等渗透脱水钠和水分亏缺的计算。

Nephron Physiology Pub Date : 2011-01-01 Epub Date: 2010-08-26 DOI:10.1159/000320371
P P Sainaghi, L Bergamasco, L Castello, M Steffanini, E Bartoli
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引用次数: 1

摘要

背景和目的:血浆钠浓度(PNa)改变的存在使得计算水和电解质含量的变化成为可能,这在正常血氧状态下是不可行的。我们已经开发了一种计算算法,当Na以NaCl(或NaHCO(3)的形式完全损失时,可以精确地计算溶质(ΔNa和ΔCl)和溶剂(ΔV)含量的变化,并且几乎准确地计算所有其他情况下的变化,除非Na和Cl的损失与这些离子的正常血浆浓度的损失比例相同。方法:在计算机实验中,我们模拟了含有140 mEq/l Na(即ΔNa/ΔV≈140)的不同液体消耗,加上Na/ Cl损失的可变比率(ΔNa/ΔCl变量)。数据是用我们的算法从随后的血浆离子浓度(PNa(1), PCl(1)和POAN(1),其中下标(0)和(1)分别表示正常和异常的血浆浓度值,OAN表示除Cl以外的阴离子)和已知的正常值(TBW(0), ECV(0), Na(0))中反向计算出来的。将这些值与用于构建模拟的真实值进行比较。在17例等渗透性脱水患者中重复了这一过程,其中通过平衡研究获得了真实的数据。结果:真实数据与计算数据进行线性回归分析比较。我们在计算机模拟患者和真实患者中均获得了显著相关性(R(2) = 0.83, p < 0.005, R(2) = 0.63, p < 0.05)。结论:该数学模型及其相关计算方法可用于等渗透脱水的正确评价和治疗。
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Computation of Na and water deficit of iso-osmolar dehydration.

Background and aims: The presence of altered plasma Na concentration (PNa) allows calculations of changes in water and electrolyte contents, which are not feasible during normonatremic derangements. We have developed a computational algorithm whereby the changes in solute (ΔNa and ΔCl) and solvent (ΔV) contents can be computed exactly when Na is lost entirely as NaCl (or NaHCO(3)) and nearly exactly in all other circumstances, except when the losses of Na and Cl occur in the same proportions as those of the normal plasma concentration of these ions.

Methods: In computer experiments, we simulated different fluid depletions containing 140 mEq/l of Na (which is to say, ΔNa/ΔV ≈ 140), coupled with variable ratios in Na to Cl losses (variable ΔNa/ΔCl). The data were back-calculated with our algorithms from the ensuing plasma ion concentrations (PNa(1), PCl(1) and POAN(1), where subscript (0) and (1) indicate normal and deranged plasma concentration values, respectively, and OAN indicates anions other than Cl), as if they had been measured on patients, and from known normal values (TBW(0), ECV(0), Na(0)). These were compared to the true values used to build the simulations. This procedure was reproduced in 17 patients suffering from iso-osmolar dehydration, where true data were obtained by balance studies.

Results: True and calculated data were compared with linear regression analysis. We obtained significant correlations both in computer-simulated and real patients (R(2) = 0.83, p < 0.005 and R(2) = 0.63, p < 0.05, respectively).

Conclusion: This new math model and its related computational method are useful in the correct evaluation and treatment of iso-osmolar dehydration.

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来源期刊
Nephron Physiology
Nephron Physiology 医学-泌尿学与肾脏学
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>12 weeks
期刊最新文献
Contents Vol. 128, 2014 Contents Vol. 26, 2014 Front & Back Matter Front & Back Matter Contents Vol. 124, 2013
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