Original Contributions |
From the Department of Physiology, University of Bern, Bühlplatz 5, CH-3012 Bern, Switzerland.
Correspondence to Stephan Rohr, MD, Department of Physiology, University of Bern, Bühlplatz 5, CH-3012 Bern, Switzerland. E-mail rohr{at}pyl.unibe.ch
| Abstract |
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1 cm/s; ultra-slow
conduction) than did a reduction of excitability (range,
10 to 15
cm/s); (2) activation wavefronts during uncoupling meandered within the
boundaries of the preparations, resulting in a pronounced additional
slowing of conduction in wide cell strands; (3) at the cellular level,
propagation during uncoupling-induced ultra-slow conduction was
sustained by sequentially activated tissue patches, each of
which consisted of a few cells being activated
simultaneously; and (4) depending on the uncoupler used,
maximal action potential upstroke velocities during ultra-slow
conduction were either slightly (palmitoleic acid) or highly
(1-octanol) depressed. Thus, depolarizing inward currents, the spatial
pattern and degree of gap junctional coupling, and geometrical factors
all contribute in a concerted manner to conduction slowing, which, at
its extreme (0.25 cm/s measured over 1 mm), can reach values low
enough to permit, theoretically, reentrant excitation to occur in
minuscule areas of cardiac tissue (
1 mm2).
Key Words: impulse propagation discontinuous conduction gap junction action potential upstroke voltage-sensitive dye
| Introduction |
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First, computer simulations suggested that an isolated decrease of gap
junctional coupling should reduce conduction velocity (
) to a
substantially higher degree before occurrence of block (up to -99.5%)
than a reduction of INa alone (up to
-70%).8 14 16 18 However, experimental studies
involving acute cell-to-cell uncoupling yielded reductions of
(-60% to -85%),6 7 8 which were only slightly
larger or even smaller than those reported in studies involving a
reduction of excitability (-40% to
-60%3 4 8 19 ; -95% to
-98%2 ). The importance of this discrepancy
relates to the question of the minimal pathlength supporting reentrant
excitation at the microscopic scale (micro-reentry): whereas at
=7
cm/s (lowest reported experimental value during acute cell-to-cell
uncoupling6 ) and at an action potential duration
of 100 ms typical for rat ventricular
myocytes,20 "micro" would signify a circle
with a diameter of
2 mm (pathlength, 7 mm),
of
1
cm/s (theoretically predicted for cell-to-cell
uncoupling)8 14 17 would reduce the diameter of
the circle to
300 µm (pathlength, 1 mm), thus permitting
reentrant excitation to occur at the few-cell level. Although it has
previously been observed that return beats attributed to electrotonic
reflection or micro-reentry can originate in small tissue
areas,21 22 the smallest-ever directly
demonstrated case of reentrant excitation was observed in the absence
of acute cell-to-cell uncoupling in nonuniform anisotropic
myocardium during premature stimulation (pathlength,
6 mm).12
Second, the assumption made in most computer models of slowed conduction, namely that gap junctional uncoupling is reduced homogeneously along a chain of cells,8 14 17 has escaped a direct experimental verification thus far because it was technically impossible to measure systematically the spatial pattern of activation during slow conduction with cellular/subcellular resolution. Third, the theoretical prediction of a transient increase in maximal upstroke velocities (dV/dtmax) of the propagated action potential6 8 14 17 during decreasing gap junctional coupling was, with one exception,6 never verified experimentally.7 8
It was therefore the aim of the present study to: (1)
determine minimal
during either a reduction of excitability or a
reduction of gap junctional coupling, (2) investigate the
characteristics of activation patterns on the microscopic level during
slow conduction induced by either intervention, and (3) characterize
changes in dV/dtmax during progressive gap
junctional uncoupling. All of these issues were addressed by optically
following impulse propagation at the multicellular and cellular level
in patterned growth linear strands of cultured ventricular
myocytes in which individual cells contributing to the propagation
process could be identified. The findings show that partial gap
junctional uncoupling can reduce
to a degree that could support
microreentrant excitation at pathlengths
1 mm in rat
ventricular tissue. Furthermore, during progressive
uncoupling, cellular activation patterns change from being uniform to
being highly discontinuous due to pronounced spatial differences in the
degree of electrical coupling among the cells.
| Materials and Methods |
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20
cells wide) were aligned randomly, resulting in a preparation with a
more isotropic structure. The strands were fabricated using a
previously described photolithographic
technique20 that was slightly modified to permit
the coating of the regions supporting cell growth with collagen (human
placenta type VI, Sigma; S.R. and R. Flückiger, unpublished data,
1998).
Optical Recording of Electrical Activation
Patterns
Impulse propagation in the cell strands was followed optically
using a fast voltage-sensitive dye.23 In short,
the preparations were stained for 3 to 4 minutes with 1 mL of the
superfusion solution containing 135 µmol/L of the
voltage-sensitive dye di-8-ANEPPS (Molecular Probes). The dye was
excited by a short-arc xenon lamp driven by a low-ripple power supply
(Optiquip). The light was, after passing a shutter (VS25S21 MO, Vincent
Assoc), short-pass filtered (570 EFSP, Omega) and deflected toward the
objective by means of a dichroic mirror (575 nm; Omega). Emitted
fluorescence from the preparation was long-pass filtered (OG
590, Omega) and projected onto a 2-dimensional array of 379 optical
fibers, which formed a hexagonal array.24 From
the entire array,
80 fibers were selected according to the shape of a
given preparation and were connected to individual photodiodes. The
resulting photocurrents were converted to voltages and amplified
(typical overall gain of 2.5x109 V/A;
fo=1.6 kHz). The conditioned signals were
simultaneously sampled at 20 kHz/channel by a
computer-based data acquisition system (Pentium 133 MHz, Datagate)
equipped with 2 40-channel analog-to-digital converters (PCI 20501C,
12-bit; Burr Brown). Experiments were performed with either a 20x,
0.75 NA objective (each detector monitored a circular area with a
diameter of 50 µm corresponding to 4 to 10 cells contributing to
the signal) or a 100x, 1.40 NA objective (circular tissue area with a
diameter of 10 µm corresponding to
1 to 4 cells contributing
to the signal). With these objectives, activation could be assessed
along the preparations for distances up to 1 mm (20x) and
200 µm (100x), respectively.
Experimental Protocol
After mounting the preparations in the experimental chamber,
control superfusion was started (Hanks' balanced salt solution, HBSS,
containing (mmol/L) NaCl 137, KCl 5.4, CaCl2 1.3,
MgSO4 0.8, NaHCO3 4.2,
KH2PO4 0.5,
NaH2PO4 0.3, and HEPES 10,
which was titrated to pH 7.40 with NaOH). The preparations were
stimulated with bipolar electrodes consisting of glass micropipettes
(filling, HBSS with 1% agar) and a silver wire coiled around the shank
of the electrode. The electrodes were attached to micromanipulators
(DC-3K, Märzhäuser) and placed at a sufficient distance
from the measurement site (
1 mm) to (1) avoid electrotonically
mediated stimulation artifacts to distort the signal of interest and
(2) permit propagation to reach steady-state conditions at the
site of the measurement. Rectangular impulses (duration, 1 ms; 2x
threshold intensity) were delivered to the preparations at a basic
cycle length of 500 ms by a stimulator (SD9, Grass Instruments) for at
least 10 seconds before a given optical recording. All
experiments were performed at a temperature of 36±0.4°C.
Experimental Solutions
Experimental superfusion solutions (HBSS) contained either an
increased potassium concentration, tetrodotoxin (TTX; Calbiochem),
palmitoleic acid (PA; Sigma) or 1-octanol (Merck). PA was brought into
suspension by sonication of the superfusion solution in a bath
sonicator (Ultrasonik, Ney). Octanol was dissolved by thorough stirring
in a tightly capped flask.
Data Analysis
The raw data were analyzed by programming routines
written in Interactive Data Language (IDL; Creaso). The data processing
typically involved manual selection of the upstroke portions of the
action potentials to omit any signal distortion due to motion artifacts
occurring several milliseconds after the
upstrokes.23 The data were digitally low-pass
filtered by convolution with a 101-element finite impulse response
filter (built-in function of IDL) at corner frequencies of 3.0 kHz
(experiments with 100x objective), 1.5 kHz (experiments with 20x
objective), and 0.5 kHz
(high-[K+]o experiments
with 20x objective). The signal amplitudes obtained under control
conditions were set to 100%. Assuming an average action potential
amplitude (APA) of 100 mV,20 the scaled values
given as %APA translate directly into millivolts. Because the
voltage-sensitive dye tended to internalize and bleach during
repetitive illuminations,23 APAs obtained during
repeated measurements at the same site were corrected in size under the
assumption of a linear decay between the first (control) and the last
(washout) measurement. This assumption was based on previously
published data23 and on the absolute size of the
decay in the present experiments, which was related linearly to the
number of illuminations (-16.7 %APA for 3 sequential illuminations,
TTX, and PA experiments; -32.2 %APA for 6 sequential illuminations,
potassium experiments). Local activation times for each
recording site were determined by averaging activation times
obtained for 40% and 60% depolarization values in steps of 2%
(tat50).23 25 From these
values, both isochrones of activation and
(cm/s) were
calculated.
was determined from the slope of a linear least-square
fit of activation times recorded along the preparation. Only
longitudinal velocities were determined, because the structure of the
strands (virtually 1-dimensional narrow strands and mostly isotropic
wide strands) did not permit a meaningful separation of longitudinal
from oblique and transverse propagation in their proper
sense.12 26 To obtain a measure of the degree of
uniformity of conduction, the standard deviation of the residuals of
the linear regression was normalized to the mean activation delay, ie,
to the time increment between neighboring recording sites
determined from the fit (variation of activation delays [VAD], given
as %).
Estimates of dV/dtmax From Optical Recordings
Values for dV/dtmax were calculated
in relation to %APA and are given as %APA/ms (making the assumption
of an average APA of 100 mV under control
conditions,20 %APA/ms corresponds to V/s).
Although this procedure was adequate for measurements of
dV/dtmax during uniform and relatively fast
conduction at either optical magnification, it was inadequate during
very slow and discontinuous conduction assessed at low spatial
resolution because of the following reasons: (1) optical
recordings produced a substantial underestimate of
dV/dtmax because many cells (up to
10 within
the recording area of each detector) contributed in a staggered
fashion to the recorded upstroke, thus artifactually slowing it
down; and (2) when motion artifacts were
present,23 contractions originating from the
first activated cells within a given recording area
distorted the compound upstroke at ultra- slow
s because the motion
started before all cells within the recording area were
activated. To eliminate these artifacts, only high-resolution
measurements (1 to 4 cells contributing to the signal) were used in the
quantitative assessment of the effect of electrical uncoupling on
dV/dtmax. Furthermore, only smoothly rising
signals (ie, signals produced presumably by individual cells or by
small clusters of virtually simultaneously
activated cells) were included in the analysis, because
it could not be decided unambiguously for the cases of action potential
upstrokes displaying multiple phases ("notches") whether these
notches were due to electrotonic interactions or optical summation of
delayed activation of electrically uncoupled cells. Finally, because
only upstrokes produced by individual or simultaneously
activated cells were included in the analysis, the
delay in E-C coupling prevented motion artifacts to distort the action
potential upstrokes.23
Statistics
Values (mean±SD) were compared using the Student t
test (2-tailed, homo- or heteroscedastic where appropriate), and
differences were considered significant at
P<0.005.
| Results |
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in the 60-µm-wide strand amounted to 43
cm/s, and the VAD was small (30%), indicating uniform propagation.
During superfusion with TTX (22 µmol/L for 6 minutes), APAs were
slightly reduced by 7.7%, upstrokes remained smooth, and
dV/dtmax fell from 97.0 %APA/ms to 18.8
%APA/ms. Conduction velocity was reduced by
70% to 13 cm/s,
whereas VAD rose moderately to 53%, indicating persistence of
essentially uniform conduction. Because the concentrations of TTX used
are known to induce a nearly complete block of
INa,27 slow conduction in
the presence of this drug was presumably carried exclusively by
ICa. This conclusion was supported by a series of
experiments in which local superfusion of the strands with TTX (10
µmol/L) and verapamil (10 µmol/L) over lengths
>1 mm consistently induced conduction blocks (S.R.,
unpublished data, 1997).
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A compilation of the results obtained during block of
INa with 22 µmol/L TTX in both narrow
(68±9 µm; n=12) and wide cell strands (233±23 µm; n=13)
is shown in Table 1
. Under control
conditions, the only significant difference between the 2 types of
strands concerned VAD (narrow, 29±12%; wide, 52±9%). This
difference seemed to be preparation-specific, because it did not
reoccur during subsequent experiments (Table 3
). During block of
INa, all parameters changed in a
similar way in both types of preparations. Conduction velocity was
reduced from 38±4 to 13±2 m/s in narrow strands and from 37±3 to
10±2 cm/s in wide strands. TTX induced a slightly larger depression of
both %APA and dV/dtmax in wide strands. During
slow conduction, VAD increased from 29% to 47% in narrow strands and
from 52% to 85% in wide strands. Thus, slight nonuniformities of
conduction present under control conditions were enhanced by the
same degree (60%) in both types of preparations during superfusion
with TTX. Washout failed to completely restore
dV/dtmax and
to control values, which
probably was due to either noncomplete washout of the drug or to the
onset of phototoxic effects induced by the repetitive illuminations.
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Slow Conduction Induced by Elevated Extracellular
Potassium
Whereas the experiments with TTX illustrated the
characteristics of slow propagation during suppression of
INa in normally polarized tissue, slow
propagation in the setting of acute ischemia occurs in
depolarized tissue.4 To characterize conduction
under this condition, narrow strands (width, 81±15 µm; n=12)
were exposed to increasing concentrations of extracellular potassium
([K+]o, in mmol/L:
2.0, 5.8=control, 8.5, 14.8, 30). As shown in Figure 2A
and Table 2
, APAs (%APA) were inversely related to
[K+]o, showing a
log-linear dependence in the range of
[K+]o=5.8 mmol/L to
[K+]o=30 mmol/L. At
the same time, dV/dtmax showed a sigmoidal
behavior with a maximal decline between 5.8 and 14.8 mmol/L
[K+]o (Figure 2B
).
Conduction velocity (Figure 2C
and Table 2
) was fastest at
[K+]o=5.8 mmol/L and
decreased significantly at both lower and higher concentrations of
extracellular potassium. Increasing
[K+]o from 14.8
mmol/L to 30 mmol/L affected
only minimally. Also, addition of
22 µmol/L TTX to the superfusion solution containing 14.8
mmol/L [K+]o led to no
further significant reduction in
(Table 2
), suggesting that the
highest concentrations of
[K+]o used (14.8 and
30 mmol/L) induced full block of INa and
that conduction was primarily supported by ICa.
With increasing [K+]o,
first increased, whereas dV/dtmax decreased
(2
5.8 mmol/L
[K+]o; "supernormal
conduction"). Then, both parameters decreased, reaching
steady values for both
[K+]o=14.8 mmol/L
and [K+]o=30 mmol/L
(Figure 2D
).
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During the increase in
[K+]o, VAD increased
moderately from 44%
([K+]o=2.0 mmol/L)
to 61% ([K+]o=8.5
mmol/L) before rising significantly above control values at
[K+]o=14.8 mmol/L
(99%; Table 2
). Because signal-to-noise ratios at
[K+]o=30 mmol/L were
small because of the reduction in signal amplitudes, VAD values could
not be calculated for this condition and are therefore omitted in Table 2
.
To determine the maximal concentration of extracellular potassium still permitting successful conduction, [K+]o was raised to 50 and 60 mmol/L in a series of additional experiments (n=5). Whereas at [K+]o=50 mmol/L, conduction never failed, complete block was observed in all experiments at [K+]o=60 mmol/L.
Very Slow Conduction During Partial Gap Junctional
Uncoupling
To assess the extent of maximal conduction slowing induced by
partial gap junctional uncoupling, linear cell strands were exposed to
20 µmol/L PA. This fatty acid has been shown before to be a
potent gap junctional uncoupler that does not affect action potential
shapes in cultured rat
cardiomyocytes,28 thus having
presumably no major effects on membrane currents. Experiments were
performed with both narrow strands (79±15 µm wide; n=12) and
wide strands (268±14 µm wide; n=10), and impulse propagation
was assessed at low spatial resolution (50 µm), permitting the
assessment of the characteristics of conduction over a relatively long
segment of the preparation (1 mm) at the expense of being unable
to reliably calculate dV/dtmax during uncoupling
(see Materials and Methods). After a control recording, the
preparations were superfused uniformly with PA until complete
uncoupling occurred as judged by cessation of contractile activity
during continued stimulation (3±1 minutes; n=22). Thereafter, washout
of PA was started, and a recording was initiated when the
preparations again showed 1:1 conduction (5±1 minutes; n=22). The last
recording (washout control) was obtained >15 minutes after
switching to the control solution.
An example for very slow conduction induced in a narrow cell strand by
partial gap junctional uncoupling with PA is illustrated in Figure 3
. Under control conditions, conduction
was fast and uniform (
=47.2 cm/s), and the upstrokes of the
propagated action potential were smooth. During partial uncoupling,
fell by
98% to 0.9 cm/s, and upstrokes became slow, some of them
displaying multiple notches. Most of this decrease in upstroke velocity
was artifactual, because during these low resolution measurements, each
recording site integrated upstrokes from many cells
activated with large delays, thus producing a slowly rising
compound upstroke (see Materials and Methods). Furthermore, a clear
action potential plateau was missing in some traces, because the
compound upstroke was smoothly fused with a positive going motion
artifact.
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Activation in wide cell strands during partial uncoupling typically
followed a meandering pathway as shown in the example depicted in
Figure 4
. Under control conditions
(Figure 4A
), activation proceeded along the 230-µm-wide preparation
in a uniform manner, as indicated by the mostly parallel and evenly
spaced isochrones and by the linear increase of activation times
along the preparation (Figure 4C
, blue trace;
=36.7 cm/s). As shown
for 3 selected recording sites, action potential upstrokes
under control conditions were smooth with
dV/dtmax >100 %APA/ms. In contrast, during
partial gap junctional uncoupling (Figure 4B
), conduction was not only
drastically slowed by >2 orders of magnitude to 0.31 cm/s (note 100x
increase in isochrone intervals), but activation of the preparation
became highly tortuous because of the presence of patches of completely
uncoupled groups of cells (hatched regions), which diverted the
approaching activation wavefront. This type of conduction was
accompanied by the occurrence of action potential upstrokes displaying
any of the following characteristics (see selected signals in lower
part of Figure 4B
): (1) absence of gross distortions in the action
potential upstroke (leftmost signal); (2) lack of signals in regions of
the preparation, which were completely uncoupled (middle signal); or
(3) signals displaying multiple notches in their upstrokes (rightmost
signal), indicating sequential activation of cells or groups of cells
with relatively large delays. For the plot of activation times along a
straight line of the preparation (Figure 4C
, red trace), the presence
of meandering activation resulted in local regions displaying slow
conduction (1.0 cm/s

8.4 cm/s; n=4), ultra-slow conduction (0.09
cm/s
<1 cm/s; n=10), and conduction in reversed direction (-4.7
cm/s

-0.2 cm/s; n=4).
|
The results of all PA experiments in both narrow and wide cell strands
are summarized in Table 3
. Under control
conditions,
tended to be slower in wide strands than in narrow
strands, which most likely is due to differences in the cellular
architecture: because the cells in the wide strands were not aligned in
parallel but were mostly oriented at random, the number of cell-to-cell
appositions per unit length was increased, thus causing slower
steady-state
.23 29 After superfusion with PA,
was drastically reduced from 47 to 1 cm/s (narrow strands) and from
42 to 0.5 cm/s (wide strands). The minimal velocity observed in wide
strands was 0.25 cm/s. This reduction was accompanied by an increase in
VAD in narrow strands from 37% to 104% and in wide strands from 44%
to 161%. As for the TTX experiments, washout failed to completely
restore
to control values, which most probably was due to either a
noncomplete washout of the drug or to the onset of phototoxic effects
induced by repetitive illuminations.
High-Resolution Determinations of Activation Characteristics During
Partial Uncoupling
The experiments discussed above established the characteristics of
slow conduction during gap junctional uncoupling at the multicellular
level (spatial resolution, 50 µm) over relatively long segments
of the preparations (800 to 1000 µm). Experiments aimed at
resolving cell-to-cell propagation were performed with a spatial
resolution of 10 µm. During these experiments performed with
objectives having high numerical apertures (100x; 1.4 NA), light
intensities at the level of the preparations were roughly 90x higher
than during the low magnification experiments. This resulted in the
development of phototoxic effects such as a decrease of
dV/dtmax and a progressive conduction slowing
even after a single exposure. Therefore, control experiments and
interventions had to be carried out at different locations of the
preparations. An example of a control recording obtained at
high spatial resolution in a narrow cell strand (55 µm wide) is
shown in Figure 5
. The preparation was
stimulated at the left and exhibited an average
of 43 cm/s. As
indicated by the mostly parallel and evenly spaced isochrones
(Figure 5A
) and by the smoothly rising upstrokes (Figure 5B
),
conduction was uniform at the cellular level, showing no major
interferences from the cell borders.
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The microscopic activation characteristics changed dramatically during
gap junctional uncoupling as illustrated in Figure 6
by the results of an experiment
obtained in a different preparation. A narrow cell strand (55 µm
wide, Figure 6A
) was completely uncoupled with PA and, immediately
after reestablishment of conduction during washout, activation was
assessed at the sites indicated by yellow circles. As can be seen from
the temporal patterning of the signals (Figure 6B
), conduction was not
only highly slowed (overall delay,
16 ms; 
1.1 cm/s), but
activation advanced stepwise along the preparation as indicated by the
clustering of the action potential upstrokes. In contrast to the
experiments performed at low spatial resolution (Figure 3
), action
potential upstrokes were faster because detectors received signals from
4 cells, thus reducing the problem of optical integration (see
Materials and Methods). The statistics of activation were determined
for each individual cluster of action potential upstrokes based on
the point in time of occurrence of dV/dtmax
(tVmax)18 or the point in
time of occurrence of 50% depolarization
(tat50).23 25 The results
of both modes of calculation were in close agreement and yielded
activation delays between consecutive clusters in the ranges of 0.54 to
4.52 ms (mean, 2.69 ms; tVmax) and 0.41 to 4.45
ms (mean, 2.53 ms; tat50). In contrast to these
large intercluster delays, the standard deviation among activation
times within the clusters was very small, ranging from 0 to 350 µs
(mean, 130 µs; tVmax) and 80 to 450 µs (mean,
190 µs; tat50), thus indicating the presence of
highly discontinuous conduction. The spatial origin of the clustered
signals is illustrated in Figure 6C
, which shows the projection of
all recording sites onto a schematic drawing of the preparation
with highlighted borders of individual cells. Recording sites
are color-coded according to the colors used in Figure 6B
. White discs
correspond to sites showing no action potential, ie, conduction block.
Detector sites reporting signals with ill-defined upstrokes or notched
upstrokes (shown as dashed lines in Figure 6B
) are cross-hatched. This
figure illustrates that clustered activity originated from small
patches of the preparation consisting of 1 to 3 cells, in which the
patches were activated sequentially with variable delays.
As indicated qualitatively by the dashed arrows, activation invaded the
preparation in a tortuous manner because of the presence of a central
obstacle consisting of a single cell (cross hatched outline). This
cell, which was still completely uncoupled at the time of the
measurement, forced the activation to take a turn, resulting in a
region of the preparation exhibiting backward propagation. Microscopic
conduction patterns exhibiting characteristics similar to the example
shown in Figure 6
were observed in an additional 5 experiments with
narrow strands in which
ranged from 0.4 to 1.1 cm/s during partial
gap junctional uncoupling. Thus, in addition to meandering impulse
propagation observed in wide cell strands at a multicellular level,
these high-resolution mappings revealed that activation was, to a
certain extent, meandering at the microscopic level in narrow strands,
as well. Furthermore, the measurements showed that impulse propagation
during gap junctional uncoupling is highly discontinuous at the
cellular scale, exhibiting "saltatory" conduction from microscopic
tissue patches to the next.
|
Relationship Between
and dV/dtmax During
Progressive Uncoupling
Previous computer simulations have consistently predicted
that the progressive decrease of
during progressive gap junctional
uncoupling is, at the cellular level, accompanied by an initial
increase and then, during very slow propagation, by a substantial
decrease in
dV/dtmax.6 8 14 17 With the
exception of 1 report, in which 1-octanol was used as uncoupling
agent,6 experimental studies so far have failed
to show such a transient increase in dV/dtmax.
Because such experiments had never been performed with PA before, it
was of interest to investigate the change of
dV/dtmax during progressive uncoupling induced by
either PA or 1-octanol. The results of these experiments performed at
high spatial resolution (10 µm) are summarized in Figure 7
. During progressive uncoupling with
20 µmol/L PA (Figure 7A
), the decrease in
was accompanied by
a moderate decrease in dV/dtmax, leveling off at
<20 cm/s at a value of
130 %APA/ms. In contrast, progressive
gap junctional uncoupling induced by 1-octanol (300 to 600
µmol/L; Figure 7B
) was characterized by a steady decrease of
dV/dtmax to
40 %APA/ms before occurrence of
conduction blocks. As shown in Figure 7C
, differences in the degree of
depression of dV/dtmax between the 2 uncoupling
agents became significant at
<30 cm/s. However, even though PA
depressed dV/dtmax to a significantly smaller
extent than 1-octanol, it failed to show the transient increase in
dV/dtmax predicted by computer simulation
studies.
|
| Discussion |
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("supernormal conduction"; maximal
reported at [K+]o of
(in mmol/L) 4.0,1
6.0,19 7.4,4
9.0,5 and 10.83 ) and then
by a progressive decrease up to the point of conduction block (blocks
reported at [K+]o of
14 mmol/L4 30 and 16
mmol/L10). In these studies, slowest
s
measured before occurrence of blocks and in the absence of adrenergic
stimulation were, with the exception of findings by Cranefield and
colleagues2 (<10 cm/s), in the range of 20 to 40
cm/s.3 4 5 Whereas the preparations used in the
present study exhibited similar responses to moderate increases of
[K+]o (supernormal
conduction at
[K+]o=5.8 mmol/L),
they differed in respect to
[K+]o needed to induce
conduction block (60 mmol/L) and in respect to minimal
s
obtained before block (15 cm/s at
[K+]o=30 mmol/L).
Furthermore, TTX never induced conduction blocks, whereas such blocks
have been reported to occur systematically in intact cardiac
tissue.31 32 Because the concentrations of TTX
used are known to induce a nearly complete block of
INa,27 slow conduction in
the presence of this drug was presumably carried exclusively by
ICa. This was also the case for
[K+]o
14.8 mmol/L
as evidenced by the finding that 22 µmol/L TTX added to
[K+]o=14.8 mmol/L
had no significant effect on APAs, dV/dtmax, or
. Thus, ICa in the cultured cell strands was
obviously large enough to support slow conduction, even in the presence
of highly elevated [K+]o
and in the absence of adrenergic stimulation.4
Although peak ICa was described to be comparable
in size in cultured and adult rat ventricular
myocytes,33 it has been reported that both the
presence of serum33 34 or
norepinephrine35 during the culturing
period increases the density of L-type calcium channels.
Thus, it is feasible that the Ca2+ current
density in the preparations used in the present experiments was
slightly enhanced, thus resulting in stable conduction during both
large increases of [K+]o
and in the presence of TTX. Irrespective of the use of TTX or elevated [K+]o, the study showed that activation at the microscopic level remained essentially uniform during conduction slowing, shown by the low VAD values observed during either interventions. This suggests that (1) electrical coupling among the cells remained undisturbed, and (2) the density of ICa was uniform among the cells, thus preventing the occurrence of variable local activation delays based on current-to-load mismatches.
Slowing of Conduction During Gap Junctional Uncoupling
It has been shown by computer simulations that a reduction of gap
junctional coupling reduces
to a much greater extent than a
reduction of INa,8 14 16 18
thus suggesting a higher safety factor for conduction during
uncoupling. Qualitatively, this prediction compares well with published
experimental data obtained in ventricular tissue
preparations during longitudinal propagation, as critical
K-depolarizations, ie, depolarizations just below the point of
occurrence of conduction blocks, generally reduced
to a lesser
extent (40% to 60%3 4 5 ) than critical gap
junctional uncoupling (60% to 85%6 7 9 ).
Quantitatively, however, the simulations suggested a substantially
higher maximal reduction of
during uncoupling
(
95%8 14 18 ). In close agreement with these
findings, reductions of
achieved in the present study during
critical uncoupling were 98% and 99% in narrow and wide strands,
respectively. The largest reduction of
(43.5 to 0.25 cm/s; 174-fold
reduction) was actually nearly identical to that reported by the most
recent simulation studies (56 to 0.26 cm/s; 200-fold
reduction).14 The uncoupling-induced reduction of
was accompanied by typical changes of the activation pattern at the
multicellular level; whereas, in narrow cell strands, activation
remained largely uniform, the activation wavefront in wide strands was
frequently changing directions, resulting in a meandering pattern of
activation that is likely to explain the larger slowing of conduction
observed in wide versus narrow strands (0.5 versus 1.0 cm/s). These
meanders were induced by patches of completely uncoupled cells that
forced the activation wavefronts to take turns, thus resulting in an
apparent slowing of macroscopic
reminiscent of "zig-zag"
activation in infarcted13 and nonuniform
anisotropic tissue in which, during premature stimulation, this type of
activation caused a mean transverse
of 4.2
cm/s.12
Interestingly, when observed with cellular/subcellular
resolution, activation was meandering in narrow cell strands, as well.
The high-resolution measurements showed that propagation was sustained
by sequentially activated tissue patches, each of which
consisted of a few cells being activated
simultaneously. At the same time, interspersed islands of
completely uncoupled cells forced the activation wavefront to take
turns, resulting in microscopically meandering activation. Thus, even
though the preparations (1) displayed a uniform cellular architecture
and (2) were subjected evenly to PA, conduction was not uniformly
slowed, ie, the smallest "functional unit" consisted rather of
small groups of cells than of individual cells. This finding most
likely is explained by nonuniformities in the density of gap junctions
in these cultures,29 resulting in a spatially
variable degree of intercellular coupling. Following the line of
reasoning of a previous theoretical study,15 such
spatial variability (groups of well-coupled cells joined by large
resistors) would result, at any given overall resistance, in a
substantially slower
than if intercellular resistances were to be
distributed uniformly, thus adding to the explanation of ultra-slow
conduction observed in this study.
The finding that gap junctional uncoupling reduced
to a
substantially higher degree than what previously has been found in
intact cardiac preparations6 7 9 might have
several reasons. First, both heptanol and octanol used in some of the
above-mentioned studies impair nonjunctional membrane currents at the
concentrations used for uncoupling the
preparations.36 In contrast, it has been reported
that PA exerts no effects on action potential shapes of cultured
neonatal rat heart cells when used at uncoupling
concentrations.28 Thus, INa
and ICa presumably were not impaired to a major
extent in the present study, which could partly explain the greater
resistance of the preparations to early conduction failure. Second, the
possibility of an increase of ICa in the cultured
cells (see above) would have sustained conduction because of the
increased availability of depolarizing current. Third, it can be
envisaged that the access of uncouplers to intact
tissue6 7 9 is less uniform than the access to
the cell monolayers. Hence, uncoupling in intact tissue might have been
less homogeneous, resulting in local current-to-load
mismatches precipitating conduction blocks well ahead of blocks
expected on the basis of uniform uncoupling.15
Finally, because cultured myocytes are coupled all around their
circumference to their neighboring cells29 as
opposed to the predominant end-to-end coupling in adult intact tissue,
it is feasible that the value of minimal
encountered during
uncoupling might differ to a certain extent from the situation in
intact tissue.
Effects of Uncoupling on dV/dtmax
Computer simulations consistently have shown that the
progressive decrease of
during uncoupling is accompanied by a
transient increase of dV/dtmax due to the
discrete cellular architecture of cardiac
tissue.6 8 17 With the exception of 1 study
describing such a transient increase of dV/dtmax
during a 1-octanolinduced reduction of
in guinea pig papillary
muscle,6 experiments performed with octanol,
heptanol, or isoflurane produced a monotonic decrease of
dV/dtmax with increasing
uncoupling.8 9 In the present study, this was
not different, as dV/dtmax during PA-induced
uncoupling showed a monotonic decrease. However, the maximal extent of
this decrease was moderate, because dV/dtmax was
reduced by <35% as opposed to a reduction by 85% in the presence of
1-octanol. This large decrease of dV/dtmax
induced by 1-octanol is most likely explained by previous findings that
describe a substantial suppression of
INa36 and
ICa37 by n-alkanols. Thus, it
remains unexplained why dV/dtmax did not show the
simulation-predicted transient increase during progressive uncoupling
even though, in terms of minimal
, the findings of the present
study were in close agreement with the most recent simulation
study14 and even though PA presumably had no
major impact on nonjunctional membrane
currents.28
Minimal Pathlengths Supporting Reentrant Excitation
In anatomically defined reentry, the minimal length of the
reentrant pathway has to be larger than the wavelength of excitation,
ie, the product of
and refractory period. In the present
study, minimal pathlengths during advanced cell-to-cell uncoupling in
narrow cell strands were 1 mm (1.0 cm/sx100 ms). This length
represents a reliable estimate for cultured cell strands,
because (1) activation had little freedom to take any substantially
longer path than the one dictated by the narrow strand itself, and (2)
ultra-slow propagation was not occurring locally but was observed
consistently over the whole mapped distance of 800 to 1000
µm, ie, over the entire length necessary to support reentrant
excitation. However, when extrapolating this value to intact tissue, a
number of caveats apply. First, the restriction of the extracellular
space will introduce an additional resistance to local current flow
that can be expected to result in very low
earlier in the process
of acute uncoupling. Second, the cultured neonatal
ventricular myocytes are
30% shorter than adult rat
ventricular myocytes.20 This implies
an increased spatial frequency of cell-to-cell appositions and thus a
decrease in the discontinuity of the resistive network. Based on
previous computer simulations,15 such a decrease
would be expected to result, at a given stage of uncoupling, in
slightly higher
s and, consequently, somewhat longer pathlengths in
cultured than in adult cells. Third, gap junctions in the cultured
preparations and, similarly, in neonatal and in peri-infarction
tissue,38 are found around the cell
circumference, whereas, in adult myocardium, gap junctions
are located predominantly at the cell ends. In adult
myocardium, therefore, acute cell-to-cell uncoupling is
expected to affect conduction more prominently in the transverse
direction, resulting in longitudinal dissociation of propagation before
the occurrence of block. Fourth, tissue anisotropy, which was
present only to a limited extent in the preparations used in the
present study, is well-known to play an important role in the
mechanism of arrhythmias. In seminal work, anisotropic reentry
has been described in relatively large areas in peri-infarction
tissue39 and in small volumes of atrial
trabeculae.12 In the case of reentry
in very small tissue areas, it was suggested that the sparse and
irregular lateral coupling due to interspersed connective tissue sheets
(so-called nonuniform reentry26 ) forms the
structural basis for reentry observed during premature stimulation.
Although it is not yet possible to track and measure the length of the
reentrant pathway with cellular resolution in such miniature
3-dimensional tissue volumes,
s as low as 2.5 cm/s have been
observed in transverse direction to the main fiber axis in these
experiments in the absence of acute uncoupling. Given that acute
uncoupling reduced
by yet another order of magnitude in the
present study (0.25 cm/s), it remains to be shown whether the
combination of acute uncoupling and marked nonuniform anisotropy will
reduce the minimal pathlength even further.
Based on the coarse estimate of a minimal pathlength of 1 mm, it
is possible to speculate about the minimal area of cardiac tissue that
may host a reentrant pathway. A simple circular pathway would have a
diameter of
500 µm (320 µm plus twice the strand
width) and cover a surface of 0.2 mm2
(maximal area requirement). Any deviation from the circular shape by
folding of the linear structure would be expected to decrease the area
further. How do these estimates translate to the situation in vivo?
Spach and colleagues12 observed reentrant
excitation to follow a roughly rectangular path, circumscribing the
smallest-everreported area harboring reexcitation (1.6
mm2). The calculated pathlength in this case was
6 mm. However, as stated by the authors, the real pathlength
was probably longer because of the complex histology of the tissue
consisting of small groups of cells running in parallel and exhibiting
sparse side-to-side coupling. Because this result was obtained in the
absence of pharmacological uncoupling, one might speculate that the
combination of nonuniform anisotropic tissue and acute uncoupling could
result in even smaller areas giving rise to reentrant excitation. This
question might possibly be tackled by designing a cell pattern
exhibiting the salient features of nonuniform anisotropic tissue, ie, a
2-dimensional pattern consisting of parallel running narrow strands of
cells like the ones used in the present study, which would
infrequently be coupled side-to-side. Such a structure would permit the
establishment of the characteristics of reentrant excitation with
cellular resolution in both the absence and presence of acute
uncoupling in discontinuous anisotropic media.
In summary, it was shown that
in linear cell strands of cardiac
tissue is reduced to a far larger extent by partial gap junctional
uncoupling than by a reduction of excitability. This reflects an
increased margin of safety of propagation during electrical uncoupling.
Whereas primarily ICa- supported conduction
during suppression of INa remained largely
uniform, it became highly discontinuous during partial uncoupling.
Ultra-slow conduction during critical uncoupling was characterized by
activation advancing stepwise and with variable delays from small
groups of cells to the next groups. In these groups,
dV/dtmax was reduced only slightly compared with
controls. Minimal
s measured over
1-mmlong segments were as low
as a few millimeters per second, thus emphasizing the feasibility of
micro-reentrant excitation to occur in tissue areas measuring
considerably <1 mm2.
| Acknowledgments |
|---|
Received January 14, 1998; accepted August 7, 1998.
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M. Ruiz-Meana, D. Garcia-Dorado, S. Lane, P. Pina, J. Inserte, M. Mirabet, and J. Soler-Soler Persistence of gap junction communication during myocardial ischemia Am J Physiol Heart Circ Physiol, June 1, 2001; 280(6): H2563 - H2571. [Abstract] [Full Text] [PDF] |
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H. V. M. van Rijen, T. A. B. van Veen, M. J. A. van Kempen, F. J. G. Wilms-Schopman, M. Potse, O. Krueger, K. Willecke, T. Opthof, H. J. Jongsma, and J. M. T. de Bakker Impaired Conduction in the Bundle Branches of Mouse Hearts Lacking the Gap Junction Protein Connexin40 Circulation, March 20, 2001; 103(11): 1591 - 1598. [Abstract] [Full Text] [PDF] |
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D. E. Gutstein, G. E. Morley, H. Tamaddon, D. Vaidya, M. D. Schneider, J. Chen, K. R. Chien, H. Stuhlmann, and G. I. Fishman Conduction Slowing and Sudden Arrhythmic Death in Mice With Cardiac-Restricted Inactivation of Connexin43 Circ. Res., February 16, 2001; 88(3): 333 - 339. [Abstract] [Full Text] [PDF] |
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H. S. Tamaddon, D. Vaidya, A. M. Simon, D. L. Paul, J. Jalife, and G. E. Morley High-Resolution Optical Mapping of the Right Bundle Branch in Connexin40 Knockout Mice Reveals Slow Conduction in the Specialized Conduction System Circ. Res., November 10, 2000; 87(10): 929 - 936. [Abstract] [Full Text] [PDF] |
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J. Chen, R. Mandapati, O. Berenfeld, A. C Skanes, R. A Gray, and J. Jalife Dynamics of wavelets and their role in atrial fibrillation in the isolated sheep heart Cardiovasc Res, November 1, 2000; 48(2): 220 - 232. [Abstract] [Full Text] [PDF] |
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S. P. Thomas, L. Bircher-Lehmann, S. A. Thomas, J. Zhuang, J. E. Saffitz, and A. G. Kleber Synthetic Strands of Neonatal Mouse Cardiac Myocytes : Structural and Electrophysiological Properties Circ. Res., September 15, 2000; 87(6): 467 - 473. [Abstract] [Full Text] [PDF] |
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G. E. Morley and J. Jalife Cardiac Gap Junction Remodeling by Stretch : Is It a Good Thing? Circ. Res., August 18, 2000; 87(4): 272 - 274. [Full Text] [PDF] |
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H. J. Jongsma and R. Wilders Gap Junctions in Cardiovascular Disease Circ. Res., June 23, 2000; 86(12): 1193 - 1197. [Abstract] [Full Text] [PDF] |
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J. E. Saffitz, K. G. Green, W. J. Kraft, K. B. Schechtman, and K. A. Yamada Effects of diminished expression of connexin43 on gap junction number and size in ventricular myocardium Am J Physiol Heart Circ Physiol, May 1, 2000; 278(5): H1662 - H1670. [Abstract] [Full Text] [PDF] |
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M. Uzzaman, H. Honjo, Y. Takagishi, L. Emdad, A. I. Magee, N. J. Severs, and I. Kodama Remodeling of Gap Junctional Coupling in Hypertrophied Right Ventricles of Rats With Monocrotaline-Induced Pulmonary Hypertension Circ. Res., April 28, 2000; 86(8): 871 - 878. [Abstract] [Full Text] [PDF] |
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Y. Wang and Y. Rudy Action potential propagation in inhomogeneous cardiac tissue: safety factor considerations and ionic mechanism Am J Physiol Heart Circ Physiol, April 1, 2000; 278(4): H1019 - H1029. [Abstract] [Full Text] [PDF] |
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J. P. Kucera, A. G. Kleber, and S. Rohr Slow Conduction in Cardiac Tissue, II : Effects of Branching Tissue Geometry Circ. Res., October 19, 1998; 83(8): 795 - 805. [Abstract] [Full Text] [PDF] |
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G. A. Papadatos, P. M. R. Wallerstein, C. E. G. Head, R. Ratcliff, P. A. Brady, K. Benndorf, R. C. Saumarez, A. E. O. Trezise, C. L.-H. Huang, J. I. Vandenberg, et al. From the Cover: Slowed conduction and ventricular tachycardia after targeted disruption of the cardiac sodium channel gene Scn5a PNAS, April 30, 2002; 99(9): 6210 - 6215. [Abstract] [Full Text] [PDF] |
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J. P. Kucera and Y. Rudy Mechanistic Insights Into Very Slow Conduction in Branching Cardiac Tissue: A Model Study Circ. Res., October 26, 2001; 89(9): 799 - 806. [Abstract] [Full Text] [PDF] |
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A. W.C. Chow, R. J. Schilling, D. W. Davies, and N. S. Peters Characteristics of Wavefront Propagation in Reentrant Circuits Causing Human Ventricular Tachycardia Circulation, May 7, 2002; 105(18): 2172 - 2178. [Abstract] [Full Text] [PDF] |
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