brain occurs through facilitative transporter proteins. A near linear relation between brain and plasma glucose has been experimentally determined and described by a reversible model of enzyme kinetics. A conformational four-state exchange model accounting for trans-acceleration and asymmetry of the carrier was included in a recently developed multi-compartmental model of glucose transport. Based on this model, we demonstrate that brain glucose (G(brain)) as function of plasma glucose (G(plasma)) can be described by a single analytical equation namely comprising three kinetic compartments: blood, endothelial cells and brain. Transport was described by four parameters: apparent half saturation constant K(t), apparent maximum rate constant T(max), glucose consumption rate CMR(glc), and the iso-inhibition constant K(ii) that suggests G(brain) as inhibitor of the isomerisation of the unloaded carrier. Previous published data, where G(brain) was quantified as a function of plasma glucose by either biochemical methods or NMR spectroscopy, were used to determine the aforementioned kinetic parameters. Glucose transport was characterized by K(t) ranging from 1.5 to 3.5 mM, T(max)/CMR(glc) from 4.6 to 5.6, and K(ii) from 51 to 149 mM. It was noteworthy that K(t) was on the order of a few mM, as previously determined from the reversible model. The conformational four-state exchange model of glucose transport into the brain includes both efflux and transport inhibition by G(brain), predicting that G(brain) eventually approaches a maximum concentration. However, since K(ii) largely exceeds G(plasma), iso-inhibition is unlikely to be of substantial importance for plasma glucose below 25 mM. As a consequence, the reversible model can account for most experimental observations under euglycaemia and moderate cases of hypo- and hyperglycaemia.

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用四态构象模型重新评价稳态脑葡萄糖转运动力学。
葡萄糖从血液到大脑的供应是通过促进转运蛋白进行的。脑和血浆葡萄糖之间的近线性关系已被实验确定,并由酶动力学的可逆模型描述。在最近开发的葡萄糖转运多室模型中,包含了考虑转运加速和载体不对称性的构象四态交换模型。基于这个模型,我们证明了脑葡萄糖(G(脑))作为血浆葡萄糖(G(血浆))的函数可以用一个单一的分析方程来描述,即包括三个动力学区室:血液、内皮细胞和脑。转运用四个参数来描述:表观半饱和常数K(t),表观最大速率常数t (max),葡萄糖消耗速率CMR(glc),以及表明G(脑)是未负载载体异构化抑制剂的同位抑制常数K(ii)。先前发表的数据,其中G(脑)被量化为血浆葡萄糖的函数,通过生化方法或核磁共振波谱,用于确定上述动力学参数。葡萄糖转运的特征是K(t)在1.5到3.5 mM之间,t (max)/CMR(glc)在4.6到5.6之间,K(ii)在51到149 mM之间。值得注意的是,K(t)在几个mM的数量级上,正如之前从可逆模型中确定的那样。葡萄糖转运到大脑的构象四态交换模型包括G(脑)的外排和转运抑制,预测G(脑)最终接近最大浓度。然而,由于K(ii)在很大程度上超过了G(血浆),因此,对于25 mM以下的血浆葡萄糖,同位抑制不太可能具有实质性的重要性。因此,可逆模型可以解释大多数在高血糖和中度低血糖和高血糖情况下的实验观察结果。
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