Departments of Internal Medicine (J.T.L., R.S., S.A.) and
Biostatistics (J.J.G.), University of Texas Medical Branch, Galveston,
Texas
P-glycoprotein (Pgp) mediates drug accumulation defects in
malignant cells in vitro. It confers resistance to multiple drugs including paclitaxel, an agent useful in treating malignancies including acute leukemia. Pgp-mediated drug resistance appears to be
due to primary active drug-transport as well as other effects on
membrane permeability, but the relative contribution of each is
unclear. Flow cells are useful for differentiating transport-mediated efflux from altered membrane permeability, but their utility is limited
to attached cells. We developed a novel flow cell to study drug efflux
kinetics in suspension culture cells and examined paclitaxel efflux in
resistant CEM/VLB100 leukemia cells, which overexpress Pgp, compared
with its sensitive CEM parent line. Paclitaxel efflux from both cell
lines was described by bi-exponential kinetics. The predominant initial
rapid component increased linearly with paclitaxel concentration,
consistent with passive efflux, and was faster in CEM/VLB100 than CEM
cells. The slow terminal component of efflux was also more rapid for
CEM/VLB100 than CEM, and was saturable
(Vmax= 9.1 ± 1.1 versus 3.5 ± 0.3 pmol/min/107 cells, respectively) at a lower paclitaxel
concentration than the parental CEM cells
(km = 63 ± 46 nM versus 144 ± 56 nM, respectively). In CEM/VLB100 cells, this saturable component
was inhibited by verapamil and was temperature-sensitive, consistent
with Pgp-mediated transport. Verapamil also inhibited the rapid
component of efflux, suggesting additional effects on membrane
permeability. Our studies show that the present technique is useful for
studying drug transport and that effects of Pgp on membrane
permeability contribute significantly to the net drug-accumulation defect.
 |
Introduction |
Decreased drug accumulation is a common
mechanism of antineoplastic drug resistance in vitro (Beck and Dalton,
1997
). In many cell lines, the development of multiple drug resistance
to structurally unrelated antineoplastic agents has been associated
with decreased accumulation of drug and increased drug efflux
(multidrug resistance phenotype,
MDR3). An
increasing number of cellular membrane proteins have been reported to
be associated with this phenomenon of multidrug resistance (reviewed in
van Veen and Konings, 1998
). The most extensively studied of the MDR
proteins is P-glycoprotein (Pgp), the product of the multidrug
resistance gene mdr-1 (Biedler and Riehm, 1970
; Beck et al.,
1979
; Riordan and Ling, 1985
; Qian and Beck, 1990
; Horwitz et al., 1993
; Bhalla et al., 1994
; Dumontet et al., 1996
). This
protein has been shown to mediate the ATP-dependent active efflux of a
number of anticancer agents (Sharom et al., 1993
, 1996
; Eytan et al.,
1994
, 1996
; Ruetz and Gros, 1994
; Shapiro and Ling, 1995
). However, a
number of investigators have noted that the kinetic parameters measured
for drug efflux in vesicle studies are much too low to explain the
decrease in intracellular drug accumulation (Demant et al., 1990
;
Bornmann and Roepe, 1994
; Roepe, 1995
). Thus, an alternative mechanism
of action that has been proposed is that Pgp alters the properties of
the membrane to increase drug efflux (Demant et al., 1990
; Bornmann and
Roepe, 1994
; Roepe, 1995
). Kinetic studies may be able to differentiate between these two models.
Flow cell techniques are an established means for characterizing efflux
kinetics of drugs (Spoelstra et al., 1992
) and ions (Frank et al.,
1977
). These techniques are based on monitoring the time-dependent
efflux of a drug in effluent buffer from flow cells containing
immobilized cells loaded with drug and washed continuously with fresh
buffer. Total drug efflux, initial velocity of efflux, and initial drug
concentration can be obtained by mathematical analysis of integrated
data. The advantages of this technique include the ability to monitor
drug efflux continuously and minimization of drug re-entry into cells
since excreted drug is removed by the flow of buffer. Furthermore, the
continuous flow of fresh buffer obviates the possibility of an apparent
prolonged drug retention due to equilibration between the cell and the
nominally drug-free buffer. In addition, since only a small number of
cells is needed, this technique may have potential for examining
drug efflux in clinical samples. However, because cells must be
immobilized, this technique has been limited in the past to cell types
grown in monolayer culture.
In this article, we report the development of a flow cell technique
designed for cells growing in suspension culture. To validate this
technique, we examined the effects of Pgp on paclitaxel efflux using a
well characterized leukemic cell model for Pgp-mediated drug
resistance, the multidrug-resistant CEM/VLB100 cell line, which highly
overexpresses Pgp, compared with its parent sensitive CCRF-CEM
myelogenous leukemia cell line. We chose paclitaxel because it is a
commonly used antineoplastic agent (Rowinsky and Donehower, 1996
) that
has recently been investigated as a salvage chemotherapy agent in
relapsed human acute myelogenous leukemia (Curtis et al., 1996
; Munker
et al., 1998
). Paclitaxel resistance has been linked with decreased
intracellular drug accumulation and increased Pgp expression. The
initial rate kinetic parameters of efflux were examined under
conditions of no external drug in these two well characterized cell
lines. Our studies show that the majority of paclitaxel efflux from
these cells occurs as a rapid efflux component that increases linearly
with paclitaxel concentration, suggesting passive diffusion.
Interestingly, this rapid efflux component is increased in
Pgp-overexpressing CEM/VLB100, suggesting that Pgp affects the rapid
passive efflux of paclitaxel by altering membrane properties to enhance
passive efflux. A slower saturable component of efflux was observed in
both the parental and Pgp overexpressing cells, and it was found to be
distinct in kinetic character in CEM/VLB100 cells, with larger
Vmax and lower
km than the parental cells. Verapamil and
low temperature, known inhibitors of primary active transport by Pgp,
nearly abrogated the slower saturable component in resistant CEM/VLB100
cells, but also partially inhibited the rapid component. These results
validated the ability of the present flow cell system for detecting a
saturable primary active transport presumably mediated by Pgp. These
results also suggest that verapamil can modulate Pgp-mediated
drug-accumulation defects both by inhibiting Pgp-mediated transport as
well as by interfering with the effects of Pgp on passive paclitaxel efflux.
 |
Materials and Methods |
Reagents.
[3H]Paclitaxel (specific activity: 6.2 Ci/mmol)
and [14C]inulin (1 mCi/ml) were obtained from
Moravek Biochemicals (La Brea, CA). Culture supplies were obtained from
Life Technologies Inc. (Gaithersburg, MD). Concanavalin A (conA) linked
to Sepharose-4B (conA-seph, catalog no. C-9017) was obtained from Sigma
Chemicals (St. Louis, MO).
Culture Conditions.
Human leukemia cell lines CCRF-CEM and its multidrug-resistant subline
CEM/VLB100 were gifts from William T. Beck (University of Illinois at
Chicago) (Beck et al., 1979
). The cell subline CEM/VLB100 was
originally developed by Dr. Beck for resistance to vinblastine and is
200- to 800-fold resistant compared with the parent line. It has shown
to overexpress Pgp, the protein product of the multidrug resistance
gene mdr-1 (Beck et al., 1979
; Kuttesch et al., 1996
). We
confirmed that the CEM/VLB100 cells were resistant to paclitaxel
compared with the parent cell line (data not shown). Cells were
maintained in the log phase of growth by diluting them 1:10 in RPMI
1640 containing 10% fetal bovine serum with penicillin and
streptomycin (final concentration: 50 U/ml each) every 3 to 4 days.
Drug Efflux Studies.
A Bio-Spin disposable chromatography column (Bio-Rad 732-6008, Hercules, CA) was used for the flow cell (Fig.
1). Concanavalin A linked to conA-seph
beads (Sigma Chemicals) was used as a matrix to immobilize the cells.
Hanks' balanced salt solution (HBSS) (pH 7.4) containing 1 mg/ml glucose was used as the buffer. The conA-seph was washed
thoroughly with methyl-
-D-mannopyranoside 50 mM to
remove any contaminants that could affect drug washout (Goldstein et
al., 1965
). A bed volume of 0.45 ml (37°C) or 0.6 ml (4°C) of
conA-seph was sufficient to retain >99% of cells within the column
for the duration of the assay. The column was equilibrated with buffer
at a flow rate of 1 ml/min using an LKB (Broma, Sweden) 2132 peristaltic pump. The column was placed inside either a 37°C incubator or a 4°C cold room, and the temperature of the buffer was
monitored.

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Fig. 1.
Diagram of the flow cell.
The flow cell consisted of a Bio-Spin disposable chromatography column
containing conA bound to Sepharose beads. The stopper is made from a 00 rubber stopper with two holes drilled through it and a separate rubber
piece glued on top covering the larger hole. Tubing is passed through
the smaller hole to allow buffer to be pumped through the cell. Cells
are injected through the larger hole into the flow cell.
|
|
For the drug efflux studies, 1 × 107 cells
in exponential growth phase were incubated in 0.5 ml of buffer
containing varying concentrations of
[3H]paclitaxel at either 37 or 4°C for 30 min
and centrifuged at 300g for 5 min; the supernatant was
removed and the equilibrium external drug concentration measured. The
cell pellet was immediately resuspended (average time: <30 s) in 0.2 ml of drug-free buffer and injected into the column. Effluent fractions
(0.5 min, 0.5 ml) were collected using an ISCO (Lincoln, NE)
Retriever fraction collector. At the end of the experiment, the entire
flow cell contents were removed with a Pasteur pipette, and the
residual radioactivity was determined. All radioactivity measurements
were made by adding the fractions to 10 ml of 1:1 Hydrofluor/Betafluor scintillation fluid in a 20-ml glass scintillation vial, which was then
counted using a Beckman (Fullerton, CA) LS6800 liquid scintillation counter. The amount of paclitaxel remaining in the flow
cell with respect to time, F(t), was obtained by
adding the collected fractions starting with the last fraction, and
working backward to the fraction collected at time t, using
eq. 1, where P is amount of drug remaining in the flow cell
at the end of the experiment and R
is
the amount of drug in the fraction at time
(min), and experiment
ends at time T.
|
(1)
|
Kinetic Analysis of Paclitaxel Efflux from Cells.
Compartment analysis of paclitaxel distribution and efflux from
intracellular compartments required corrections for the effects of
trapped extracellular paclitaxel, the kinetics of buffer washout, and
of conA-seph on the egress of paclitaxel from the flow cell. To
determine the amount of trapped buffer, 1 × 107 cells were incubated with
[14C]inulin in an identical manner to that used
for loading cells with [3H]paclitaxel, then the
supernatant was removed, and an aliquot was counted to determine counts
per volume. The cell pellet was then removed and its volume measured
using a Pipetman (Gilson, Middleton, WI), and the amount of
[14C]inulin trapped in the cell pellet was
determined and converted to extracellular volume. The measured counts
per volume of the [14C]inulin was then used to
determine the volume of trapped extracellular buffer. The amount of
extracellular volume trapped within the cell pellet was found to be
54 ± 5% (n = 3) of the total volume (25 µl).
The kinetic properties of buffer washout from the flow cell were also
evaluated by injecting [14C]inulin alone, or
following injection of 1 × 107 cells into
the flow cell, and by monitoring the radioactivity in the effluent in
the absence or presence of cell; they followed a single exponential
decay curve, unaffected by the presence of cells (
= 0.863 ± 0.089 min without cells, n = 3; 0.859 ± 0.033 min with cells, n = 3; and 0.861 ± 0.061 min overall).
The characteristics of paclitaxel washout were determined by injecting
[3H]paclitaxel into the flow cell in the
absence of cells. Washout at 37°C fitted a bi-exponential decay curve
with time constants T1 = 1.37 ± 0.04 min and T2 = 10.5 ± 1.8 min
(n = 3) at 37°C. The fractional size of the rapid
compartment (
) was 0.91 ± 0.005 (Fig.
2). Results at 4°C were similar, with
= 0.86 ± 0.04, T1 = 1.22 ± 0.60 min, and T2 = 11.1 ± 3.9 min (n = 2).

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Fig. 2.
Paclitaxel washout from the flow cell at
37°C as a function of time.
[3H]paclitaxel in 0.2 ml of HBSS buffer containing 1 g/l
glucose was injected into the flow cell, and aliquots of the effluent
were collected every 30 s. To obtain the time-dependent curve of
residual paclitaxel in the flow cell, the radioactive counts were
added, beginning with the column contents at the end of the experiment.
Next, the last collected sample before the end of the experiment was
added, followed by the progressive addition of earlier aliquots, ending
with the first collected sample and then normalized. Results represent
average and standard deviation of two experiments.
|
|
In an idealized flow cell, the concentration of drug outside the cell
would remain zero (infinite volume and infinite flow rate of
extracellular buffer) and extracellular drug would be instantaneously
removed. In reality, the finite rate of washout of buffer from the flow
cell and possible binding of extracellular drug to column components
would modify the cellular efflux curve to produce the observed efflux
curve. Our studies, in agreement other investigators (Wadkins and
Houghton, 1993
; Bornmann and Roepe, 1994
), suggested that the efflux of
drug from the flow cell could be well described by a two-compartment
equation:
|
(2)
|
where f(t) represents the amount of drug remaining in
the flow cell at time t, A and B
represent the amount of drug in the two cellular compartments, and
1 and
2 are the time
constants of drug efflux from compartments A and B, respectively. The
inherent buffer washout characteristics and any effects of conA-seph on the efflux of paclitaxel from the column will be superimposed on this
equation. Buffer washout as measured by washout of
[14C]inulin in HBSS in the absence or presence
of cells was described by a single exponential curve with time constant
T. However, washout of paclitaxel alone in the presence of
conA-seph but in the absence of cells behaved according to a
two-compartment model, with a rapid initial phase with time constant
T1 and a slower terminal compartment with
time constant T2 (see Results).
T and the rapid time constant T1
for the washout of paclitaxel from the flow cell were similar in
magnitude to
1, the rapid time constant for
cellular efflux. Thus, these time constants would significantly modify the measured time constants. Using these results, eq. 2 was modified (see Appendix for detailed derivation) to yield the measured
efflux curve:
where
| F(t) |
|
= |
|
the measured amount of paclitaxel in the flow cell at time
t, |
| T |
|
= |
|
the measured time constant of buffer washout from the flow cell in the
absence of cells, |
 |
|
= |
|
the measured fractional size of the rapid compartment for paclitaxel
washout, |
| T1 |
|
= |
|
the measured initial time constant of paclitaxel washout, |
| T2 |
|
= |
|
the measured terminal time constant of paclitaxel washout, |
| A |
|
= |
|
rapid cellular efflux drug amount, |
| B |
|
= |
|
terminal cellular efflux drug amount, |
1 |
|
= |
|
rapid cellular efflux time constant, and |
2 |
|
= |
|
terminal cellular efflux time constant. |
Note that the buffer washout and drug washout parameters
T,
, T1, and
T2 are system parameters that are
determined in the absence of cells and remain fixed for the entire
series of experiments. Thus, for each experiment, only A,
B,
1 and
2
are fitted to the experimental curve. In the ideal case where
T, T1, and
T2 approach zero (i.e., they are much more
rapid than
1 or
1), this equation reduces to f(t) as expected.
The nonlinear fit program contained in the Statistica (StatSoft, Tulsa,
OK) software package was used to fit this equation to the
observed efflux curve of paclitaxel to obtain values for A,
B,
1 and
2.
The initial rate of drug efflux (t = 0) is ideal for
analysis because the external drug concentration is practically zero (zero-trans), hence influx of excreted drug into the cell from external
buffer is negligible. At the same time, the internal cell conditions
have not had time to change, so the initial drug concentration and
efflux are the same as the equilibrium drug concentration and drug
efflux. The initial rate of drug efflux for the two compartments A and
B at time t = 0 is the time derivative of the efflux
curve (eq. 2), or A/
1 and
B/
2. The effects of verapamil were
examined by preincubating cells at 37°C with 10 µM verapamil alone
for 10 min before incubating with verapamil along with
[3H]paclitaxel, and the flow buffer also
contained 10 µM verapamil.
Since paclitaxel uptake reached plateau after 10 min (data not shown),
cells were incubated with drug for 30 min to ensure equilibrium
conditions. This allowed the assumption that influx and efflux rates
were equal. Assuming that paclitaxel influx was passive and that the
kinetic parameters for passive influx and efflux were identical
(Spoelstra et al., 1992
), internal equilibrium free drug concentration
was calculated using the equation:
|
(4)
|
where [S]int is the calculated
equilibrium internal free drug concentration,
[s]ext is the equilibrium external drug
concentration, B is the initial efflux velocity from
compartment B, and K is the passive diffusion constant.
K was determined by linear regression fitting a line through
the origin to the data for compartment A. The results were 171 µl/min/107 cells and 313 µl/min/107 cells for CEM and CEM/VLB100 cells, respectively.
Statistical Analysis.
Straight line fits to the kinetic data were performed using linear
regression analysis by the SAS statistical package (SAS Institute Inc.,
Cary, NC), with the lines forced through zero, and their slopes
compared using standard F tests. Fitting to the Michaelis-Menten
equation was performed using nonlinear regression analysis in the MLAB
statistical computer package (Civilized Software Inc., Bethesda, MD) to
obtain estimates of the parameters and standard errors for those
parameter estimates. In nonlinear regressions, exact p
values cannot be calculated; however, the following approach was used
to give a reasonable approximation for comparison of the curves.
Assuming the null hypothesis, the computed difference of the parameter
estimates was compared with the standard error of the difference. Given
the number of data points, the T distribution can be well
approximated by a standard normal distribution. Thus, for differences
in the estimates of parameters greater than 2 times the standard error
of the difference, the p value is less than 0.05, and for
differences greater than 2.5 times the standard error of the
difference, the p value is less than 0.02. A difference in
parameter estimates of either the km or
Vmax greater than 2 times the standard
error of the difference was accepted as demonstrating that the curves
were different.
 |
Results |
Paclitaxel Efflux from CEM and CEM/VLB100.
Measurements of initial rate kinetics for paclitaxel efflux at 4 and
37°C were performed using cells loaded with varying initial concentrations of paclitaxel between 0.3 and 2 µM. The lowest initial
concentration used was limited by the specific activity of the
[3H]paclitaxel available, combined with a
requirement for cpm per collected sample at least 10-fold above
background. Results of a representative experiment fitted to theory are
shown; the data are well described by the theoretical curve (Fig.
3). For the experiments described,
r2 averaged 0.9990 ± 0.0005 and
0.9982 ± 0.0013 for CEM cells and CEM/VLB100 cells, respectively.
The amount of drug in CEM cells was greater for both compartments
compared with CEM/VLB100 cells as a function of paclitaxel
concentration (Fig. 4), with the amount of drug in compartment A increasing linearly with concentration (CEM/VLB100 slope = 166 ± 10 pmol/µM/107 cells versus CEM slope = 232 ± 12 pmol/µM/107 cells,
p < 0.001), whereas compartment B appeared to saturate with increasing paclitaxel concentration
(Bmax = 146 ± 11 pmol/107 cells, k = 21 ± 12 nM for CEM cells versus Bmax = 108 ± 11 pmol/107 cells and k = 170 ± 60 nM for CEM/VLB100 cells, p < 0.02) in both cell lines.

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Fig. 3.
Fit of observed washout to the predicted
model.
For these studies, 10 × 106 CEM/VLB100 cells were
loaded with 1 mM [3H]paclitaxel in the medium for 30 min
at 37°C. Cells were centrifuged, and the supernatant was removed and
measured for equilibrium drug concentration. The cell pellet was
resuspended in 0.2 ml of HBSS at 37°C, injected into the flow cell,
and washed with HBSS buffer containing 1 g/l glucose at a flow rate of
1 ml/min. Aliquots were collected every 30 s. Radioactivity data
were converted to pmol/107 cells. The observed
time-dependent curve of residual paclitaxel in the flow cell was
obtained by starting with the column contents at the end of the
experiment and progressively adding earlier sample time points, ending
with the first sample collected ( ). The extracellular equilibrium
concentration of paclitaxel was used to normalize the paclitaxel
washout curve, which was then subtracted from the overall flow cell
curve to obtain the theoretical efflux curve given by eq. 3 (see
Materials and Methods) (solid line;
r2 = 0.9951). See
Appendix for details on the calculation of the fitted
curve.
|
|
Comparison of the two compartments was performed by calculating the
initial efflux rate from each compartment as a function of amount of
drug in the compartment (Fig. 5). The
initial rate of efflux from compartment A seemed to be linear with
increasing drug concentration, and statistical analysis showed that the
slope of the linear fit for CEM/VLB100 cells was different from the linear fit for the slope for CEM cells (CEM/VLB100 slope = 317 ± 27 pmol/min/µM/107 cells; CEM,
174 ± 33 pmol/min/µM/107 cells,
p < 0.001, Fig. 5A). In contrast, the initial rate of efflux from compartment B appeared to be saturable. Fitting the initial
velocity of efflux from compartment B to the Michaelis-Menten equation
using nonlinear regression yielded a Vmax
of 9.1 ± 1.1 pmol/min/107 cells for the
resistant CEM/VLB100 cells versus 3.5 ± 0.3 pmol/min/107 cells for the sensitive CEM cells
(Table 1 and Fig. 5B, p < 0.02). These results are consistent with a saturable transporter, presumably Pgp.
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TABLE 1
Estimates of Michaelis-Menten parameters by nonlinear regression
analysis
Statistical analysis was done by comparing the difference in parameter
estimates with the standard error of the difference.
|
|
Effects of Verapamil and Temperature on Paclitaxel Efflux from
CEM/VLB100.
To test the hypothesis that the difference in
Vmax observed was due to Pgp, the effect of
verapamil, a known inhibitor of Pgp function, on paclitaxel efflux in
CEM/VLB100 cells was studied. When CEM/VLB100 cells were pretreated
with 10 µM verapamil, paclitaxel efflux from compartment B was
decreased (Vmax = 1.6 ± 0.2 pmol/min/107 cells) below CEMVLB100 cells in the
absence of verapamil (p < 0.01) and also below
the sensitive CEM cells in the absence of verapamil
(p < 0.02), suggesting a large contribution of
Pgp to the maximum rate of paclitaxel efflux from compartment B efflux (Fig. 5B, Table 1). These results indicate that compartment B kinetics
in CEM/VLB100 cells is a verapamil-sensitive process, consistent with
Pgp.
Of note, there was also a decrease in the paclitaxel efflux from
compartment A in the presence of verapamil (slope = 210 ± 23 pmol/min/µM/107 cells, Fig. 5A), which was
significantly different from the efflux slope without verapamil
(p < 0.002) but approached that of the parent
CEM line (p = 0.06).
Since Pgp-mediated efflux is a protein-related process, it should be
more temperature-sensitive than passive efflux; therefore, paclitaxel
efflux studies were also performed in CEM/VLB100 cells at 4°C.
Compartment A efflux was decreased by about 3-fold; in comparison,
compartment B efflux was decreased more than 10-fold (Fig.
6). Compartment B data for 4°C was not
well fitted with a Michaelis-Menten equation
(km = 4.8 ± 10.3 µM and
Vmax = 2.9 ± 5.3 pmol/min/107 cells), so comparison of parameters
could not be done; however, the difference between the CEM/VLB100
estimated curve for 37°C and each data point at 4°C was at least
4.5 times the standard error of the difference, consistent with a
p value less than 0.02.
 |
Discussion |
Resistance of cancer cells to the cytotoxic effects of
structurally diverse chemotherapeutic agents (MDR) appears to be
mediated in many cases by overexpression of membrane transporters
capable of transporting a wide variety of substrates; however, the in situ kinetic properties of these transporters are not completely understood. Drug transport by purified, reconstituted Pgp, the best
characterized of these transporters, coupled with ATP hydrolysis has
been demonstrated for a number of substrates (Sharom et al., 1993
,
1996
; Eytan et al., 1994
, 1996
; Shapiro and Ling, 1995
); however, it
has been argued that the kinetic constants derived in these studies
appear inadequate to account for the differences in drug accumulation
observed (Demant et al., 1990
; Bornmann and Roepe, 1994
; Roepe, 1995
).
Flow cell assays (Frank et al., 1977
; Spoelstra et al., 1992
) use
the entire cell aliquot for the duration of the experiment and allow
continuous monitoring of drug efflux and measurement of kinetic
parameters in an intact cell system. However, such assays have been
limited by the requirement for attached cells (Frank et al., 1977
;
Spoelstra et al., 1992
). Thus, we developed a simple, disposable flow
cell assay for analyzing drug efflux in malignant cells grown in
suspension culture. Although it is possible that binding of cells to
conA-seph could alter drug efflux via membrane interactions, a number
of investigators using different methodologies (Spoelstra et al., 1992
;
Wadkins and Houghton, 1993
; Bornmann and Roepe, 1994
) have noted a
two-exponential retention curve for a variety of drugs, suggesting that
at least the qualitative aspects of drug efflux are preserved in our system.
CEM/VLB100 cells were highly resistant to paclitaxel compared with the
parent CCRF-CEM line (data not shown), consistent with previous
observations of cross-resistance to paclitaxel in other Pgp-overexpressing cells (Horwitz et al., 1993
; Bhalla et al., 1994
;
Dumontet et al., 1996
). Although our experiments were limited by the
specific activity of the radioactive paclitaxel, we were able to
examine a range of drug concentrations from below the measured human
peak plasma concentrations (Rowinsky and Donehower, 1996
) to 10-fold
higher, encompassing a clinically relevant range.
It was noted that both the paclitaxel washout curve and the cellular
drug efflux curve exhibited an initial shoulder (Figs. 2 and 3), which
does not occur when directly observing drug efflux from cells (Wadkins
and Houghton, 1993
; Bornmann and Roepe, 1994
). However, in a flow cell
the drug is not collected immediately upon its exit from the cell
membrane but must first be washed out of the flow cell. Our
mathematical model for this physical process automatically produces the
shoulder observed in the data, without requiring any manipulation of
the equations. Thus, we believe this shoulder occurs due to the
physical properties of the flow cell. Since the measured time constants
for buffer washout, the rapid phase of drug washout, and the rapid
phase of drug efflux from the cells were all relatively close to each
other, none of these physical factors could be ignored (see
Appendix). The experimental data demonstrated a very
satisfactory fit to the theoretical model.
The flow cell was clearly able to differentiate between the kinetics of
wild-type and Pgp-overexpressing CEM cells. In both the sensitive and
resistant cell lines, there was an initial rapid efflux proportional to
the calculated equilibrium internal drug concentration, compatible with
a passive efflux process. Notably, this initial rapid efflux was
increased in the resistant cells as compared with the sensitive cells,
and was partially inhibited by the addition of verapamil. This could
represent an alteration in passive diffusion, consistent with the
membrane model of Pgp action (Demant et al., 1990
; Wadkins and
Houghton, 1993
; Pawagi et al., 1994
; Seydel et al., 1994
; Drori et al.,
1995
; Ayesh et al., 1996
), or passive diffusion plus the tail end of a
very high capacity, relatively low-affinity transport mechanism.
Further studies with the use of energy poisons such as sodium azide or 2-deoxyglucose may help resolve this, although such poisons can also
affect intracellular pH, which has also been suggested as a mechanism
of Pgp action (Roepe, 1995
).
In CEM/VLB100 cells, terminal efflux (compartment B) was also increased
compared with wild-type CEM cells, saturable, preferentially inhibited
with the Pgp inhibitor verapamil, and almost completely abolished at
4°C, consistent with a carrier-mediated transport model of Pgp (Horio
et al., 1988
; Jusa and Tsuruo, 1989
; Higgins and Gottesman, 1992
;
Sharom et al., 1993
). Since the current studies were performed in
zero-trans conditions (no external drug), we cannot address the
question of whether such transport is active, which would require
demonstrating transport against a gradient.
Since CEM/VLB100 cells were selected for vinca alkaloid resistance, an
alternative explanation for these findings is that there could be
alterations in tubulin as well as transport, resulting in decreased
binding of drug to its target and a more rapid terminal efflux phase in
the resistant cell subline (Sirotnak et al., 1986
; Pain et al., 1988
).
However, CEM/VLB100 cells have not been reported to have altered
tubulins. Furthermore, if the observed changes in the terminal phase in
our studies are caused by decreased binding of paclitaxel to tubulin in
CEM/VLB100 cells, it is not obvious why this binding should be affected
by verapamil, which clearly decreased paclitaxel efflux in our studies.
Our results show alterations in both efflux compartments in the
resistant cells, suggesting that both models of Pgp action may be
operating in parallel. Interestingly, the alteration in the passive
efflux component appeared to be significantly larger than the saturable
component. One critique of the standard transport model of Pgp action
is that the measured kinetic constants of carrier-mediated transport of
Pgp (albeit with other drugs) appeared to be too small to counteract
passive influx. It appears, at least in the CEM/VLB100 cell line, that
alterations in passive efflux are a significant contributor to
decreased intracellular concentrations. Our observations are consistent
with those of Wielinga and colleagues (2000)
, who observed a
significant contribution of passive efflux to P-glycoprotein-mediated
anthracycline efflux. However, because CEM/VLB100 cells were derived by
exposure to drug in vitro, we cannot rule out the possibility that some
of the effects we observed may be due to additional resistance
mechanisms aside from overexpression of Pgp, such as alterations in
membrane lipids (reviewed in Ferte, 2000
).
Our flow cell method produced results that are at least qualitatively
similar to other reports and could represent a relatively simple and
rapid method to obtain initial kinetic rate constants in intact
suspension cells. This method has the advantage of not requiring that
cells be subjected to the potentially deleterious effects of azide, MDR
reversal agents, or other treatments, or to the rigors of vesicle
preparation. In addition, it has the advantage of displaying all
components of drug efflux quantitatively and simultaneously. In
contrast to fluorescent microscopy or flow cytometry methods, it does
not require specialized equipment and uses widely available radioactive
compounds. However, unlike those methods, this approach cannot examine
single-cell drug kinetics. Furthermore, since it requires a relatively
small sample per assay, this technique may be useful in studying drug
efflux in clinical samples.
To validate this promising methodology, it will be necessary to perform
flow cell studies in cells transfected with, and overexpressing transporters using, drugs whose kinetic parameters have been previously reported in the literature to confirm that similar results can be
obtained, and such studies are in progress.
We thank Dr. Yogesh C. Awasthi, Professor, Human Biological Chemistry
and Genetics for helpful discussions and support, Dr. Judah Rosenblatt,
Office of Biostatistics, for assistance with the statistical analysis,
and Dr. Don Powell, Chairman of Medicine and Dr. W. Stratford May,
Chief, Division of Hematology/Oncology for their support.
Received May 12, 2000; accepted October 18, 2000.
This work was supported in part by National Institutes of
Health Grant CA63660 (to S.A.).
Abbreviations used are:
MDR, multidrug
resistance;
conA, concanavalin A;
conA-seph, concanavalin A linked to
Sepharose-4B;
HBSS, Hanks' balanced salt solution;
Pgp, P-glycoprotein.
For the drug to reach the collector, it must first efflux from the
cell and then be washed out of the flow cell. Thus, the physics that
determines the experimental curve reflects not only drug efflux from
the cell but also the characteristics of buffer flow and washout of the
drug. We have first considered the simplified case of a single
exponential cell efflux curve (time constant
) and superposed
solutions to obtain the results for each component of the measured
efflux curve.
Now, the inherent washout characteristics of buffer are also well
described experimentally by a one-compartment model, and the
experimentally derived washout of paclitaxel from the flow cell in the
absence of cells appeared to be best described by a two-compartment
model, modified by the washout of the buffer. Since the equation for
buffer washout