Basmadjian D, Baines A D
Biophys J. 1978 Dec;24(3):629-43. doi: 10.1016/S0006-3495(78)85409-5.
The transport equations applicable to loops of Henle and similar elastic permeable tubules were re-examined to assess the effect of radial transport resistance in the lumen and tubule geometry on solute transport. Active transport at the wall as well as external gradients equivalent to a 2--1,000-fold concentration increase per centimeter of distance were considered. Wall permeabilities and active transport constants were varied up to 2 . 10(-2) cm/s. It is shown that for conditions applicable to the loop of Henle, resistance to radial solute transfer in the lumen is negligible, both for passive and active transmural transport with concomitant water flux, and that axial dispersion further reduces that resistance. These conclusions apply equally to conical and elliptical geometries likely to arise in loop operation. The validity of Poiseuille's equation for these geometries is discussed. Ii is concluded that the one-dimensional transport equations are a valid representation of loop operation.
重新审视了适用于亨利氏袢及类似弹性可渗透小管的输运方程,以评估管腔中的径向输运阻力和小管几何形状对溶质输运的影响。考虑了管壁处的主动输运以及相当于每厘米距离浓度增加2至1000倍的外部梯度。壁渗透率和主动输运常数变化高达2×10⁻² cm/s。结果表明,对于适用于亨利氏袢的条件,无论是伴有水通量的被动和主动跨壁输运,管腔中径向溶质转移的阻力都可忽略不计,并且轴向扩散进一步降低了该阻力。这些结论同样适用于袢运行中可能出现的锥形和椭圆形几何形状。讨论了泊肃叶方程对这些几何形状的有效性。得出的结论是,一维输运方程是袢运行的有效表示。