ABSTRACT
SF001 is a next-generation polyene antifungal drug in development, designed to have increased specificity to fungal ergosterol, which is absent in humans, and decreased binding to cholesterol. SF001 demonstrates long-acting, potent, broad-spectrum fungicidal activity. The goal of the current study was to determine the pharmacodynamic index and target of SF001 in an immunocompromised mouse model of invasive pulmonary aspergillosis against six Aspergillus fumigatus isolates. Minimum inhibitory concentration (MIC) values ranged from 0.5 to 2.0 mg/L. Plasma and epithelial lining fluid (ELF) pharmacokinetics were performed following single intraperitoneal doses of 1, 4, 16, and 64 mg/kg. Treatment efficacy was assessed with each of the six fungal isolates using daily doses of SF001 ranging from 0.25 to 64 mg/kg/day over a 96-h treatment duration. Efficacy was assessed by A. fumigatus quantitative PCR of conidial equivalents from lung homogenates. Nonlinear regression analysis using the Hill equation demonstrated that the 24-h exposure-response relationships for both plasma and ELF area under the concentration/MIC and Cmax/MIC ratios were strong and relatively similar [coefficient of determination (R2) = 0.74–0.75). Exposure-response relationships included a median plasma 24-h Cmax/MIC target for stasis and 1-log kill endpoint of 0.5 and 0.6, respectively. The present studies demonstrated in vitro and in vivo SF001 potency against A. fumigatus. These results have potential relevance for SF001 clinical dose selection and evaluation of susceptibility breakpoints.
KEYWORDS: SF001, amphotericin, pharmacodynamics, Aspergillus
INTRODUCTION
Invasive pulmonary aspergillosis (IPA), most frequently caused by Aspergillus fumigatus, is a leading cause of mortality in immunocompromised patients, in particular those with solid organ and bone marrow transplantation (1, 2). Additionally, increased incidence of IPA is occurring in other patient populations, such as patients with severe viral pneumonia, those on chronic steroids or other immune-suppressing therapies for autoimmune and/or rheumatological diseases, and emerging populations, such as intensive care unit patients with COVID-19 (3). Significant advancement in the prevention and treatment of IPA was noted with the development and clinical use of mold-active triazoles (voriconazole, posaconazole, and isavuconazole). However, challenges still exist. For example, resistance to triazoles has been well documented in numerous geographical locations including the United States (4–6). Additionally, patients with IPA may have complicating factors that can limit the suitability of triazole use, such as significant drug-drug interactions, prolonged QT, and pharmacokinetic (PK) variability (7). Unfortunately, traditional deoxycholate amphotericin B (AmB) and liposomal AmB (AmBisome) still have very high rates of toxicity with limited efficacy in comparison (8, 9). The development of novel antifungal drug therapy for IPA that has a different mechanism of action to triazoles, one that is effective and with low toxicity potential, is of substantial importance.
SF001, a next-generation polyene structurally designed to have increased specificity to the ergosterol in fungal membranes (9), demonstrates long-acting, potent, broad-spectrum fungicidal activity. SF001 is currently undergoing development. Here, we describe the use of a well-established neutropenic mouse model of IPA to characterize the PK/pharmacodynamic (PD) relationships of SF001 against A. fumigatus and provide a basis for the design of clinical dosing strategies.
RESULTS
In vitro susceptibility testing and in vivo fitness
The minimum inhibitory concentration (MIC) values of SF001, genetic mutations, and the relative fitness in the in vivo mouse model of each isolate are shown in Table 1. As anticipated, SF001 exhibited similar potency against wild-type (WT), CYP51, and FKS1 mutant strains with similar MIC values (0.5–2.0 mg/L). The organisms also demonstrated similar in vivo fitness in the animal models as defined by relatively equal increases in lung organism burden in untreated mice over the study period.
TABLE 1.
In vitro activity of SF001, in vivo fitness in the animal model, and genetic mutations associated with drug resistancea
| A. fumigatus isolate | SF001 dose (mg/L) | Control growth (log10 CE) over 96 h | Genetic profile |
|---|---|---|---|
| AF 293 | 1 | 1.40 | WT |
| AF 41 | 0.5 | 1.93 | WT |
| EMFR S678P | 1 | 1.59 |
FKS1 S678P (echinocandin MEC, >16 mg/L) |
| F11628 | 0.5 | 2.50 | CYP51 G138C |
| AF72 | 2.0 | 1.44 | CYP51 G54E |
| F14532 | 0.5 | 1.82 | CYP51 M220T |
CE, conidial equivalent.
Pharmacokinetics
Plasma and epithelial lining fluid (ELF) concentration-time data from the murine PK studies (Fig. 1) were used to develop a population PK model describing the PK of SF001 in mice. Candidate models were fit to the plasma and ELF data for all dose levels using the “saem” algorithm in nlmixr version 2.06 within R version 4.0.4 (10). The most robust fit to the observed data was obtained using a three-compartment model: one compartment for absorption from the intraperitoneal (IP) administration site and two compartments for systemic drug. Drug absorption was modeled using a simple absorption rate constant (ka), and elimination from plasma was linear. Interindividual variability was estimated for ka, clearance from plasma (CLt/F), volume of the central compartment (Vc/F), distributional clearance (CLd/F), and volume of the peripheral compartment (Vp/F). Residual variability was estimated using a proportional error model.
Fig 1.
(A) Single-dose plasma and ELF PK of SF001. Four different doses of the SF001 that varied by fourfold concentrations on a milligram-per-kilogram basis were administered to mice by the IP route. Groups of three mice were sampled for each time point. Each symbol represents the mean ± SD for three animals. Data for the 1-mg/kg ELF 18-h time point were missing.
While the model that used a simple ka provided an excellent fit to the data obtained from mice administered doses of 1, 4, or 16 mg/kg (Fig. S1), the concentration-time profile observed in mice receiving the 64-mg/kg dose was substantially altered relative to the other doses such that the simple PK model did not provide an acceptable fit to the data. Fitting of a model incorporating two distinct absorption processes, one slow and one fast, to the data from the 64-mg/kg dose group alone allowed for a robust fit of all four dosing cohorts simultaneously. Distribution from plasma to ELF was modeled using simple first-order rate constants into and out of the ELF compartment and also resulted in an acceptable fit to the data (Fig. S2). The parameters for the final population PK models are provided in Table S1.
The population PK model was then used to estimate SF001 exposure in the mouse efficacy study to facilitate PK/PD analyses. This was accomplished using model-based simulations based upon the dosage regimens used in the efficacy studies and the population means parameter estimates from the model (mrgsolve R package: Simulated from ODE-Based Population PK/PD and Systems Pharmacology Models. R package Version 0.8.6). The PK/PD indices generated for both free drug plasma and ELF included the ratio of the area under the concentration (AUC)-time curve from 0 to 24 h to the MIC (fAUC/MIC), the ratio of the free drug AUC-time curve over the 96-h study interval to the MIC (fAUC0–96/MIC), the average fAUC/MIC for the study interval (calculated as fAUC0–96/MIC ÷ 4), and the ratio of the free drug maximum concentrations to the MIC (fCmax/MIC). The free fraction assumed for the calculation of free drug in plasma was of 0.056.
Treatment efficacy and PD magnitude determination
At the start of therapy, mice had 6.86 ± 0.46 log10 CE/mL of lung homogenate, and the organism burden increased to 8.64 ± 0.31 log10 CE/mL of lung homogenate after 96 h in untreated control mice. Escalating doses of SF001 resulted in dose-dependent killing (Fig. 2). There was general congruence among the dose-response curves, which would be expected given the narrow MIC range observed in vitro. The two A. fumigatus for which the dose-response curves were shifted slightly to the right (EFMR and AF293) had the lowest SF001 MIC values. These differences are consistent with biological variability observed in this infection model. In general, at the higher SF001 doses studied, a 1- to 2-log kill was observed. The dose-response data were modeled to characterize the relationship between either the 24-h free drug AUC/MIC or Cmax/MIC and treatment effect. Both plasma and ELF PK exposure measures were assessed in Fig. 3 and 4, respectively. A sigmoid exposure-response relationship was observed for each isolate with a strong fit for 24-h fAUC/MIC and treatment effect using plasma (R2 0.75) and ELF (R2 0.74) PK measures. A similarly strong relationship with the PK/PD parameter Cmax/MIC was also demonstrated as shown in the figures. Additional PK/PD regressions [the ratio of the free drug AUC-time curve over the 96-h study interval to the MIC (fAUC0–96/MIC), the average fAUC/MIC for the study interval (calculated as fAUC0–96/MIC ÷ 4), and the ratio of the free drug maximum concentrations to the MIC (fCmax/MIC)] are shown in Fig. S3. The dose and PK/PD target exposures (24-h fAUC/MIC and Cmax/MIC) for plasma and ELF needed to produce net stasis and 1-log10 reduction in organism burden for each isolate are reported in Tables 2 and 3. The median plasma 24-h fAUC/MIC ratio was 5 for a net static effect and 6.5 for 1-log10 kill. The median plasma Cmax/MIC ratios for the same microbiological endpoints were 0.5 and 0.7, respectively. The median ELF 24-h AUC/MIC ratio was 13.5 for a net static effect and 15.8 for 1-log10 kill. The median ELF Cmax/MIC ratios for the same microbiological endpoints were 1.1 and 1.3, respectively.
Fig 2.

SF001 dose-response curves for each A. fumigatus isolate. Each symbol represents the mean and standard deviation from four mice. Five total drug dose levels of SF001 were given IP. Each data point is mean and standard deviation from four mice. The horizontal dashed line represents the net stasis of burden from the start of therapy. Points above the line represent an increase in burden (i.e., net growth), whereas those below the line represent a decrease in burden.
Fig 3.
PD regression analysis of plasma 24-h fAUC/MIC and in vivo effect with SF001 against six A. fumigatus strains (A). PD regression analysis of plasma Cmax/MIC and in vivo effect with SF001 against six A. fumigatus strains (B). Each symbol represents the mean from four mice. The line drawn through the data points is the best-fit line based upon the sigmoid Emax formula.
Fig 4.
PD regression analysis of ELF AUC/MIC and in vivo effect with SF001 against six A. fumigatus strains (A). PD regression analysis of ELF Cmax/MIC and in vivo effect with SF001 against six A. fumigatus strains (B). Each symbol represents the mean from four mice. The line drawn through the data points is the best-fit line based upon the sigmoid Emax formula.
TABLE 2.
SF001 plasma free drug AUC/MIC and Cmax/MIC needed to achieve net stasis and 1-log kill endpoints for each A. fumigatus straina
| Stasis | 1-log kill | ||||||
|---|---|---|---|---|---|---|---|
| A. fumigatus isolate | MIC (mg/L) | 24-h total dose (mg/kg) | 24-h plasma fAUC/MIC | Plasma Cmax/MIC | 24-h total dose (mg/kg) | 24-h plasma fAUC/MIC | Plasma Cmax/MIC |
| F14532 | 1 | 1.17 | 3.86 | 0.39 | 1.30 | 4.20 | 0.42 |
| EMFR | 0.5 | 4.27 | 5.09 | 0.46 | 9.67 | 9.29 | 0.80 |
| AF41 | 1 | 3.87 | 9.43 | 0.78 | 4.07 | 9.83 | 0.93 |
| F11628 | 0.5 | 1.59 | 4.92 | 0.48 | 2.80 | 7.16 | 0.66 |
| AF72 | 2.0 | 1.33 | 1.02 | 0.10 | 3.25 | 2.00 | 0.19 |
| AF293 | 0.5 | 8.90 | 9.51 | 0.87 | |||
| Mean | 3.52 | 5.64 | 0.51 | 4.22 | 6.50 | 0.60 | |
| Median | 2.73 | 5.01 | 0.47 | 3.25 | 7.16 | 0.66 | |
| Standard deviation | 1.50 | 3.31 | 0.28 | 3.21 | 3.35 | 0.29 | |
1-log kill was not observed with isolate AF293.
TABLE 3.
SF001 ELF AUC/MIC and Cmax/MIC needed to achieve net stasis and 1-log kill endpoints for each A. fumigatus strain
| Stasis | 1-log kill | ||||||
|---|---|---|---|---|---|---|---|
| A. fumigatus isolate | MIC (mg/L) | 24-h total dose (mg/kg) | 24-h ELF AUC/MIC | ELF Cmax/MIC | 24-h total dose (mg/kg) | 24-h ELF AUC/MIC | ELF Cmax/MIC |
| F14532 | 1 | 1.17 | 10.6 | 0.94 | 1.30 | 11.4 | 1 |
| EMFR | 0.5 | 4.27 | 12 | 0.995 | 9.67 | 20.4 | 1.59 |
| AF41 | 1 | 3.87 | 20.4 | 1.66 | 4.07 | 24.3 | 2.05 |
| F11628 | 0.5 | 1.59 | 13 | 1.13 | 2.80 | 17.7 | 1.5 |
| AF72 | 2.0 | 1.33 | 2.71 | 0.237 | 3.25 | 5.12 | 0.44 |
| AF293 | 0.5 | 8.90 | 22.5 | 1.89 | |||
| Mean | 3.52 | 13.54 | 1.14 | 4.22 | 15.78 | 1.32 | |
| Median | 2.73 | 12.50 | 1.06 | 3.25 | 17.70 | 1.50 | |
| Standard deviation | 1.50 | 7.15 | 0.58 | 3.21 | 7.59 | 0.62 | |
DISCUSSION
Much of the preclinical PK/PD work with polyene antifungals has been performed using in vitro and in vivo animal model studies against Candida spp. (11–19). These Candida studies have consistently demonstrated concentration-dependent activity with the PK/PD parameters Cmax/MIC and AUC/MIC strongly associated with treatment effect (11–19). When PK/PD exposures were examined in the setting of treatment effect, a Cmax/MIC of 2 was noted for net stasis, and maximal activity was reached at a Cmax/MIC of approximately 10. Relatively fewer studies exist for Aspergillus that attempt to delineate exposure-response relationships and quantify target exposures from a PK/PD perspective. One of the earliest, an in vitro study against A. fumigatus using AmB, demonstrated a 50% effect (ED50) at concentrations of approximately 0.1–0.2 mg/L, with a steep exposure-response curve with maximal effect occurring at concentrations under 1 mg/L (16). After accounting for MIC (0.25 mg/L), these concentration-effect relationships in terms of Cmax/MIC ratio can be estimated to be approximately 0.5 and <3, respectively. Two additional in vitro model experiments from the same group of investigators using AmB found very congruent results with 50% inhibition of fungal growth occurring at Cmax/MIC ratios < 0.6 and again a steep exposure-response curve with maximal effects as the value approached 1 against A. fumigatus (20, 21). A final in vitro model experiment examining AUC/MIC target exposures demonstrated an ED50 at AUC/MIC values of approximately 6 (19, 22). However, in vivo PK/PD target studies are scarce. In an in vivo mouse model of IPA very similar to the one reported here, the investigators demonstrated maximal survival benefit at an AmB Cmax/MIC of 2.4 (19). Following this, an immunocompromised rabbit model study of IPA was performed, which demonstrated similar maximal antifungal efficacy at congruent Cmax/MIC exposures (23). Taken together, the preclinical PK/PD data for AmB generally show that Cmax/MIC ratios < 1 have been associated with antimicrobial efficacy against A. fumigatus and increasing Cmax/MIC ratios to ≥1 usually lead to maximal effect.
In our current study, we demonstrate highly congruent exposure-response relationships comparable to the aforementioned studies. Notably, the exposure response was quite precipitous with small increases in Cmax/MIC exposure leading to enhanced microbiological effect in the model. For example, in the current study, Cmax/MIC exposures for net stasis occurred at a median value of 0.47 ± 0.28, a 1-log10 kill occurred at median Cmax/MIC exposures of 0.66 ± 0.29, and the maximal effect started to plateau at Cmax/MIC values of approximately 1. A strength of the current study is that we examined both plasma and ELF exposure-response relationships, something not reported in previous studies. The exposure-response results when examined using ELF PK were similarly shaped to the plasma results, and ELF targets were numerically about twofold higher than the plasma targets. Further studies should verify this finding. It is unknown what the clinical implication of these numerically higher target exposures is within the ELF space. The differences in these point estimates for plasma and ELF could in part be due to the observed ELF PK variability (Fig. S2). IPA is a tissue-invasive disease; however, the organism originates in the airway and invades through ELF in order to reach tissues. Thus, ELF concentrations of antifungal may be of particular importance for prophylaxis.
Finally, it is important to note that most Aspergillus PK/PD studies use only one strain leading to a lack of organism variability and limited power to accurately define target exposures. The current study used six clinical strains, including WT and strains with resistance mechanisms and susceptibility to triazoles or echinocandins, and thus, the point estimates for PK/PD target exposures in the current study are likely more robust as they account for organism variability.
A limitation to the current study is the relative lack of MIC variability and/or inclusion of strains that have phenotypic resistance to AmB. This, though, is extremely common clinically, as the MIC range is usually quite narrow and resistance is exceedingly rare. Additionally, protein-binding estimates were based upon limited data from the sponsor. Further studies will be required to provide a more accurate representation of the potential concentration-dependent protein-binding characteristics of SF001.
In summary, we observed potent in vivo activity of SF001 that is comparable to Aspergillus-active triazoles previously tested in this well-established mouse model of IPA. The study demonstrates that SF001 has concentration-dependent in vivo efficacy against WT, azole-resistant, and echinocandin-resistant A. fumigatus isolates. We demonstrated that plasma Cmax/MIC ratios approaching 1 and AUC/MIC ratios of 5–10 lead to a maximal microbiological effect in the neutropenic mouse model of IPA. The PK/PD target exposures derived in this study should be useful for designing optimized drug dosing regimens in the clinical development of SF001 that may include front-loaded regimens to optimize the impact of Cmax concentrations.
MATERIALS AND METHODS
Organisms, media, and antifungal
Six A. fumigatus isolates were chosen, including three isolates with CYP51 mutations and one laboratory isolate with an FKS1 mutation. Organisms were grown and subcultured on potato dextrose agar (PDA; Difco Laboratories, Detroit, MI, USA). The organisms were chosen based on similar fitness as determined by growth in the lungs of untreated animals over 96 h (Table 1). SF001 was supplied by the study sponsor (Sfunga Therapeutics). SF001 was prepared on the day of use by 5% dextrose in water containing distearoyl-rac-glycerol PEG 2000.
In vitro susceptibility testing
MICs of SF001 for the various isolates were determined using a broth microdilution method in accordance with the guidelines presented in Clinical and Laboratory Standards Institute document M38 (24). All MIC assays were performed in duplicate on three separate occasions.
Infection model
Six-week-old, specific-pathogen-free, female Institute of Cancer Research (ICR)/Swiss mice weighing 23–27 g were used for all studies (Harlan Sprague-Dawley, Indianapolis, IN, USA). Animals were maintained in accordance with the criteria of the Association for Assessment and Accreditation of Laboratory Animal Care. All animal studies were approved by the Animal Research Committee of the William S. Middleton Memorial Veterans Hospital.
A neutropenic, corticosteroid immunosuppressed mouse IPA model was utilized as previously described (25–28). Briefly, mice were rendered neutropenic (polymorph nuclear cell counts, <100/mm3) by the subcutaneous (s.c.) injection of 150-mg/kg cyclophosphamide on Days −4 and −1 and +3 to ensure the maintenance of neutropenia until the end of study (96 h). Additionally, cortisone acetate was administered at 250 mg/kg s.c. on Day −1. Throughout the 4-day experiment, mice were also given ceftazidime at 50 mg/kg/day s.c. to prevent opportunistic bacterial infection.
Organisms were prepared by sub-culturing on PDA 5 days prior to infection and incubated at 37°C. On the day of infection, the inoculum was prepared by flooding the culture plate with 5 mL of normal saline containing 0.05% Tween 20. Gentle agitation was used to release the conidia. The conidial suspension was collected and quantified by hemocytometer (Bright-Line, Hausser Scientific, Horsham, PA, USA). The suspension was diluted in saline to a final concentration of 1 × 107 conidia/mL. Viability was confirmed by plating the suspension and performing CFU counts. Infection was produced in animals using an aspiration pneumonia model that has been successfully utilized in previous studies (26–28). Briefly, mice were anesthetized with a combination of ketamine and xylazine. Fifty microliters of the conidia suspension was pipetted into the anterior nares with mice held upright to allow aspiration into the lungs. Drug treatment commenced 2 h after the initiation of infection.
Tissue fungal burden
Pulmonary fungal burden was determined by real-time quantitative PCR (qPCR) using previously reported methods (26, 27, 29). Briefly, animals were euthanized if showing signs of distress or at the end of the 96-h experiment. Both lungs were immediately removed by aseptic technique and placed into sterile Whirl-Pak bags (Nasco, Fort Atkinson, WI, USA) containing 2 mL of sterile 0.9% normal saline. Samples were then homogenized or frozen until homogenization could occur. Homogenization of lung tissue occurred in two steps. First, the lungs were manually homogenized using direct pressure to yield a primary homogenate. One microliter of the primary homogenate was then transferred to a sterile 2-mL screw-cap microcentrifuge tube (Sarstedt, Newton, NC, USA) with 700 µL of 425- to 600-μm acid-washed glass beads (Sigma-Aldrich, St. Louis, MO, USA). The primary homogenate was mechanically disrupted by vigorous agitation in a Bio-spec mini bead beater (Bartlesville, OK, USA) for 90 s at 4,200 rpm to yield a secondary homogenate. This secondary homogenate was stored at −20°C until DNA extraction.
DNA was extracted from secondary homogenates with the DNeasy Blood and Tissue Kit (Qiagen, Valencia, CA, USA) following the manufacturer’s protocol and stored at −20°C until the day of qPCR analysis. Extracted DNA was subjected to quantitative, real-time PCR. qPCR plates were prepared on the day of the assay. Standard amounts of conidia were prepared by hemocytometer counts and were spiked into blank uninfected lungs used for generating standard curves. Samples were assayed in duplicate using a Bio-Rad CFX96 real-time system (Bio-Rad, Hercules, CA, USA). A single-copy gene, FKS1, was chosen for quantitation (30). Primer sequences included the following: forward primer (5′-GCCTGGTAGTGAAGCTGAGCGT-3′), reverse primer (5′-CGGTGAATGTAGGCATGTTGTCC-3′), and probe (5′-6-FAM- AGCCAGCGGCCCGCAAATG-MGB-3′) (Integrated DNA Technologies, Coralville, IA, USA). The FKS1 mutation in strain EMFR S678P was not located in the primer-probe area of the genome and has been previously shown to not affect the quantitation reaction for that isolate (26). The primer-probe set was validated for all isolates by determining the kinetics and quantitative results for known quantities of conidia over the dynamic range (102 to 108) (26–28). The cycling conditions were as follows: activation, 50°C, 2 min; heat inactivation, 95°C, 10 min for 1 cycle; and denaturation, 95°C, 15 s; annealing and extension, 65°C, 1 min for 40 cycles. Quantitation standards were run in conjunction with each set of samples. The threshold cycle (Ct) of each sample was interpolated from a 5-point standard curve of Ct values prepared by spiking uninfected mouse lungs with known amounts of conidia (103 to 107) from each isolate being tested. Results were reported as CE per milliliter of lung homogenate.
Pharmacokinetics
Single-dose plasma and ELF PK of SF001 were performed in infected mice. Animals were administered a single IP dose (0.2 mL/dose) of SF001 at dose levels of 1, 4, 16, and 64 mg/kg. Groups of three mice were sampled at each time point (seven time points, consisting of 0.5, 1, 2, 4, 12, 18, and 36 h) and dose level. Samples were then centrifuged for 5 min at 4,000 rpm, and plasma was removed and frozen at −20°C until assay. bronchoalveolar lavage (BAL) samples were collected from mice following lavage with 1 mL of sterile saline. The recovered BAL fluid was then centrifuged to separate the alveolar macrophages (cell pellet) and the ELF (supernatant). Plasma and ELF urea concentrations were measured to allow for the calculation of ELF drug concentrations by the use of the method described by Rennard et al. (31). Urea concentrations were determined in triplicate by the use of a commercial colorimetric assay kit (Pointe Scientific, Inc.). Corrected ELF concentrations were calculated by urea correction methodology using the following formula: [Drug]ELF = [Drug]BAL × ([Urea]plasma/[Urea]BAL). Total drug concentrations from ELF were utilized for all analyses. The penetration of each drug into the ELF space was calculated by comparing ELF: plasma AUC ratios. Drug assay was performed by liquid chromatography-tandem mass spectrometry (LC-MS/MS). The lower limit of detection of the LC-MS/MS assay was 0.25 mg/L.
Sample preparation
Mouse plasma analysis
Samples were prepared for LC-MS/MS analysis by protein precipitation with acetonitrile. A protein precipitation solution of 150-ng/mL AmB (internal standard) was prepared in 87.5% acetonitrile. To perform protein precipitation, 25.0 µL of plasma sample was aliquoted into 200 µL of this protein precipitation solution in a labeled microcentrifuge tube. When necessary, plasma samples were diluted fourfold with blank CD-1 plasma prior to protein precipitation, such that concentrations would fall within the dynamic range of the method. Sample mixtures were vortexed vigorously for 10 min, chilled at 4°C for 25 min, and then centrifuged at 15,000 × g for 10 min at 4°C. Finally, 60.0 µL of each resulting supernatant was aliquoted into 300 µL of a 1:1 acetonitrile:water solution in respective wells of a 96-well plate. Following the preparation, plates were immediately placed in a 4°C auto-sampler for analysis.
Mouse BAL analysis
Samples were prepared for LC-MS/MS analysis by aliquotting 125 µL of sample into 250 µL of 20.0-ng/mL AmB (internal standard) in 1:1 acetonitrile:water, mixing well, and injecting 5.0 µL on column. Note that BAL samples, calibration standards, and quality control samples were stored as 1:1 sample:acetonitrile to prevent Sfu AM-2-19 from binding to tube walls. Following the preparation, plates were immediately placed in a 4°C auto-sampler for analysis.
LC-MS/MS analyses
All samples were assayed by LC-MS/MS on a Sciex 5500 with an ExionLC AC front-end. The chromatography and mass spectrometry parameters utilized for the LC-MS/MS analysis of Sfu AM-2-19 in mouse plasma and BAL fluid samples are summarized in Tables 4 and 5.
TABLE 4.
LC-MS/MS analysis parameters
| LC-MS/MS analysis of Sfu AM-2-19 | |||
|---|---|---|---|
| Liquid chromatography parameters | Gradient profile | ||
| Time (min) | % B | ||
| Column | Waters Xselect HSS T3 (50 × 2.1 mm, 3.5-µm particles) | 0.00 | 15.0 |
| Guard column | Waters Xselect HSS T3 (5.0 × 2.1 mm, 3.5-µm particles) | 1.25 | 95.0 |
| Column temperature | 40°C | 1.75 | 95.0 |
| Mobile phase A | 0.1% formic acid in H2O | 1.76 | 15.0 |
| Mobile phase B | 0.1% formic acid in acetonitrile | 3.20 | 15.0 |
| Needle wash | 1:1 acetonitrile:H2O | ||
| Injection volume | 4.00 µL (plasma); 5.00 µL (BAL) | ||
| Total flow rate | 0.5000 mL/min | ||
| Elution | Gradient | ||
| Total run time | 3.20 min | ||
TABLE 5.
MS/MS analysis parameters
| Mass spectrometry parameters | ||||||
|---|---|---|---|---|---|---|
| Compounds | Q1 → Q3 | Elution time (min) | Declustering potential (DP) | Entrance potential (EP) | Collision energy (CE) | Collision Cell exit potential (CXP) |
| Sfu AM-2-19 | 979.60 → 798.60 | 1.46 | 50.0 V | 8.0 V | 25.0 V | 8.0 V |
| AmB | 924.60 → 743.50 | 1.51 | 75.0 V | 30.0 V | 10.0 V | |
The inter-day performances of the LC-MS/MS methods utilized to quantify Sfu AM-2-19 in mouse plasma and BAL fluid are summarized in Table 6. Note that the 100* µg/mL dilution quality control samples included in the plasma analysis were diluted fourfold with blank plasma prior to preparation for LC-MS/MS analysis.
TABLE 6.
MS/MS assay performance characteristics
| LC-MS/MS method summary: AM-2-19 in mouse plasma and BAL fluid | ||||
|---|---|---|---|---|
| Matrix | Method summary | Quality control | Inter-day % recovery | Inter-day %CV |
| Plasma | Dynamic range: 0.250–50.000 µg/mL Regression model: Linear (1/χ2) R2 values: 0.9987–0.9991 |
0.250 µg/mL | 106.5% | 3.16% |
| 0.750 µg/mL | 101.8% | 5.34% | ||
| 7.50 µg/mL | 104.9% | 3.77% | ||
| 35.0 µg/mL | 99.0% | 5.08% | ||
| 100* µg/mL | 104.1% | 1.58% | ||
| BAL fluid | Dynamic range: 0.0200–3.00 µg/mL Regression model: Linear (1/χ2) R2 values: 0.9986–0.9987 |
0.020 µg/mL | 116.0% | 2.88% |
| 0.070 µg/mL | 105.7% | 5.89% | ||
| 0.350 µg/mL | 111.6% | 1.59% | ||
| 1.50 µg/mL | 105.8% | 1.08% | ||
Colorimetric analysis for urea nitrogen correction
Urea nitrogen levels in mouse plasma versus BAL were utilized to correct each BAL sample for the dilution that occurs during sample collection. Mouse plasma and BAL samples were subjected to colorimetric analysis for the determination of urea nitrogen concentration using Bioassay Systems QuantiChrom Urea Assay Kit (100T) (Fisher cat# 50-107-8333).
Prior to colorimetric analysis, plasma samples were diluted 20-fold by adding 15.0 µL of sample to 285 µL of water in a microcentrifuge tube and vortexing well. Prior to colorimetric analysis, BAL samples were aliquoted (250-µL aliquots) into separate microcentrifuge tubes, dried to completion using a vacuum centrifuge, and then re-suspended in 200 µL of water. Re-suspended samples were centrifuged at 15,000 × g for 2 min at room temperature and then assayed directly. Select plasma and BAL samples were subjected to additional dilution for re-analysis if the initial analysis resulted in a concentration value above the dynamic range of the method.
A stock solution of 5.00-mg/dL urea was prepared using the 50-mg/dL urea stock solution from the kit above. A total of six standard solutions ranging from 0.500 to 5.00 mg/dL were prepared via serial dilution of the 5.00-mg/dL stock solution with water. Standard and unknown plasma/ELF samples were transferred into designated wells of a 96-well plate at a volume of 45.0 µL. Working reagent was prepared by mixing 1:1 Reagent A:Reagent B from the kit above. Within 20 min of working reagent preparation, 180 µL of working reagent was added to each well of the 96-well plate, and the plate was tapped lightly to mix. Following a 50-min incubation at room temperature, sample absorbance was obtained at a wavelength of 430 nm using a BioTek Synergy HT plate reader. The resulting standard curves utilized for urea nitrogen quantification were linear over 0.500–5.00 mg/dL, with R2 values ranging from 0.9948 to 0.9975.
Plasma concentration-time data from the mouse PK studies were used to develop a population PK model describing the PK of SF001 in mice. Candidate models were fit to the plasma and ELF data for all dose levels using the “saem” algorithm in nlmixr version 2.06 within R version 4.0.4 (10). The population PK model was then used to estimate SF001 exposure in the mouse efficacy study to facilitate PK/PD analyses. This was accomplished using model-based simulations (mrgsolve R package: Simulated from ODE-Based Population PK/PD and Systems Pharmacology Models. R package Version 0.8.6) based upon the dosage regimens used in the efficacy studies and the population mean parameter estimates from the model. The PK/PD indices were generated for both free drug plasma and ELF using the model-based simulations to estimate free drug AUC/MIC, Cmax/MIC, and time above MIC.
PK/PD index magnitude studies
Dose-response experiments using the IPA model were performed for each of the A. fumigatus strains. Five dose levels (consisting of 0.25, 1, 4, 16, and 64 mg/kg/day) were administered by the IP route. The treatment duration was 96 h. The dose-response relationships were quantified, and the relationship between the PK/PD index and treatment efficacy was determined using the sigmoid Emax model. These PK/PD relationships were examined utilizing the plasma free drug concentrations or ELF concentrations from PK studies. The coefficient of determination (R2) from this model was used to assess the strength of this relationship. The doses required to produce a net static effect (static dose) and 1-log kill effect compared to the number of CE per milliliter of lung homogenate at the start of therapy for multiple pathogens in the IPA model were determined utilizing the plasma free drug concentrations and the following equation: log10D = log10 [E/(Emax − E)]/N + log10 ED50, where D is the drug dose, E is the growth (as measured by qPCR and represented as CE per milliliter of lung homogenate) in untreated control mice, Emax is the maximal effect, N is the slope of the dose-response relationship, and ED50 is the dose needed to achieve 50% of the maximal effect.
ACKNOWLEDGMENTS
This study was supported by a research grant from Sfunga Therapeutics, Inc.
Contributor Information
David R. Andes, Email: dra@medicine.wisc.edu.
Andreas H. Groll, University Children's Hospital Münster, Germany
SUPPLEMENTAL MATERIAL
The following material is available online at https://doi.org/10.1128/aac.01631-23.
Fig. S1 and S2 and Table S1.
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Supplementary Materials
Fig. S1 and S2 and Table S1.



