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Cell and Transport Physiology |
Microvascular Research Laboratories, Department of Physiology, Preclinical Veterinary School, University of Bristol, Southwell Street, Bristol, United Kingdom
Address correspondence to: Dr. Chris Neal, Microvascular Research Laboratories, Department of Physiology, Preclinical Veterinary School, University of Bristol, Southwell Street, Bristol BS2 8EJ, UK. Phone: +44-117-928-8368; Fax: +44-117-928-8151; Chris.Neal{at}bristol.ac.uk
Received for publication October 5, 2004. Accepted for publication February 15, 2005.
| Abstract |
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| Introduction |
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Bowmans space (BS) was originally defined as the microscopic space seen between the edge of the capillary tuft and the Bowmans capsule of the renal corpuscle in the renal cortex (1). The size of the originally defined BS is not easy to demonstrate with light microscopic techniques because the glomerulus shrinks and swells with various fixation and tissue-processing methods (2,3). With the advent of the electron microscope, BS was described, from single ultrathin sections, to be continuous from the parietal cells lining the Bowmans capsule down to the ultrafiltration barrier and the slit diaphragms between the foot processes of the podocytes (4,5). It is generally assumed that no further significant resistance to fluid movement occurs between the slit diaphragms of the glomerular ultrafiltration barrier and the exit into the proximal convoluted tubule. Deen et al. (6) in 2001 reviewed the structural representations used in modeling glomerular permeability, and for the glomerular ultrastructure, a paper published nine years earlier was referred to as sufficiently modern with no further morphologic advances having been made in the interim (7).
While considering the ultrastructural interactions between the GBM and the podocyte, it seemed to us that the processes that anchor podocytes to the GBM, directly attaching the podocyte cell body to the foot processes, were more common than had been assumed. Foot processes that arise directly from and anchor cell bodies to GBM are not described in recent structural reviews and papers on podocytes. Kanwar (7), Nagata and Kriz (8), and Mundel et al. (9) all asserted that normal podocyte cell bodies do not directly attach by foot processes to capillaries but attach by foot processes that have branched off primary processes that emerge from the cell body. These primary processes are described from scanning electron micrographs and are described according to their appearance from a plan view of the podocyte. However, transmission electron micrographs in all three papers show normal podocytes attached to the GBM by single long foot processes arising directly from the podocyte cell body or from primary processes but are covered by the cell body/primary process and are invisible to the scanning electron microscope. It is clear from the descriptions that these are not considered to be primary processes, as they are covered by the cell body. Admittedly, the proportion of foot processes that attach to the GBM directly from the cell body would be small compared with those from primary processes; nevertheless, they are present and are mentioned in earlier reviews. Elias (10) stated that the cell body contact with the basement membrane is substantially through the little feet or pedicels.
To avoid confusion with the foot processes arising from primary processes, we have called these single elongated foot processes anchoring processes. These anchoring processes that arise directly from either the podocyte cell body or occasionally from overlying primary processes form the boundaries and central elongated pillars of the subpodocyte spaces (SPS). The question arose as to whether anchoring processes and podocyte coverage could impede outflow of primary urine from the filtration slits to the proximal convoluted tubule.
To estimate whether this added resistance would be significant, the length and width of these enclosed channels plus the dimensions of openings that connect with the rest of BS needed to be assessed. However, there are no quantitative reports on the extent of the ultrastructural disposition of podocyte attachment to the underlying GBM. All of the transmission electron microscopy studies to date have relied on evidence from single sections or short runs of sections. To determine the contribution of these attachments to impedance of fluid flow, a three-dimensional (3D) view is required of the interior of the capillary tuft. To fully understand the size, shape, and physiologic significance of these attachments and the space that they enclose, we reconstructed the podocyte and its anchoring processes from micrographs of ultrathin serial sections. From these reconstructions, we have come to the startling conclusion that these podocyte attachments are so extensive that they form a distinct, separate, restricted set of spaces underneath the podocyte that are continuous with the remainder of BS. As a result of our reconstruction, we have also defined a podocyte-lined tributary system that drains the restrictive urinary spaces, from the center to the glomerular edge, from which the filtrate then disgorges into the shell-like peripheral urinary space between the edge of the glomerulus and Bowmans capsule. We have determined some basic physical attributes of the SPS and the interpodocyte space (IPS) and the pores that lead from these urinary spaces.
A brief and simple analysis of these parameters shows that the restriction to flow is great enough from these SPS into the other urinary spaces that it is impossible to conceive that filtration into this space is of equal significance to the rest of the glomerular filtration barrier (GFB).
| Materials and Methods |
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Perfusion Fixation
Wistar rats (n = 5; 300 g male) were terminally anesthetized intramuscularly with a mixture of Hypnovel (Roche Products Ltd., Welwyn Garden City, UK) and Hypnorm (Jansen Animal Health, Ripley, UK), which comprised Hypnovel:water:Hypnorm in the ratio 1:2:1 (mixed in that order). Shortly after death, the abdominal aorta distal to the renal arteries was perfused at 100 mmHg. Upstream ligatures were used to prevent blood mixing with the perfusate, and the vena cava was cut to allow egress of perfusate and blood during fixation. Kidneys were perfused first with a flush of mammalian Ringer (at 37°C) that contained 5 IU/ml Heparin (Monoparin; CP Pharmaceuticals Ltd., Wrexham, UK) until the kidneys rapidly changed color with the clear perfusate, then the initial flush solution was changed to 2.5% glutaraldehyde in 0.1 M sodium cacodylate buffer (pH 7.35) at 37 C for 2 to 5 min followed by the same fixative for 5 to 10 min at 0°C. Small pieces (0.5 to 1 mm-diameter cubes) of kidney cortex were excised and fixed in 2.5% glutaraldehyde in 0.1 M sodium cacodylate buffer (pH 7.35) at 4°C; after fixation of 2 to 4 h, tissue pieces were left in fresh fixative overnight. Kidney pieces were washed in 0.1 M cacodylate buffer washes (4 x 15 min), postfixed in osmium tetroxide for 1 h (1% OsO4 in 0.1 M sodium cacodylate buffer [pH 7.35], 4°C), and washed in distilled water (3 x 15 min). Dehydration was with ethanol, and tissues were infiltrated and embedded in Araldite resin (Agar Scientific).
Sectioning and Reconstruction
Survey sections (500 nm thick) were cut from each kidney and stained with Toluidine Blue (1% in 1% [aqueous] borax) for light microscopy. Glomeruli were identified before the cut surface was trimmed to include one to three glomeruli (clustered) in a smaller block face suitable for ultrathin serial sectioning. Serial section runs of 20 to 250 sections long and of 100-nm thickness were cut and laid on consecutive carbon Formvar slot grids and stained with 3% (aqueous) uranyl acetate and Reynolds lead citrate solution (11,13).
Digital micrographs were taken on a Phillips 100CS microscope at x2600 to show the disposition of a few podocytes in each field of view from section to section. The sectioned shape of capillaries, mesangial matrix, and red cells were used as positional cues to line up podocyte profiles from section to section.
Micrographs of the same region on consecutive sections were used to reconstruct areas underneath the podocyte, the podocytic anchoring foot processes, the underlying GBM and the pores connecting the area underneath the podocyte (SPS) to the rest of the urinary space (exit pores). Adobe Photoshop software (Adobe Systems Inc., San Jose, CA) was used to highlight and reconstruct the SPS from these micrographs. To simplify reconstruction, potential SPS that were cut in cross-section (at right angles to the GBM) were reconstructed rather than SPS that were cut in a more difficult reconstructive plane at an oblique angle or in a plane parallel to the GBM.
Analysis of SPS Characteristics
Measurements were made on the SPS reconstructions to determine the restriction to fluid flow out of the SPS. The resistance to flow of fluid from the SPS to the rest of the urinary space will be determined by the integrated cross-sectional area of the outflow from the SPS, the relative viscosity of the fluid in the SPS, and the distance that fluid has to travel from the filtration barrier to the SPS exit pore (SEP; according to Poiseuilles law). Because the resistance is determined by the fourth power of the radius (but by the first power of the length), the exit pore width and path lengths were measured. The width of SEP was measured at the narrowest point directly on the micrographs; a rule was adopted that the first narrowing that occurred between the other urinary spaces upon entering the SPS was the SEP width in that section. For all of the sections (micrographs) encompassing a pore, the maximum width measured on a micrograph was taken as the "micrograph" diameter (2rM). In addition, the pore length in the sectioning direction was estimated by counting the number of sections that encompassed the whole pore and multiplying by the section thickness (0.1 µm) to give the sectioning diameter in µm (2rS). Although the exit pores are not perfectly elliptical, they do approximate an ellipse; consequently, the areas of these ellipsoidal SEP (ASEP) were calculated from the equation for the area of an ellipse (ASEP =
x rM x rS). The area of the GBM underlying an SPS where the exit pores were situated (AGBM) was estimated by summing all of the measured lengths of GBM underlying SPS from each section and multiplying by section thickness (0.1 µm). An area fraction was calculated to express the fraction of the GBM filter area represented by the SEP area (AF = ASEP/AGBM). AF represents the fractional reduction in area from the enclosed filtration area to the SEP (all fluid filtered through 1 unit of GBM area must pass through AF units of SEP area, assuming negligible fluid losses through the podocyte cytoplasm). The width of the space encapsulated by the SPS and through which fluid must pass to get to the SEP at the periphery of the podocyte was estimated at points selected using a random-number generator by measuring the separation between the podocyte cell body or covering membrane and the GBM or cell process lying over the GBM. These SPS height measurements also included zero height when anchoring processes coincided with the randomly chosen locations. The path length for fluid from the filtration membrane through the SPS to BS was estimated by randomly selecting 20 points on the GBM of SPS micrographs and tracing the least distance for each point to an SEP from the 3D reconstruction.
Statistical Analyses
Measurements are presented as mean ± SEM unless otherwise stated. Significant differences were detected by parametric statistics (paired or unpaired t test as required). For determining the power of the statistics, G-Power was used to determine effect size (d) and power (1
) on the basis of a probability cut off of 5% (P < 0.05) being significant. This analysis showed that for all statistics, power was >90%, and for peripheral versus central capillaries, power was >95%.
| Results |
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The IPS
While making the serial section reconstructions, we noticed that the area through which fluid drained from the SEP was narrow and tortuous and also often narrowed before opening up into the peripheral part of BS between the edge of the glomerular tuft and the Bowmans capsule. Figure 6 shows an example of a single section where clear channels run along the cell body of the podocyte, on the other side from the SPS. This is highlighted in orange. Filtered fluid needs to drain along these channels and tributaries in at least one plane, from the center of the tuft to enter the proximal convoluted tubule through the periphery of the glomerulus. No matter what the plane of sectioning, we noticed that this space was bound on both sides by podocytesusually different cells. These channels drain into the peripheral remainder of BS through apertures that are sometimes smaller than the width of the IPS channels. We have termed this part of BS the IPS. The remaining peripheral part of BS we therefore have termed the peripheral urinary space (PUS) to distinguish it from the IPS. The IPS offers fluid a relatively lower resistance pathway than the SPS into the PUS and often drains capillaries directly (e.g., blue arrows, Figure 6). Figure 7 shows a larger scale section where the spaces have been defined by 3D reconstruction. There are three clear urinary spaces: the SPS, IPS, and PUS. In central capillaries of the glomerular tuft, 34.5 ± 4% of the basement membrane area drained directly into the IPS and 65.5 ± 4% drained into the SPS, whereas for capillaries on the periphery of the glomerular tuft, 20 ± 1.5% drained into the IPS, 20.5 ± 2% drained into the PUS, and 59.5 ± 2.5% drained into the SPS. Figure 8 shows the distribution of the filterable area into SPS, IPS, and PUS viewed schematically.
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The IPS also changes with perfusion; however, unlike the SPS, the mean IPS width distends from 0.74 ± 0.06 to 1.38 ± 0.19 µm (P < 0.001, unpaired t test) (Table 1). However, the size of the exits from the IPS to the PUS does not significantly change (from 0.61 ± 0.08 to 0.77 ± 0.15 µm; P > 0.05, unpaired t test; Table 1), suggesting that the IPS exit pore is more tightly regulated than the rest of the IPS with the pore width constrained even during high flow. The majority of the SPS changes are consistent with a reactive response to the increase in flow or pressure, whereas the changes of the IPS are consistent with an increased flow forcing open most of the IPS but not the exit to the PUS.
| Discussion |
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The problem with early electron microscopic studies like those of Gautier and Elias was that all of the inferences arose from observations of single or isolated sections and, rarely, short runs of serial sections. These then were extrapolated to a 3D view, supported occasionally by stereology. Technical advances have made serial sectioning of tissues over many tens of micrometers more feasible than before. Computer reconstruction of the digitally acquired micrographs enables rapid assembly of the 3D view.
Whereas the membranes described by Elias occurred throughout the capillary tuft, subsequent scanning electron microscopic views of the surface of capillary loops on the surface of the capillary tuft (17) clearly showed exits from spaces covered by podocyte cytoplasm. The authors suggested that the podocytic membranes developed from flattened primary processes that failed to cover up fully the filtration membrane and therefore did not present a significant barrier in glomerular filtration, a view that was reiterated by many, including Nagata and Kriz (8), who viewed the space as "usually communicating freely with the common urinary space of Bowmans capsule." However, scanning electron micrographs, which investigate only the surface of tissue or a fractured plane within (least line of resistance), could not determine the location or the structure of the spaces that were covered by podocyte primary processes or membranes. To view underneath the podocyte, transmission electron microscopy and 3D reconstruction is necessary.
The 3D reconstructions carried out here demonstrate that this SPS forms an ultrastructurally (and possibly functionally) distinct space within the glomerulus. From the reconstructions, there seems to be a highly significant resistance between the SPS and the adjacent IPS or PUS and a less significant restriction between the IPS and the PUS. From the SEP dimensions and the area of filtration into the SPS, the resistance to the movement of fluid from the filtration barrier to the proximal convoluted tubule can be estimated.
Poiseuilles law can be used to determine the relative increase in resistance on the basis of measurements of SEP radii and length, and known lengths and areas of the GBM. Poiseuilles law states that the resistance (R) to a fluid flowing through a cross-sectional area of radius (r), length (l), and viscosity (
) is
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The relative resistance of the GFB to the SEP (RGFB/RSEP) therefore can be calculated for the simplest assumption of the shape of the two areas in series (i.e., two circles), assuming that the fluid inside the SPS has the same viscosity as that that crosses the GFB:
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The relative area of the GBM (same as GFB) to the SEP (AF = 0.04) is equivalent to the square of the relative radii (rSEP2/rGBM2). Therefore, the relative radius is 0.2 (rSEP/rGBM). The mean length from the GBM to the SEP is 4.65 µm, and the length of the exit pore is 0.3 µm (0.3 and 4.65 µm assumed to be lSEP minimum and maximum), whereas the length from the endothelial fenestrations to the slit diaphragm (start of the SPS) is approximately 0.2 µm (lGFB). From these measurements, the relative resistance can be calculated from equation 2 to approximate between 1.1 x 103 and 6.8 x 105 or a 900- to 14,500-fold increase in resistance to flow between GFP and SEP, depending on the relative contributions of the SPS and the SEP. This is a very simplistic assumption, because it assumes that the permeability of the GFB and the SEP are the same, which is clearly unlikely, and it assumes that the free area for filtration equates to that of the basement membrane rather than the slit diaphragms. However, it does show that the SPS is a distinct restrictive space within the glomerulus. Considerably more work is required on the 3D structure of the SPS to determine the extent of this resistance. Moreover, there are other good reasons for why even this remarkably high figure might be a significant underestimation of the resistance to flow.
It is known that the podocytes, like many other cells, have a covering of glycosaminoglycans or a glycocalyx; this layer is arguably 30 nm thick with extensions up to 50 nm or more (1820). Nearly one half (60 to 100 nm) of the 208-nm-wide SEP (perfusion fixed) will be clogged with glycocalyx. Many smaller exit pores would be completely blocked with flow-restrictive glycocalyx if one accepts the glycocalyx thickness reported by Rostgaard and Qvortrup (21), who managed to stain a glomerular endothelial glycocalyx three to five times thicker than the values above by perfusing with oxygen-carrier solutions.
SPS Hydrostatic Pressure
With such a small size of the SEP relative to the GBM area (AF [%] = approximately 4%), the size of the exit pore should dictate fluid movements in the SPS. The flow of fluid might be expected to inflate the space-inducing mechanical stress in the overlying podocytes, and this inflation was apparent in parts of the perfusion-fixed glomeruli. The SPS pressure can be predicted from the ratios of the resistances of the GFB and the SEP, because under steady-state conditions the flow into the SPS must equal the flow out. Just as the pressure in the capillaries can be calculated from the precapillary and postcapillary resistance ratio and the arteriolar and venular pressures, so the SPS pressure can be calculated from the ratios of the resistances of the GFB (RGFB) and the SEP (RSEP), the net driving pressure or ultrafiltration pressure (PUF), and the pressure in the rest of BS or IPS and PUS (PI+P) (equation 3). PUF is the pressure that drives fluid across the GFB and is the hydrostatic pressure difference across the GFB pushing fluid out of the capillary minus the colloid osmotic pressure sucking fluid back into the capillary (i.e., PUF =
P 

; see equation 5 below).
It can be seen from equation (3) that as the resistance through the SEP approaches that of the GFB, so the pressure in the SPS approaches the midway point between the pressure in the rest of the urinary space (I+P) and capillary ultrafiltration pressure. If the SEP resistance significantly exceeds the GFB resistance, then the SPS pressure approaches the capillary ultrafiltration pressure. The regulation of the resistance across the SEP therefore is going to be a critical regulator of the pressure in the SPS, as well as the flow through the SPS.
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The pressure in the SPS therefore must be higher than in the rest of the urinary space (PI+P
PBS = 15 to 25 mmHg). A possible indicator of the inflation pressure in the SPS has come from recent work on cultured podocytes by Morton et al. (22), who applied a pressure of 10 to 20 cmH2O (7 to 15 mmHg) to a small area of podocyte membrane and activated a stretch-sensitive channel on the podocyte surface. The identity of the stretch-sensitive channel was unknown, but it was postulated that stretch-induced calcium entry to the podocyte would raise local calcium concentrations, suggesting that these cells respond to "filtration pressure." With the rediscovery of the SPS, we propose that this stretch channel may be involved in regulation of SPS pressure that is 7 to 15 mmHg above that in the rest of BS.
The surrounding medium for the podocytes in vivo is the primary urine in the urinary space of the SPS and the BS. It is known that PBS is 15 to 25 mmHg (average approximately 20 mmHg), depending on species and technique (2325). If the podocyte is regulating pressure via membrane stretch, then the SPS hydrostatic pressure could be held at 27 to 35 mmHg. Such a regulatory mechanism would involve intracellular calcium fluxes proposed by Morton et al. (22) and would require podocytic contraction (contractile closure of the SEP, filtration slits, or global contraction of the podocyte all could be contenders). In mechanically stressed cultured podocytes, the podocyte processes get thinner and longer and the cell body decreases (26). No apoptosis was reported in mechanically stressed podocytes, but stress fibers that organized radially with a focus on an actin-rich center formed. Stress fibers orientated radially would support the concept of inflation of the SPS beneath the podocyte because this distribution would provide a suitable platform to alleviate the stress of inflation from beneath. It is interesting that we did see an increase in the area of GBM covered by anchoring foot processes (Table 1), suggesting that the podocyte does display rapid reorganization of cell processes in response to the increased filtration rate and presumably pressure of the perfusion fixation. F-actin reorganization in podocytes in response to mechanical stress has been shown to occur, although it is not known whether anchoring processes contain actin (26). However, cultured cells do not reveal the whole story, because calcium influx dominates the signal in cultured cells but calcium store release is more prevalent in intact glomeruli (27).
Effect of SPS on Fluid Filtration
Below we have considered the Starling forces driving fluid movement out of glomerular capillaries and the effect when fluid filters into an SPS. According to the Starling hypothesis,
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LP is the hydraulic conductivity of the GFB,
P is the hydrostatic pressure difference between the glomerular capillary and the urinary spaces of the glomerulus, 
is the oncotic pressure difference between the glomerular capillary and the urinary spaces of the glomerulus, and
is the reflection coefficient that is the fraction of oncotically active molecules reflected from the GFB (not passing into the urinary spaces). The net pressure that drives fluid across the ultrafiltration barrier is often defined as the PUF; therefore,
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For most oncotic macromolecules,
is close to 1 for the GFB.
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The protein concentration in BS has been shown to be very low (28), and the oncotic pressure within BS has been shown to be negligible (
BS
0) (25). Because the measurement of these parameters would be from fluid sampled from the PUS, it is assumed that the oncotic pressure in the lower resistance pathways of IPS and PUS is similarly small (
I+P
0). On the basis that the barrier to the movement of proteins seems to be the GFB, we further assume that the oncotic pressure in SPS is also small (
SPS
0). Therefore, for filtration directly into IPS and PUS where PUI+P is the PUF into IPS and PUS:
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And for filtration into SPS where PUSPS is the PUF into SPS,
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Where subscripts "I+P," "CAP," and "SPS" refer to IPS plus PUS, capillary, and SPS. If the hydraulic conductivity is assumed to be constant along the length of the glomerular capillaries (based on the indistinguishable ultrastructures at both podocyte covered and naked sites), then changes in capillary IPS+PUS and SPS hydrostatic pressure and capillary (plasma) oncotic pressure will be the factors that affect fluid filtration rate per unit area across the glomerular ultrafiltration barrier.
Fluid filtration rate per unit area of GFB into
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Fluid filtration rate per unit area of GFB into
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In equations 9 and 10, for constant Lp, the direction of flow and the relative flow can be evaluated from the ultrafiltration pressures calculated from the Starling pressures. The Starling pressures PCAP, PBS, and
CAP quoted in various papers show a range of values dependent on species and technique (23,24,29). We used PBS values as PI+P values and opted for 'mammalian' values quoted by Navar et al. (25). We have set PSPS varying from a low value of 7 mmHg greater than PBS to a high value of 15 mmHg greater than PBS (to represent the podocytic membrane stretch activation pressure quoted by Morton et al. [22]).
Starling Forces.
CAP 30 mmHg (average)
Resulting Ultrafiltration Pressures.
CAP)
CAP)
CAP) This simple illustration shows that filtration would occur in 40% of the GFB area that opens directly into IPS or PUS (PUI+P = 10 mmHg). However, adjacent areas of membrane opening into SPS show very little filtration or even transient reabsorption (or reverse filtration) (PUSPS range, 3 to 5 mmHg), and this would increase if PCAP were decreased or PSPS increased. This is possible due to the extremely high ratio of the post- to pre-SPS resistance. However, any filtration would have to be transient as the reverse filtration would quickly lead to collapse of the SPS (or equilibration of pressures) and hence reduce SPS pressure.
This constant pressure illustration can be complicated further if the variations in glomerular capillary pulse pressure are factored in. This raises the possibility of areas of GBM that undergo transient flow reversal across the GFB in time with the pulse pressure. Although further work is required to show whether this occurs in vivo, there is a very significant role for transient and intermittent flow reversal across a filtration barrier. One of the unexplained mechanisms of maintenance of the GFB is how the barrier is unclogged or cleaned. Many proposals have been made involving mesangial cells phagocytosing Ig aggregates (30), which clog the GBM in disease states, sulfated glycosaminoglycans of the GBM acting as anticlogging agents (31), or the hypothesis that the GBM is a concentrated gel that allows rapid fluid flow and slow macromolecular diffusion (32). The podocyte has also been proposed as a continuous filter cleaner becoming phagocytic in certain pathologic states (33), but details of the mechanism of how the filter is cleaned under normal conditions are not known. Our discovery of a highly significant resistance to flow through the SPS leads to the possibility that the mechanism for cleaning the filter relies on the ability of the SPS to reverse the flow and cause transient or intermittent reverse filtration or reabsorption into the glomerular capillaries (perhaps in synchrony with the pulse pressure). Glomerular backwashing of a proportion of the GBM, linked with a dynamic podocyte (as evidenced above) and hence a movable SPS would allow cleaning of the whole filtration surface, not just the 60% covered at any one time by the podocytes.
Model Problems
This new subdivision of the urinary space in the glomerulus results in difficulties in the current concept of free movement of fluid into the tubular system once filtration has occurred. Our current calculations suggest that of the capillary area previously regarded as filtering fluid into the BS, less than half of this area (40%) is actually responsible for the vast majority of the filtration into the urinary spaces. In the SPS-covered areas, there is low or no net fluid exchange, depending on pressure regulation in the SPS. Models of glomerular filtration have not previously factored in this extra resistance. At the simplest level, modelers describe flow through the filtration barrier as occurring through repeating units, where a unit is specified as several fenestrations underlying an area of GBM and a single filtration slit opening into BS (34). If it is assumed that IPS and PUS are low-resistance pathways and therefore would fit with the old concept of filtration into a low-resistance BS, then these models now require the addition of units that open into the high-resistance SPS. The implication for estimates of GFB hydraulic conductivity with only 40% of the observable (with transmission electron microscopy) filtration surface area filtering fluid is that these original values must be 2.5 times higher than originally calculated for the same volume of fluid to filter out through the smaller surface area.
| Conclusion |
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| Acknowledgments |
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Some of the work described here was published in abstract form (J Physiol 552P: C26, 2003).
| Footnotes |
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| References |
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