G. Whittembury et al., TRANSPORT OF WATER IN PROXIMAL KIDNEY-TUBULES - FROM WHOLE TUBULES TOSINGLE CHANNELS - LENGTH AND SECTION OF THE SELECTIVITY FILTER OF AQUAPORIN-1, Wiener Klinische Wochenschrift, 109(12-13), 1997, pp. 477-484
Proximal straight tubule (PST) were dissected from rabbit kidneys, hel
d with crimping pipettes in a chamber bathed in a buffered mannitol is
osmotic solution (MBS, 295 mOsm/kg). Tubule cell volume changes with t
ime (dV/Adt) after steps in MBS osmolality (Delta C-s) were monitored
on line with an inverted microscope, a TV camera and an image processo
r. Reflection coefficients sigma and osmotic permeability coefficients
, P-os, for several solutes were measured using two methods. Method I:
a was calculated from the Delta C-s(iso) of impermeant and permeant s
olutes at which (dV/Adt)(t-->0) = 0 (i.e., by a null point method). It
is denoted as sigma(1).sigma(1) = 1.00 for mannitol (M), raffinose (R
), sucrose (S), glycerol (G), acetamide (A) and urea (U). With formami
de (F), sigma(1.Formamide) = 0.62 +/- 0.05. These findings confirm our
previous value of d(p) 4.5 Angstrom for the diameter of the selectivi
ty filter of the basolateral PST cell membrane water channel AQP1. Met
hod 2: PST were exposed for 20 s to MBS made hyperosmotic by addition
of a Delta C-s of 35 mOsm/kg of R, S, M, G, A and U. Cells shrunk with
in 500 ms of t = 0 to their osmometric volume and remained shrunk for
the 20 s of the osmotic challenge. P-os was measured from the shrinkin
g curves. P-os = 3000 +/- 25 mu m/s with R, S, M, G, A and U. Method 2
also allowed to calculate sigma denoted as sigma(2). sigma(2) = 1.00
for R, S, M, G, A and U. By contrast, the shrinking curve produced by
a Delta C-s of 35 mOsm/kg F was 1/5th to 1/6th slower and smaller (i.e
., subosmometric) than that produced by a Delta C-s of 35 mOsm/kg R, S
, M, G, A and U. Furthermore, with F cells did not remain shrunk but r
ecovered their original volume within 3 s. P-os (measured with F) is d
enoted as P-os, P-os* = 480 +/- 30 mu m/s. sigma(2.Formamide) = 0.16
+/- 0.01. Use of sigma(1), sigma(2) and P-os values in Hill's equatio
ns for the bimodal theory of osmosis leads to n = 2-9. Where n is the
number of water molecules single filling within the channel selectivit
y filter, whose length must lie within 6 to 27 Angstrom, a value signi
ficantly lower than our previous value calculated from the P-os/P-d r
atio.