Enter patient data by clicking on a field and then entering the data.
To choose an age unit, click the drop-down selector and select the appropriate unit for the patient: years, months, or days.
| Parameter | Acceptable Range |
|---|---|
| Age | 1 day to 110 years |
| Height | 35 to 213 cm |
| Weight | 2 to 251 kg |
| Serum creatinine | 0.3 to 22 mg% |
Creatinine clearance is calculated using the Swartz equation for pediatric patients. For adults, the Cockcroft & Gault adjusted body-weight equation is the default method. The default method can be changed in the settings.
To select a drug model, tap the drop-down selector to choose from the available drug models.
Buttons
Tap the CrCl button to view a screen to select from other creatinine clearance methods.
Tap the Clear button to clear the current patient data.
Tap the Calc button to display patient specific calculated parameters: Creatinine Clearance (CrCl), Lean Body Weight (LBW), Body Mass Index (BMI), and Body Surface Area (BSA).
Tap the View Model button to proceed to the next step.
This screen displays the population model and target values for your patient.
These individual patient parameters may be modified on this screen.
FYI, population model parameters should be modified on the Model editor screen.
The parameters shown on this screen are:
| Parameter | Notes |
|---|---|
| Vd per kg | Volume of distribution in liters per kilogram |
| Dosing weight |
Weight in kilograms used for the Vd calculation:
Vd = DW × Vd per kg |
| Kel (or CL) – Renal |
Renal portion of the Kel or CL equation:
Kel (or CL) = Nonrenal + (CrCl × Renal) |
| Kel (or CL) – Nonrenal | Nonrenal portion of the Kel or CL equation |
| Targets | For Vancomycin, select either traditional Peak/Trough or targeted AUC dosing |
| Target peak level | mcg/mL |
| Peak time |
Time in minutes after the infusion ends at which the peak level is targeted. For Vancomycin, this should be set to 60 minutes to avoid the distribution phase. |
| Target trough level | mcg/mL |
| Infusion time | Length of infusion in minutes To enter and plot a continuous infusion: 1. Set infusion length to 60 minutes. 2. Then, on the dose entry screen, set the interval to one hour. |
Buttons
Tap the Return button to return to the previous screen.
Tap the Prospective button to calculate a dose using population model parameters only, without serum level data.
Tap the Retrospective button to enter and analyze serum level data for this model.
This screen is displayed when Retrospective is selected on the View Model screen.
Antibiotic Kinetics® supports multiple analysis methods.
To select a method, tap the Select Method drop-down list.
| Selection | Details |
|---|---|
| Steady-state peak/trough | Traditional steady-state trough before the dose and peak after the infusion. |
| Steady-state single point | A single steady-state level drawn at any time after the infusion using Bayesian analysis. Available only in the paid version. |
| Steady-state 2- or 3-point | Two or three levels drawn after a steady-state dose. |
| First dose 2- or 3-point | Two or three levels drawn after the initial loading dose. |
| Non–steady-state 3-point | A non–steady-state trough before the dose and two levels after the dose. |
| Extended interval | A “random” level drawn 6 to 16 hours after a once-daily aminoglycoside dose. |
Carefully review the screen when entering time values:
Buttons
Tap Return to go back to the previous screen.
Tap Clear All to remove all entered data.
Tap Calculate to compute individualized pharmacokinetic parameters from the serum level data. The system will check for major data entry errors before proceeding.
Sawchuk-Zaske method
The Sawchuk–Zaske method is a foundational approach for individualized dosage adjustment of select antibiotics, particularly aminoglycosides such as gentamicin and vancomycin, to achieve therapeutic concentrations while minimizing toxicity.
The equations used by this method are found below in the Formulas.section.
Bayesian
Bayesian analysis is optional for the steady-state peak/trough and steady-state two- or three-point methods, and is always used for the steady-state single-point method.
Because Bayesian analysis requires special care, please review the RxKinetics pharmacokinetics tutorial before using this option.
Least Squares
If three post-dose levels are entered with the Post-dose or First-dose methods, the data are fit using least-squares linear regression.
Aminoglycoside Extended-Interval
Analysis of once-daily or extended-interval aminoglycoside regimens is similar to that used by the Hartford nomogram. If a 5 mg/kg gentamicin dose is analyzed, the Consensus Nomogram is used. If a 7 mg/kg dose is used, the original Hartford Nomogram is applied.
For further explanation, visit the RxKinetics web site.
There are some slight differences on this screen depending on chosen drug model and whether prospective or retrospective dosing.
Prospective dosing
When dosing aminoglycosides prospectively (before serum levels are available), you may choose one of the following dosing methods:
| Option | Description |
|---|---|
| PK |
Pharmacokinetic dosing Adults: One-compartment dosing based on target peak and trough levels. Pediatrics: Initial dose is weight based. |
| EI |
Extended-interval dosing Available only for aminoglycosides. The dose is weight based and the interval is based on CrCl. Often referred to as the Hartford nomogram. Note: EI dosing is available only in adults with CrCl > 30 mL/min. |
Retrospective dosing
The PK or EI choice is disabled because the dosing method was selected when serum level data were entered.
Dose entry
An “ideal” dose is displayed. You then enter a practical dose and dosing interval.
Buttons
Tap Model to view patient-specific pharmacokinetic parameters (Vd, Kel, etc.).
Tap mg/kg to view the selected dose in mg/kg per dose and mg/kg per day.
Tap Return to return to the previous screen.
Tap Graph to view a plot of predicted serum levels for the selected dose.
Tap PK-PD to calculate pharmacodynamic parameters.
Tap Email to send the dosing recommendation by email. The application copies the dose and model parameters into the body of an email, which can be sent using the device’s default email app.
Enter the MIC to calculate the following antibiotic pharmacokinetic and pharmacodynamic (PK/PD) parameters:
For further explanation of PK/PD parameters, visit the RxKinetics web site.
This screen displays a plot of the predicted serum concentrations based on the selected dose.
The red line represents the target trough concentration.
Settings
This menu selection provides access to the application’s default settings:
Model Editor
This menu selection provides access to the Drug Model Editor.
About
This menu selection displays the program version and email contact information.
Help
This menu selection opens context aware help document contents.
This screen allows you to select from the following creatinine clearance methods.
Tap the drop-down list to select a creatinine clearance method.
Buttons
Tap the Select method drop down to select a creatinine clearance calculation method.
Tap the Copy button to apply the new CrCl value.
Tap the Cancel button to return to the patient data screen.
The following optional CrCl methods are for adults only. For more detailed discussion, see the RxKinetics web site.
| Method | Notes |
|---|---|
| C&G ABW |
Cockcroft and Gault method using adjusted body weight.
This is the default method. You may change the default method in the Settings dialog which is accessed via the main menu. |
| C&G LBW | Cockcroft and Gault method using lean body weight. |
| C&G TBW | Cockcroft and Gault method using total body weight. This method tends to overestimate CrCl in larger patients. |
| C&G Normalized | Removes weight from the Cockcroft and Gault equation. Some find this useful when body size differs substantially from average. |
| Jelliffe 1973 | Weight is not used in this equation. This method may be useful in patients whose body size differs substantially from average. |
| MDRD (abbreviated) | Derived from a large study of patients with a wide range of kidney function. MDRD calculates GFR, which does not directly correspond to CrCl. It may be more accurate for GFR estimation, but is not always ideal for pharmacokinetic modeling, which is traditionally based on Cockcroft and Gault. |
| Salazar and Corcoran | Derived from a study of obese patients. Often recommended for obese patients instead of standard equations. |
The Drug Model Editor allows you to view and modify all drug model parameters. You may also create your own drug models and maintain multiple models for the same drug.
For detailed instructions, refer to the Model Editor Help document.
Lean Body Weight (LBW)
Devine adult method1
LBW = 45.5 + [ 2.3 × (60 - height in inches) ]
Add 4.5 kg for males
Body Surface Area (BSA)
Mosteller equation2
BSA = (HT × WT)2 / 3600
where
HT = height in centimeters
WT = weight in kilograms
Creatinine Clearance (CLcr)
Cockcroft and Gault method3
CLcr = [ Weight × (140 - Age) ] / (SCr × 72)
Decrease by 15% for females
Weight may be one of the following:
Lean body weight
Adjusted body weight
Adjusted BW = LBW + 30% of excess over LBW
Total body weight
Jelliffe Multi-Step Method5
1. Estimate urinary creatinine excretion rate (E)
E (males) = LBW × [29.305 - (0.203 × Age)]
E (females) = LBW × [25.3 - (0.18 × Age)]
LBW = lean body weight in kilograms
2. Correct E for nonrenal creatinine excretion
E = E × [1.035 - (0.0377 × SCr)]
SCr = latest or average serum creatinine
3. Correct E for rising serum creatinine
E = E - [4 × LBW × (SCr1 - SCr2)] / D
SCr1 = latest serum creatinine
SCr2 = earlier serum creatinine
D = days between measurements
4. Calculate CLcr
CLcr = (E × 0.12) / (SCr × BSA)
Jelliffe 19739
CLcr = 98 - [0.8 × (Age - 20)] / SCr
Decrease by 10% for females
MDRD Method6,7
CLcr = exp{ 5.228 - [1.154 × log(SCr)] - [0.203 × log(Age)] }
Decrease by 25.8% for females
Increase by 121% for African Americans
Salazar & Corcoran4
CLcr (Male) = { [137 - Age] × [ (0.285 × Wt) + (12.1 × Ht2) ] } / (51 × SCr)
CLcr (Female) = { [146 - Age] × [ (0.287 × Wt) + (9.74 × Ht2) ] } / (60 × SCr)
Schwartz Pediatric Method8
CLcr = (c × Ht) / SCr
Ht = height in cm
SCr = serum creatinine
c = 0.45 if age < 1 year
c = 0.55 if age 1–12 years
Prospective Population Model
Wagner linear method11
Kel = Knr + (Kr × CLcr)
Vd = Vdper × WtKg
Kel = total elimination rate
Knr = nonrenal elimination rate constant
Kr = renal elimination rate
Vd = apparent volume of distribution (L)
Vdper = population Vd per kg
WtKg = weight in kg
Ideal Dose Calculation
One-compartment intermittent infusion11
t = tinf + [ (-1 / Kel) × ln(Cpmin / Cpmax) ]
Dose = Kel × Vd × Cpmax × tinf × (1 - e-Kel×t) / (1 - e-Kel×tinf)
Serum Level Prediction
Peak = [Dose / (tinf × Vd × Kel)] × [(1 - e-Kel×tinf) / (1 - e-Kel×t)]
Trough = Peak × e-Kel×(t - tinf)
Serum Level Prediction
One-compartment intermittent infusion11
Peak = [Dose / (tinf × Vd × Kel)] × [(1 - e-Kel×tinf) / (1 - e-Kel×t)]
Trough = Peak × e-Kel×(t - tinf)
where
Dose = chosen dose (mg)
t = chosen dosage interval (hours)
tinf = infusion time (hours)
Vd = volume of distribution (liters)
Kel = elimination rate constant
Serum Level Evaluation
Standard Sawchuk–Zaske Method12
Three or four non-steady-state measurements
Kel = ln(Cp2 / Cp4) / tdiff
Vd = [(Dose / tinf) × (1 - e-Kel×tinf)] / { Kel × [ Cp2 - (Cp1 × e-Kel×tinf) ] }
where
Cp1 = trough before infusion
Cp2 = peak after infusion
Cp3 = midpoint after infusion (optional)
Cp4 = trough after infusion
tdiff = time between levels (hours)
t = dosage interval (hours)
tinf = infusion time (hours)
Dose = dose (mg)
Exception: least-squares Kel used if three post-dose levels are available
Steady-State Sawchuk–Zaske13
Two steady-state measurements
Kel = ln(Cptr / Cppk) / (t - tinf)
Vd = [(Dose / tinf) × (1 - e-Kel×tinf)] / { Kel × [ Cppk - (Cptr × e-Kel×tinf) ] }
Cppk = post-infusion peak
Cptr = pre-infusion trough
t = dosage interval (hours)
tinf = infusion time (hours)
Dose = dose (mg)
First-Dose Sawchuk–Zaske13
Two or three levels after the first dose
Kel = ln(Cp1 / Cp3) / tdiff
Vd = [ (Dose / tinf) × (1 - e-Kel×tinf) ] / (Cp1 / e-Kel×t1)
Cp1 = post-infusion peak
Cp2 = midpoint (optional)
Cp3 = post-infusion trough
tdiff = time between levels (hours)
t1 = hours after infusion when peak drawn
tinf = infusion time (hours)
Dose = dose (mg)
Exception: least-squares Kel used if three post-dose levels are available
Linear Least Squares Determination of Kel14
Used when three post-dose levels are available
Kel = [ (n × Sxy) - (Sx × Sy) ] / [ (n × Sx²) - Sx² ]
n = number of data points
x = hours post-infusion
y = ln(serum level)
Sx = Sx, Sy = Sy, Sxy = S(xy), Sx² = S(x²)
Bayesian Analysis15
Bayesian estimation begins with population values for Vd and Kel and adjusts them
using measured serum levels while accounting for variability in both population
parameters and assay error. Kel and Vd are chosen to minimize the Bayesian objective
function shown below:
Area Under the Curve (AUC)
Vancomycin exposure is expressed as the 24-hour area under the concentration–time curve (AUC).
Antibiotic Kinetics calculates AUC using two complementary approaches:
For a detailed discussion of AUC-guided vancomycin dosing, see the RxKinetics web site.