Tian Baohe, Hu Yujie, Gabelt B'Ann T, Kaufman Paul L
Exp Eye Res. 2006 Dec;83(6):1515-20. doi: 10.1016/j.exer.2006.08.008. Epub 2006 Oct 6.
Outflow facility (C), a ratio of outflow rate (F) to relevant pressure, is an important indication of outflow resistance in the ocular drainage pathway. The higher the C, the lower the outflow resistance. According to the classic Goldmann equation, C=F/(IOP-P)(IOP, intraocular pressure; P, episcleral venous pressure). Since anterior chamber (AC) perfusions directly measure outflow and are less affected by scleral creep and rigidity or changes in uveal blood content than repeated tonography in living eyes, they are widely used to determine C in living animals or cultured anterior segments from enucleated eyes. Bárány (1964) initially developed the 2-level constant pressure perfusion technique for living monkey eyes to avoid possible influences of changes in eye parameters (e.g., P, spontaneous IOP [P] or aqueous humor formation [AHF]) on C measurements. However, since these eye parameters do not exist in cultured anterior segments, 1-level constant pressure perfusion (Erickson-Lamy et al., 1991) and constant flow rate perfusion (Johnson and Tschumper, 1987) are typically used to determine C in organ culture. Based on different perfusion techniques, two basic formulas derived from the Goldmann equation are used to calculate C: (A) C=(F-F)/(P-P), which is usually used in 2-level constant pressure perfusion either in living animals or in cultured anterior segments (F or F represents F at P [lower perfusion pressure] or P [higher perfusion pressure]); (B) C=F/P, which is usually used in 1-level constant pressure perfusion or constant flow rate perfusion in cultured anterior segments (P, perfusion pressure; P is ignored in this formula because it is assumed to be zero in the cultured anterior segments). A comparison of C values calculated using Formula B and the data obtained during 2-level constant pressure perfusion in vivo or in vitro requires the following modifications: C=F/(P-P) or C=F/(P-P) where F or F is due to the change in pressure from P to P or P (P is assumed to be stable during short-term perfusions in vivo and is zero in vitro). C values from the same eye and the same perfusion are often quite different when calculated by the two formulas, since Formula A calculates C for the change in pressure from P to P, whereas Formula B calculates C either for the change in pressure from P to P or P in living eyes or for a given pressure (P or P) in cultured segments. However, the difference has not been clearly stated in previous studies, so that confusion might occur when comparing C values obtained by the two formulas. Additionally, C at different pressures may also be affected by factors physiologically unrelated to the formulas. To determine factors that may affect C values and to evaluate the significance of these factors in aqueous humor dynamics research, we compared C values calculated by Formulas A and B based on some previous perfusion experiments.
流出系数(C)是流出率(F)与相关压力的比值,是眼引流途径中流出阻力的重要指标。C值越高,流出阻力越低。根据经典的戈德曼方程,C = F/(眼压 - 巩膜静脉压)(眼压,眼内压;P,巩膜静脉压)。由于前房灌注直接测量流出量,并且与活体眼的重复眼压描记法相比,受巩膜蠕变和硬度或葡萄膜血容量变化的影响较小,因此它们被广泛用于测定活体动物或摘除眼球的培养前段的C值。巴拉尼(1964年)最初为活体猴眼开发了二级恒压灌注技术,以避免眼参数变化(例如,P、自发眼压[P]或房水生成[AHF])对C测量的可能影响。然而,由于这些眼参数在培养的前段中不存在,一级恒压灌注(埃里克森 - 拉米等人,1991年)和恒流率灌注(约翰逊和施普默,1987年)通常用于测定器官培养中的C值。基于不同的灌注技术,从戈德曼方程推导的两个基本公式用于计算C:(A)C = (F - F)/(P - P),这通常用于活体动物或培养前段的二级恒压灌注(F或F代表在P[较低灌注压力]或P[较高灌注压力]时的F);(B)C = F/P,这通常用于培养前段的一级恒压灌注或恒流率灌注(P,灌注压力;在此公式中P被忽略,因为在培养的前段中假定其为零)。比较使用公式B计算的C值与在体内或体外二级恒压灌注期间获得的数据需要以下修改:C = F/(P - P)或C = F/(P - P),其中F或F是由于压力从P变为P或P引起的(在体内短期灌注期间假定P是稳定的,在体外为零)。当用这两个公式计算时,同一只眼睛和相同灌注的C值通常有很大差异,因为公式A计算的是压力从P到P的变化的C,而公式B计算的是活体眼中压力从P到P或P的变化的C,或者是培养段中给定压力(P或P)的C。然而,以前的研究中尚未明确说明这种差异,因此在比较通过这两个公式获得的C值时可能会产生混淆。此外,不同压力下的C也可能受到与公式生理上无关的因素的影响。为了确定可能影响C值的因素并评估这些因素在房水动力学研究中的重要性,我们根据一些先前的灌注实验比较了用公式A和B计算的C值。