| Literature DB >> 29228990 |
Trung N Le1,2, Brian W Blakley3.
Abstract
BACKGROUND: Characterization of the blood labyrinth barrier (BLB) is extremely important to determine whether the BLB can be manipulated pharmacologically. However, experiments to investigate the BLB are technically difficult to perform. In this report, we demonstrated a unique method of controlling the BLB, and established the pharmacokinetics of gentamicin in perilymph, cerebrospinal fluid (CSF) and blood with and without mannitol. STUDYEntities:
Keywords: Blood brain barrier; Blood labyrinth barrier; Cerebrospinal fluid; Gentamicin; Mannitol; Perilymph; Permeability; Pharmacokinetics
Mesh:
Substances:
Year: 2017 PMID: 29228990 PMCID: PMC5725891 DOI: 10.1186/s40463-017-0245-8
Source DB: PubMed Journal: J Otolaryngol Head Neck Surg ISSN: 1916-0208
Pharmacokinetic Parameters of Gentamicin Concentrations in Blood
| Parameter | Gentamicin (ng/ml) given alone in blood (95%CI) | Gentamicin (ng/ml) with mannitol in blood (95%CI) |
|
|---|---|---|---|
| Ymax | 184 (167–200) | 172 (132–213) | |
| k | 0.045 (0.025–0.066) | 0.055 (0.002–0.109) | |
| Half life | 15.27 (10.5–28.05) | 12.50 (6.4–324) | |
| tau | 22.03 (15.1–40.5) | 18.03 (9.2–467) | |
|
| 0.61 | 0.26 |
Data were fit to a first-order, decreasing exponential as eq. 1: [y(t) = y 0 e −], to determine pharmacokinetic parameters rate constant k, and concentration at time t when t = 0 h, y0. Fitted parameters did not differ significantly (p = 0.433) with or without mannitol so the best fit gentamicin alone is shown (n = 22 with mannitol and n = 22 without mannitol). As in Figs. 2 and 3, many data points are congruent so they look like one datum. The fitted parameters for eq. 1, (for +/− 95% confidence interval), were y0 = 184 (+/− 167–200) ng/ml; k = 0.045(+/− 0.025–0.066) hrs−1. Parameterized eq. 1 is therefore: y(t) = 184e −0.045. An alternative way of expressing the rate of decay is the half-life t1/2, which was 15.3 (+/− 10.5–28.05) hours. R2 for these data was 0.61 indicating that about 61% of the variability is accounted for by the model. The finding that parameters k, and y0 were not different with or without mannitol indicate that mannitol did not significantly affect clearance of gentamicin from blood
Fig. 1Gentamicin Concentration (ng/ml) over time in blood. Gentamicin was delivered intravenously so the maximum blood concentration was achieved before the first sample could be taken at about 0.5 h. Data were fit to a first-order, decreasing exponential as eq. 1: [y(t) = y 0 e −], to determine pharmacokinetic parameters rate constant k, and concentration at time t, when t = 0, y0. The model parameters were not statistically significantly different between the mannitol with and without conditions so the fit line shown is for the data without mannitol. The fit line is described by the function y(t) = 184e −0.045
Fig. 2Gentamicin concentration (ng/ml) in Cerebrospinal Fluid (CSF). Data were fit to the sum of two first-order exponential equations and meant to model the sum of absorption and elimination of gentamicin from CSF. One equation was an increasing exponential starting at time t when t = 0 and the second a decreasing exponential starting when t = 4 h. A quadratic fit to the data suggested that the peak occurred when time was 4 hours. The overall equation is eq. 2, [ where k1 and k2 parameters are rate constants for decrease and increase concentration (hours−1), respectively, which determine the overall rate of change of the concentration for gentamicin. The models with (n = 20) or without mannitol (n = 21) were not significantly different (p = 0.58) so the data for gentamicin concentration without mannitol are shown. As in Figs. 1 and 3 many data points are congruent so they look like one datum
Fig. 3Gentamicin concentration (ng/ml) in perilymph. Data were fitted to the eq. 2 as in Fig. 2 but there were significant differences between the model with gentamicin (n = 43) and without gentamicin (n = 44) (p = 0.0044), indicating that mannitol changed the permeability of the blood-labyrinth barrier. As in Figs. 1 and 2, many data points are congruent so they look like one datum. The parameterized equations for gentamicin concentration without mannitol, then was [, and the equation with mannitol was
Pharmacokinetic Parameters of Gentamicin Concentrations in CSF
| Parameter | Gentamicin(ng/ml) given alone in CSF(95%CI) | Gentamicin(ng/ml) with mannitol in CSF(95%CI) |
|
|---|---|---|---|
| Ymax | 79 (50–100) | 66 (52–80) | |
| k1 | 0.65 (−0.25–1.3) | 4.5 (−4.3–13) | |
| k2 | 0.11 (−0.026–0.25) | 0.12 (−0.014–0.24) | |
|
| 0.32 | 0.36 |
Data were fit to the sum of two first-order exponential equations and meant to model the sum of absorption and elimination of gentamicin from CSF. The overall equation is eq. 2, [ where k1 and k2 parameters are rate constants for decrease and increase concentration (hours−1), respectively, which determine the overall rate of change of the concentration for gentamicin. Ymax is the maximum gentamicin concentration (ng/ml) and y(t) is the concentration of gentamicin at time t (hours). Fitted parameters for eq. 2, (for +/− 95% confidence interval), were ymax = 79 (+/− 50–100) ng/ml; k1 = 0.65 (+/− −0.25-1.3) hrs−1; k2 = 0.11(+/− −0.026-0.25) hrs−1. Parameterized eq. 2 is therefore: [y(t) = 79[e −0.65 + (1 − e −0.11()]. The half lives for decrease and increase were 1.07 and 6.3 h respectively. R2 was 0.32, indicating that 32% of the variability was accounted for by the model. This amount seems somewhat low, probably due to the difficulty in fitting the phase of increasing concentration. These data suggest that mannitol does not significantly change the permeability of the blood-brain barrier to gentamicin
Pharmacokinetic Parameters of Gentamicin Concentrations in Perilymph
| Parameter | Gentamicin(ng/ml) given alone in Perilymph (95%CI) | Gentamicin(ng/ml) with Mannitol in Perilymph (95%CI) |
|
|---|---|---|---|
| Ymax | 70 (55–84) | 64 (55–72) | n.s. |
| k1 | 0.50 (0.25–0.75) | 1.0 (0.42–1.6) | * |
| k2 | 0.11 (0.49–0.18) | 0.31 (0.17–0.45) | * |
|
| 0.59 | 0.69 |
Data were fitted to the eq. 2 as in Fig. 2 but there were significant differences between the model with gentamicin (n = 43) and without gentamicin (n = 44) (p = 0.0044), indicating that mannitol changed the permeability of the blood-labyrinth barrier. Without mannitol and (+/− 95% confidence interval), the parameters were ymax = 70 (+/− 55–84) ng/ml; k1 = 0.50 (+/−0.25–0.75) hrs−1 with t1/2 = 12.6 h; k2 = 0.11(+/− 0.49–0.18) hrs−1 with (t1/2 = 6.3 h); R2 = 0.59. With mannitol and (+/− 95% confidence interval), the parameters were ymax = 64 (+/− 55–72) ng/ml; k1 = 1.0 (+/− 0.42–1.6) hrs−1 with t1/2 = 0.69 h; k2 = 0.31 (+/− 0.17–0.45) hrs−1 with t1/2 = 2.2 h; R2 = 0.69. Ymax is not statistically significantly different but k1 and k2 are (both p < 0.05), indicating that mannitol caused increased permeability of the blood-labyrinth barrier to gentamicin, allowing more rapid entry and egress and subsequently lower concentration. The parameterized equations for gentamicin concentration without mannitol, then was , and the equation with mannitol was