Generally, sodium-based osmotherapy (SBO) is tonicity therapy with the aim of reducing cerebral edema during states of hypotonic hyponatremia. Depending on the circumstance, plasma tonicity may be increased or decreased. Because the sodium concentration ([Na]) in the plasma at any time (t), PNa(t), and accompanying anions constitute the bulk of plasma tonicity, SBO is predicated on gradual alteration of PNa, in contrast to the relatively rapid PNa increases imposed by steep dialysate-to-plasma [Na] gradients associated with conventional hemodialysis. Generally, osmotherapy is carried out when there is severe hyponatremia, oligo-anuria, and inability to excrete sufficient electrolyte-free water to maintain isotonicity (1–3). Thus, SBO has played a role in patients with end stage liver disease and advanced heart failure.
Osmotic demyelination syndrome may transpire in patients who are hyponatremic with end stage liver disease after abrupt PNa elevations during orthotopic liver transplantation (4,5). Correspondingly, presurgical elevation of PNa among individuals prone to osmotic demyelination may be prophylactic. Less commonly, supranormal PNa elevations have been imposed during traumatic brain injury or intracerebral hemorrhage to reduce brain swelling (6,7).
To rectify severe plasma hypotonicity, a relatively hypertonic/hypernatric solution is administered in a controlled fashion during continuous renal replacement therapy (CRRT), and PNa is increased at rates consistent with consensus guidelines (8). Controlled PNa elevations can be achieved by hemodialysis, but special device- and protocol-specific modifications are required to avoid dialysis disequilibrium syndrome (9). Sustained low-efficiency dialysis or slow continuous ultrafiltration with simultaneous infusion of a solution relatively hypernatric to PNa is also feasible (10). In terms of CRRT, SBO has been conducted with continuous venovenous hemofiltration (CVVH) (11,12), continuous venovenous hemodialysis (13), or continuous venovenous hemodiafiltration (14).
General Principles of SBO
SBO can be implemented as a stepwise approach based on established biophysical principles governing sodium transit via predilution CVVH. The following urea- and sodium-based kinetic methodology involves six steps: (1) establishing a time-dependent [Na] gradient [∇Na(t)] between the plasma and a replacement fluid (RF) based on a sodium concentration adjustment ratio (NaAR) (Figure 1), (2) estimation of total body water (TBW), (3) determination of sodium ion dialysance (DNa) that approximates the urea hemofilter transfer rate, (4) on-treatment prediction of PNa(t), (5) determination of sodium balance, and (6) troubleshooting.
RF is infused postblood pump and prehemofilter at a specified rate (QRF) into the plasma flow (QP) to raise (or lower) PNa from its pretreatment level, NaPre or PNa(0), to its post-treatment level, NaPost or PNa(t) (Figure 1). Employing a fixed-volume model where TBW volume is constant and analogizing to established urea kinetic principles, the rate change of PNa can be computed over a specified time interval (15,16). Thus, sodium advected from the RF gradually increases NaPre to NaPost, with their difference equaling ΔNa (Equation 1).
To produce an [Na] gradient, a stock RF (RF1) of nominal [Na] NaRF1 is adjusted to NaRF2, thereby establishing ∇Na(0), the maximal [Na] gradient at time (0) (Equation 2). ΔNa is also the product of ∇Na(0) and NaAR, and NaAR is the ratio of ΔNa to ∇Na(0) (Equation 3).
Sodium Kinetic Principles
The NaAR is a function of treatment time (t), TBW (V, Watson volume), and DNa. The NaAR is similar to the urea reduction ratio (URR, Equation 4), with equivalence of DNa to the urea clearance constant, KUrea (Equation 4, A and B).
Step 1: Establishing the Sodium Concentration Gradient
To generate ∇Na(0), the sodium-adjusted RF [Na], NaRF2, is often simply assigned an [Na] that is 6–10 mM greater than NaPre. However, NaRF2 can be more rationally determined from intrinsic parameters of predilution CVVH (Tables 1 and 2). First, by predetermining a target NaPost, ΔNa is defined. Second, estimation of NaAR from URR (Equations 3 and 4) and rearrangement of Equation 3 yields NaRF2 as Equation 5.In summary, urea kinetics function to approximate NaAR. These principles are illustrated by the following example.
Table 1. -
||Post-treatment [Na] minus pretreatment [Na]
||[Na] gradient at time (t)=0
||Dialysance of sodium ion
||Effective replacement fluid [Na] from combined infusions of NaRF1 and NaH
||Sodium concentration adjustment ratio
||[Na] of a defined hypo-, iso-, hypertonic solution H
||Pretreatment PNa, i.e., PNa(0)
||End treatment PNa
||RF1 [Na], unadjusted replacement fluid
||RF2 [Na], sodium-adjusted replacement fluid
||Plasma [Na] at time (t)
||Solution H flow rate
||Respective blood and plasma fluid flow rates
||Replacement fluid flow rate
||Net ultrafiltration flow rate
||Combined flow rate of QRF1 and QH
||Replacement fluid 1
||Replacement fluid 2
||Urea reduction ratio
||Total body water, i.e., Watson volume
||Volume of added hypertonic saline (23.4%, 4 M)
||Volume of RF1
||Volume of RF2
||Volume of added sterile water
Variables and abbreviations used in text and equations.
Table 2. -
||Dialysance of sodium ion
||DNa = –(V/t) × LN(1 – NaAR)
|DNa = QP × [(QUF + QRF)/(QP + QRF)]
||Method 1 calculation of added water volume
||VRF2 = VRF1 × (NaRF1/NaRF2)
|VW = VRF1 × [(NaRF1 – NaRF2)/NaRF2]
||Method 2 calculation of water exchange volume
||VX = VRF1 × (NaRF1 – NaRF2)/NaRF1]
||Method 3 volume calculation of added 4 M hypertonic saline volume (23.4%)
||V4M = VRF1 × (NaRF2 – NaRF1)/(Na4m – NaRF2)
||Method 4 calculation of solution H fluid flow rate
||QH = QEff × (NaRF1 – Eff-NaRF)/(NaRF1 – NaH)
||Method 4 replacement fluid 1 (RF1) flow rate
||QRF1 = QEff × (Eff-NaRF – NaH)/(NaRF1 – NaH)
||Plasma flow rate calculation
||QP = QB × (1 – hematocrit)
||Sodium concentration at treatment time (t)
||PNa(t) = PNa(0) + ∇Na(0) × (1 – e–DNa
·t/V); PNa(0) = NaPre
|PNa(t) = PNa(0) + (NaRF2 − NaPre) × (1 – e–DNa
|PNa(t) = NaPre + ([NaRF2 − NaPre] × NaAR)
||Replacement fluid flow rate
||QRF = QP × (DNa − QUF)/(QP − DNa); QUF = 0
||Sodium balance at time (t)
||ΣNa(t) = PNa(t) × (V − QUF × t) − (NaPre × V)
|ΣNa(t) = PNa(t) × (V − QUF × t) − (PNa(0) × V)
||Sodium concentration adjustment ratio
||NaAR = 1 – e–DNa
|NaAR = ΔNa/∇Na(0) = (NaPost – NaPre)/(NaRF2 − NaPre)
||Sodium concentration change at end-treatment time (t)
||ΔNa = ∇Na(0) × NaAR
|ΔNa = NaPost – NaPre
||Sodium concentration gradient, initial
||∇Na(0) = NaRF2 – NaPre
||Sodium concentration of RF2
||NaRF2 = NaPre + (ΔNa/NaAR)
|NaRF2 = NaPre + [ΔNa/(1 – e–DNa
||Time at which specified PNa occurs (tX)
||tX = –(V/DNa) × LN[(NaRF2 – PNa(tX))/(NaRF2 – NaPre)]
||Ultrafiltration rate to achieve net zero sodium balance at time (t)
||QUF(t) = ([NaPost × V] – [NaPre × V])/(NaPost × t)
|QUF(t) = (ΔNa × V)/(NaPost × t)
||Urea reduction ratio
||URR = 1 – e–KUrea
|URR = (BUN(0) – BUN(t))/(BUN(0) – BUNDialysate)
||VMan = 2.447 – 0.09156 × (age, yr)
|+0.1074 × (height, cm) + 0.3362 × (weight, kg)
|VWoman = –2.097 + 0.1069 × (height, cm) + 0.2466 × (weight, kg)
See Table 1
for definitions of variables.
A 42-year-old man, 178 cm and 90 kg, is anuric with stage 3 AKI. He has no peripheral edema. Laboratory data: NaPre, 116 mM; BUN(0), 80 mg/dl; hematocrit, 0.25. The target BUN and PNa after 24 hours of CVVH are 48 mg/dl and 124 mM, respectively. First, NaAR approximating URR is calculated, with BUNDialysate as “zero.”Second, after NaAR is determined, ΔNa, ∇Na(0), and NaRF2 are calculated.The time dependencies of NaPost, NaAR, and ΔNa during prolonged SBO are tabulated in Table 3. Figure 2 demonstrates the effect of increasing ∇Na(0) on PNa at NaAR of 0.4 over 1440 minutes of treatment. The random assignment of a 6–10 mM ∇Na(0) would have suboptimally elevated PNa, underscoring this approach of using NaAR to determine NaRF2. Note the relatively low NaAR complements the large ∇Na(0). Importantly, a low URR of 0.4 provides a therapeutic advantage by mitigating the risk of inducing cerebral edema by lowering overall urea flux.
Table 3. -
Time-dependencies of plasma sodium concentration and sodium concentration adjustment ratio
during sodium-based osmotherapy
|Time (t, min)
Predilution continuous venovenous hemofiltration is carried out on a hypothetical 42-year-old, 178-cm, 90-kg man with PNa(0) 116 mM and Watson volume 48.0 L for times shown. The replacement fluid is adjusted from a nominal [Na] of 140 mM to 136 mM to achieve a 20 mM [Na] gradient. Values in parentheses are those of a 42-year-old woman with a Watson volume of 39.1 L, treated with the same parameters. PNa, plasma sodium concentration; NaAR, sodium concentration adjustment ratio; ΔNa(t), PNa(t) minus PNa(0); PNa(t), PNa at time (t); [Na], sodium concentration; PNa(0), PNa at time (t) = 0.
Replacement Fluid Manipulation
In predilution CVVH SBO, the NaRF1 is frequently lowered from a nominal level of 130 or 140 mM. For Case 1, NaRF1 can be adjusted to an NaRF2 of 136 mM by several methods (Figure 3) (11,12): method 1, diluting RF1 (NaRF1 140 mM) with 147 ml sterile water; method 2, exchanging 143 ml of RF1 (NaRF1 140 mM) for sterile water; and method 3, addition of 7.8 ml of 4 M saline (23.4%) to 5 L of RF1 solution (NaRF1 130 mM).
Effective Replacement Fluid Sodium Concentrations
If institutional policy prohibits RF manipulations, an effective RF [Na] (Eff-NaRF) equal to the desired NaRF2 must be generated via flow-rate adjustments of an unadjusted RF1 and a separate solution (H; Figure 3, method 4) (14,17–19). Peripheral infusion of 5% dextrose in water (D5W) or sterile water by central vein may be used as “0” mM [Na] solutions (20).
Step 2: Estimating TBW as Watson Volume
NaAR is a function of time, DNa, and TBW (V, Watson volume). Hence, accurate determination of V is critical. Consequently, the Watson volume, representing TBW as urea space, is used in subsequent calculations because it is a superior estimate of TBW compared to multiplication of body weight by an arbitrary factor, i.e., 0.5–0.6 (2,21). For Case 1, initial estimates of V for a 178-cm, 90-kg man and woman are 48.0 L and 39.1 L, respectively. For initial estimates of V, considerations of edema and third spacing of extracellular fluid are excluded, but accommodations for these factors can be made (see Additional Considerations).
Step 3: Dialysance of Sodium Ion
Sodium Ion Dialysance
Dialysance of sodium ion (DNa) comprises three flow rates: plasma (QP), RF (QRF), and net ultrafiltration (QUF) (22). QP has the greatest influence on DNa by virtue of its greater magnitude. DNa is also the product of QP and the filtration fraction as follows.We recommend a blood flow (QB) of 250–300 ml/min to promote clearance and prevent filter clotting (23). As shown, at a QB of 300 ml/min and hematocrit (Hct) of 0.25, QP is 225 ml/min (Equation 7).
In Case 1, NaAR at 1440 minutes equals 0.4. Thus, DNa is resolved by specifying V and t and rearranging Equation 4B as Equation 8.
With DNa known, QRF is determined by rearranging Equation 6 as Equation 9.
In summary, steps 1–3 determine an NaAR of 0.4 and a ∇Na(0) of 20 mM that yield a ΔNa of 8 mM. Similar results are obtained by increasing DNa (i.e., greater NaAR) and proportionally decreasing ∇Na(0). For example, if NaAR is 0.6, ∇Na(0) becomes 13.3 mM and NaRF2 becomes 129.3 mM. Also, the NaRF2 that produces a specified ΔNa at time (t) is calculated from Equations 4B and 5 (Equation 10).
Step 4: Plasma Sodium Concentration during Osmotherapy
Targeting the Plasma Sodium Concentration
Because DNa and TBW are constants within the constraints of a fixed-volume model, PNa(t) can be projected over a specified treatment interval (t) (Equation 11).This concept is depicted in Figure 4 where time- and volume-dependencies of PNa(t) are displayed for a man and woman of equal height and weight. The greater PNa(t) of the woman throughout treatment is attributable to a lesser Watson volume. The time (tX) when a specified PNa(tX) occurs is ascertained by substituting tX into Equation 11 and solving for it.
Step 5: Sodium Balance during Osmotherapy
In a fixed-volume model of SBO, sodium accrual is inevitable as PNa increases. If patient vulnerability to volume overload is present, net ultrafiltration is advised. Consequently, real-time net sodium balance (ΣNa) monitoring is critical and computed by Equation 13.In Case 1, ΣNa(1440) is +384 mmol if QUF = 0 but –62.4 mmol if QUF is 0.15 L/h or 3.6 L per day.The QUF that “zeroes” the sodium load at time (t) is calculated as 3.1 L per 24 hours by Equation 14.
Modeling Sodium Balance
For patients vulnerable to volume excess/overload, ΣNa should be modeled a priori, and we demonstrate this concept as follows.
A 30-year-old man with heart failure and stage 3B CKD develops AKI and dyspnea. The admission weight is 2 kg more than his last-reported hospital discharge weight. His vital signs are as follows: height, 170 cm; weight, 80 kg; temperature, 36.5°C; heart rate, 118 bpm; blood pressure 130/80 mm Hg; respiratory rate, 18 per minute; and Watson volume, 44.85 L. His laboratory data are as follows: NaPre, 120 mM; BUN, 50 mg/dl; serum creatinine, 4.2 mg/dl; and hematocrit, 0.33. Urine output is <0.05 ml/kg·h. A 24-hour NaPost target of 126 mM is planned. Predilution CVVH is begun with parameters of QP 200 ml/min, QRF 50 ml/min, QUF 2.5 ml/min, and NaAR 0.74. An NaRF2 of 128 mM is formulated by adding 79 ml sterile water to an RF1 of 130 mM. To achieve net sodium balance of zero after 24 hours, net ultrafiltration of 2.14 L per 24 hours is required, as shown below. Ultrafiltration beyond 24 hours produces net total body sodium loss. Figure 5 depicts the evolution of PNa(t) and ΣNa(1440) if QUF is 3.6 L per 24 hours.
Sodium Balance with Edema
If the entire 2-kg excess weight is assumed isotonic to plasma, total body sodium balance must be recalculated. The Watson volume of the 78-kg man was 44.18 L and increased to 46.18 L from 2 L of edema. Achieving zero sodium balance requires just 0.06 L more net ultrafiltration. However, there is a 160-mmol sodium excess if edema is considered isotonic plasma (Equation 15). To shed the sodium surfeit, an additional 1.27 L of net ultrafiltration is required. Overall, net ultrafiltration of 3.47 L attains a PNa(1440) of 126 mM at 76.53 kg.
Influence of Exogenous Fluids and Urine Output on Replacement Fluid Sodium Concentration
During SBO, the influence of exogenous cation (sodium and potassium)-containing fluids on PNa and ΣNa must be tallied. Only cationic effects require analysis as anions follow pari passu. The RF [Na] is altered by infusions of exogenous fluids and/or urine output and produces a blended solution with an effective [Na] (Eff-NaRF). Table 4 illustrates the 4-hour effects on Eff-NaRF in a patient who receives three intravenous fluids, 0.45% saline and hypothetical solutions A and B. By evaluating a short time interval, the singular and collective effects of each fluid on Eff-NaRF are exposed early on. In aggregate, with consideration of all inputs and outputs, the 4-hour effects on Eff-NaRF and extracellular fluid volume are +0.8 mM and +0.05 L, respectively. Extrapolation of this analysis to a 24-hour interval may obligate readjustments of NaRF1 and/or QUF. Lastly, elaboration of hypotonic urine increases Eff-NaRF minimally, unless urine output is copious, i.e., >4 L per day.
Table 4. -
Effects of intravenous solutions and urine output on the effective replacement fluid
|Flow rate, L/h
The replacement fluid is infused simultaneously with three separate solutions as shown, with ongoing urine output. To simplify calculations, the RF-potassium concentration is assumed equal to plasma potassium concentration and not described. RF, replacement fluid with [Na] 130 mM; UO, urine output; [Na], sodium concentration; Eff-NaRF, effective [Na] of RF and one of the solutions listed and/or UO.
aAggregate effect of solutions and urine output on Eff-NaRF.
bIsolated effect of each solution or urine output on Eff-NaRF.
Acute Sodium Loading
Sodium loading can benefit individuals who are normonatremic with acute brain swelling. In patients who are hyponatremic and hypovolemic, sodium loading may be carried out abruptly by delivery of several small-volume, hypertonic saline boluses (e.g., 100-ml boluses of 23.4% saline) (7,23). Subsequent maintenance of the hypertonic state can be achieved with CRRT modalities. Importantly, the gradual sodium loading of SBO should not supplant urgent volume resuscitation where indicated. In brief, the associated risk of sodium loading must be weighed at the outset of SBO, particularly in patients who are volume overloaded or edematous.
Step 6: Troubleshooting
Slow or No Plasma Sodium Concentration Elevation
If PNa fails to increase during SBO, the osmotherapy prescription must be reexamined. Equipment and extracorporeal circuit integrity must be checked, and the effects of all fluid inputs and outputs must be reevaluated. If V is underestimated, the rise of PNa is mathematically inhibited by an NaAR that is lower than calculated. A QUF increase will not remedy the situation because DNa and NaAR are essentially unchanged. NaAR must be augmented by increasing QP and/or QRF. In parallel, ∇Na(0) can be increased to rectify suboptimal PNa elevations. When PNa increases more rapidly than expected per se >1 mM per hour for 4–6 hours, the aforementioned maneuvers should be attenuated, stopped, or even reversed.
When BUN is relatively low, e.g., 30–40 mg/dl, calculation of NaAR may be inaccurate. This may transpire when sodium ion and urea clearance are discordant, i.e., abnormal rate of urea metabolism. Accordingly, a DNa of 25–40 ml/min can be prespecified by empirically establishing ∇Na, QP, QRF, and, optionally, QUF.
Hyperglycemia from Dextrose-Containing Solutions
If RF solutions cannot be altered, delivery of a parallel, posthemofilter D5W infusion in pre-/postdilution CVVH may provoke concern for induction of hyperglycemia. However, this concern is unwarranted. A maximal rate of carbohydrate infusion of 4 mg/kg⋅min has been suggested to prevent lipogenesis (24). At this metabolic threshold, the patient of Case 1 can tolerate a posthemofilter D5W infusion of 300 ml/h, without hyperglycemia (Table 5). Absent carbohydrate metabolism, this infusion rate, in an extracellular volume of 16 L, increases plasma glucose (PGlu) from 100 to 2150 mg/dl. However, at a submaximal rate of glucose metabolism of 2.65 mg/kg⋅min, PGlu remains stable at 100 mg/dl. Notably, the effective PNa entering the hemofilter is changed minimally. Prefilter D5W infusions have minimal potential for generating severely elevated PGlu due to rapid glucose sieving through the hemofilter. If D5W or sterile water infusion rates are eschewed, less hypotonic solutions can be used, e.g., 0.225% or 0.45% saline solution.
Table 5. -
Theoretical effects of a posthemofilter 5% dextrose infusion on glucose metabolism during pre-/post-dilution continuous venovenous hemofiltration
|D5W infusion, ml/h
|CHO load, mg/kg·min
|PGlu, without carbohydrate metabolism for 24-h, mg/dl
|Maintenance metabolic rate, mg/kg·min
|Prehemofilter PNa, mM
The effects of a 5% dextrose infusion on glucose metabolism in a hypothetical, nondiabetic, 42-year-old, 178-cm, 90-kg man with Watson volume 48 L and PNa(0) 116 mM (see text, Case 1) after 24 hours of CVVH are displayed. CVVH parameters are: NaRF, 130 mM; QP, 225 ml/min; combined prehemofilter RF and posthemofilter D5W flow rate, 1.1 L/h (18.3 ml/min); and net ultrafiltration rate, 0 ml/min. Calculations are based on an extracellular fluid volume of 16 L (48 L × 0.33), without expansion of the extracellular fluid space from glucose accumulation. All CHO metabolism is assumed to originate from the D5W infusion. With no CHO metabolism, increasing the CHO load (row 2) by increasing the D5W infusion rate from 0 to 300 ml/h rapidly increases PGlu (row 3). The respective glucose metabolic rates required to maintain PGlu at 100 mg/dl for increasing D5W infusion rates are shown (row 4). The minimal dilutional effect of the increasing D5W infusion rate on hemofilter inlet PNa is shown (row 5). CVVH, continuous venovenous hemofiltration; D5W, 5% dextrose solution; CHO, carbohydrate; PGlu, plasma glucose concentration; PNa(0), plasma [Na] at time (t) = 0; NaRF, RF [Na]; QP, plasma flow rate; RF, unadjusted replacement fluid; [Na], sodium concentration.
Regional Citrate Anticoagulation
Regional citrate anticoagulation with trisodium citrate (TSC) solutions of 4% ([Na], 408 mM) or 2.2% ([Na], 224 mM) have been used during SBO (25–27). Nevertheless, hypertonic TSC infusions can greatly increase plasma tonicity, necessitating reduction of RF [Na] and/or dialysate [Na] to prevent untoward elevations of PNa. If TSC is used during SBO, a priori sodium modeling is advised with appropriate laboratory monitoring at 4- to 8-hour intervals, including ionized calcium levels that will decline with untoward PNa elevations if hypercitratemia occurs.
SBO by Other CRRT Modalities
Aside from predilution CVVH, other CRRT modalities and protocols are available, and some employ pre- and posthemofilter RF delivery (19). When QRF is partitioned pre- and postfilter versus prefilter alone, there is an incremental postfilter PNa elevation. Table 6 represents a quantitative analysis for pre- and posthemofilter CVVH and reveals only a 0.5-mM increment with a 30/70 division of QRF between pre- and postfilter fractions. TSC has been exploited to increase PNa from normal to supranormal levels in patients with cerebral edema (6). However, in acute cerebral edema, rapid induction of hypertonicity via hypertonic saline boluses (4 M) is favored when prompt elevation of plasma tonicity is critical (7).
Table 6. -
Effect of pre- and posthemofilter replacement fluid
infusion on end treatment plasma sodium concentration
A hypothetical patient with Watson volume 40 L and PNa(0) 120 mM undergoes 24 hours of continuous venovenous hemofiltration with the following parameters: NaRF, 130 mM; QP, 200 ml/min, and QRF, 3 L/h. Three simulations are shown: predilution only and pre- and postdilution with QRF pre- and postdilution ratios of 0.5/0.5 and 0.3/0.7. DNa, NaAR, and PNa(1440) increase with an increasing proportion of postdilution QRF. The maximal PNa(1440) difference among the three pre-/posthemofilter combinations is 0.5 mM. QP, plasma flow rate; QRF, replacement fluid flow rate; DNa, dialysance of sodium; NaAR, sodium concentration adjustment ratio; PNa(0), PNa at t (0); PNa(1440), PNa at t = 1440 minutes; NaRF, replacement fluid [Na].
In conclusion, advective SBO by predilution CVVH may be therapeutically exploited in hypotonic conditions with hyponatremia and oligo-anuria. We recommend a six-step protocol based on calculation of NaAR to achieve a time-targeted PNa. A failure of SBO signifies potential miscalculation(s) and/or the influences of external input and output solutions. Recurrent laboratory monitoring and quantitative analysis of these variables is imperative for safe and successful implementation of SBO. Modeling the plasma sodium concentration, sodium balance, and ultrafiltration with our mise en place approach prevents treatment-based sodium loading (Box 1).
Box 1. Osmotherapy by Predilution Continuous Venovenous Hemofiltration
- (1) Define ΔNa from time (0) to time (t) by defining NaPost, e.g., 8 mM after 24 hours
- ΔNa = NaPost – NaPre; NaPre = PNa(0); t = end treatment time
- (2) Define sodium concentration adjustment ratio (NaAR) from time (0) to t via urea reduction ratio (URR), e.g., 30%–70% over 24 hours
- NaAR ≈ URR = (BUN(0) − BUN(t))/(BUN(0) − BUNDialysate)
- (3) Define ∇Na(0)
- ∇Na(0) = ΔNa/NaAR = (NaPost – NaPre)/NaAR = NaRF2 – NaPre
- (4) Calculate NaRF2
- NaRF2 = NaPre + ∇Na(0)
- (5) Adjust NaRF1 to NaRF2 by methods 1–4 (Figure 3)
- (6) Calculate dialysance of sodium (DNa) from NaAR, Watson volume (V), and t
- DNa = −(V/t) × LN(1 − NaAR)
- (7) Calculate plasma flow rate (QP) from blood flow rate (QB) and hematocrit (Hct)
- QP = QB × (1–Hct)
- (8) Calculate QRF from DNa and QP
- QRF = QP × (DNa − QUF)/(QP − DNa); QUF = 0
- (9) Model predilution continuous venovenous hemofiltration at specified QP and QRF to determine QUF(t) (see below)
- Monitor PNa at 4- to 6-hour intervals
- (10) Calculate sodium balance ΣNa from time (0) to (t)
- ΣNa(t) = PNa(t) × (V − QUF × t) − (NaPre × V)
- Note: Adjust for additional inputs and outputs and edema (see text)
- (11) Calculate QUF(t) for zero sodium balance at time (t)
- QUF(t) = [(NaPost × V) – (NaPre × V)]/(NaPost × t) = (ΔNa × V)/(NaPost × t)
J. Yee discloses honoraria from the American Society of Nephrology. S. Frinak, T. Gradinariu, N. Mohiuddin, and J. Uduman have nothing to disclose.
S. Frinak was responsible for methodology; S. Frinak, T. Gradinariu, N. Mohiuddin, and J. Yee were responsible for formal analysis; S. Frinak, J. Uduman, and J. Yee conceptualized the manuscript S. Frinak and J. Yee were responsible for supervision and validation; N. Mohiuddin and J. Yee were responsible for visualization; all authors wrote the original draft of the manuscript, and reviewed and edited the manuscript.
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