| |
Introduction
The
allocation of resources by a parent plant to diaspores must reflect an
evolutionary pattern that maximizes at least one of dispersal potential
of the diaspore, germination success of the seed, or vigor of the
seedling. Inasmuch as seed dispersal, after pollen transfer, is the
single most important factor promoting gene flow in plant populations
(van der Pijl 1969), it is also the most unpredictable. Because both
germination success and seedling vigor are genetically based, they are
theoretically predictable for any combination of microclimatic
conditions to which the seed or seedling is exposed. Once diaspores are
in motion, the distance over which they will travel is partly dependent
upon the morphological features associated with the mode of dispersal.
Further, the probability of landing on a safe site where germination
could occur is based on chance alone. During the past two decades
numerous published works have contributed to a better understanding of
the mechanisms behind dispersal per se and the inherent advantages
associated with it (e.g. Howe and Smallwood 1982; Willson and Traveset
2000).
The
efficacy of dispersal: Intuitively, all species that occupy
habitats undergoing succession are destined to be replaced in their
existing transient habitats and must in time disperse elsewhere to
survive. In perennial species dispersal away from the parental site
also decreases the annual potential for sibling competition, which
oftentimes may be more severe because of similarities in resource
use among siblings than is competition with non-sib conspecifics
(e.g. Ellstrand and Antonovics 1985; McCall et al. 1989), though
numerous examples to the contrary also exist (e.g. Smith 1977;
Williams et al. 1983; Kelley 1989; McCall et al. 1989). In species
of Solidago diaspore morphology was selected for dispersal
effectiveness and dispersal was at least in some respects optimized
with the scale of environmental heterogeneity (Werner and Platt
1976; Platt and Weis 1977). Generally, though, the dispersal
potential of a species can be increased by altering the pattern of
resources allocated to respective diaspore parts through natural
selection. In herbaceous wind-dispersed species this alteration can
be reflected by reductions in fruit mass, by increasing the drag
efficiency of structures such as pappus bristles, by increasing the
relative allocation of resources to the dispersal structures (i.e.
increasing the pappus bristle mass to fruit mass ratio), by
releasing the diaspore at a higher height, or by some combination of
these (Harper 1977).
This said, the commonly realized dispersal distances versus
potential maximum dispersal distances under the most optimal of
conditions are typically disparate values. The distance over which a
wind-borne diaspore is dispersed is a function of launch height,
rate of descent in still air, and wind velocity, which includes
temporal, vertical, and horizontal components (Sheldon and Burrows
1973; Horn et al. 2001). For those species that produce pogonochores
(wind-dispersed plumed seeds or fruits) such as oftentimes occurs in
the Asteraceae, presumably most, if not all, are viable candidates
for long-distance dispersal because variations in wind velocity and
direction are greater than is the within-species variation in their
rate of descent in still air (Horn et al. 2001).
The pappus as the primary structure affecting dispersal: The
question of whether Asteraceae fruits are effectively dispersed over
long distances has been debated for the past century (e.g. Small
1918a,b; Carlquist 1966; Sheldon and Burrows 1973; Matlack 1987).
The primary structure affecting dispersal success in many genera of
the Asteraceae, including the asters, is the pappus (Rowlee; 1893;
Small 1918a,b; Carlquist 1967; Sheldon and Burrows 1973). The aster
pappus is primitive, setose scabrid or setose denticulate, and
represents the fusion of uniseriate rows of cells with the obtuse
terminal cell of each row being free and projecting outwards as a
lateral cilium for a distance which is less than the diameter of the
seta (Small 1918a). The relative efficiency of the pappus as a
dispersal structure is easily evaluated by measuring the rate of
descent of the propagule through still air. The slower the rate of
descent, the greater will be the relative effect of any upward or
horizontal air currents on trajectory, and consequently the greater
the distance over which dispersal will occur (Sheldon and Burrows
1973).
That the aerodynamics of pogonochores can be adequately modeled by
considering the plume as a single long cylinder with a
characteristic diameter and angle of attack has been established
(Greene and Johnson 1990). However, small differences in the design
of the plume may have significant consequences on the aerodynamics
of a pogonochore (e.g. Augspurger and Franson 1987; Matlack 1987;
Sacchi 1987). In the current study we address dispersal potential
among species of commonly co-occurring asters in the genera
Doellingeria, Eurybia, Oclemena, and Symphyotrichum. Presumably a
high degree of functional convergence exists among not only these
genera, but also less closely related, though co-occurring, genera
such as Asclepias, Eupatorium, Lilium, Solidago, and Vernonia.
During the course of this study we acknowledge that the one-seeded,
dry, indehiscent fruit of the Asteraceae, though technically a
cypsela, is typically referred to as an achene or seed.
Specifically, achenes of the aster species are compared on the basis
of mass allocation to respective parts (dispersal structures such as
the pappus bristles versus the achene per se) and of their
respective rates of descent in still air. Inasmuch as previous
studies have hypothesized that selection acts to produce larger
seeds in habitats with decreased moisture availability or through
successional time (Salisbury 1942; Stebbins 1971; Baker 1972), we
question whether the less weedy aster species exhibit a dispersal
strategy that mirrors that of the weedier aster species.
Methods
Specimen collection: Mature capitula of the nine aster species,
Doellingeria umbellata (Aster umbellatus var. umbellatus; open
field), Eurybia macrophylla (A. macrophyllus; woodlot margin),
Oclemena nemoralis (A. nemoralis; shoreline), Symphyotrichum
lanceolatum (A. lanceolatus subsp. lanceolatus; open field),
Symphyotrichum lateriflorum (A. lateriflorus; open field),
Symphyotrichum novae-angliae (A. novae-angliae; open field),
Symphyotrichum pilosum (A. pilosus; open field), Symphyotrichum
puniceum (A. puniceus; open field), and Symphyotrichum urophyllum
(A. urophyllus; open field), were harvested from groupings of stems
(likely clones) during the fall of 2003. A single species, O.
nemoralis, grew on the shore of Toad Lake, Muskoka District,
Ontario, Canada, whereas the remaining natural populations were
located in native areas on the grounds of the Slippery Rock
University of Pennsylvania campus, Slippery Rock, Pennsylvania, USA.
Although seven of the species occurred in the same open field they
occupied distinct regions within the habitat as S. puniceum is an
obligate wetland species, D. umbellata, S. lanceolatum, and S.
novae-angliae are facultative wetland species, S. pilosum and S.
urophyllum are upland species, and the status of S. lateriflorum has
not been decided. The woodland margin species E. macrophylla is an
upland species, whereas the shoreline species O. nemoralis is a
facultative wetland species (United States Department of the Army
1987). Each of S. lateriflorum, S. novae-angliae, and S. pilosum is
weedy in both Canada and the United States (Anonymous 1990; Mulligan
1992; Chmielewski and Semple 2001a,b, 2003), S. lanceolatum is a
weed species in Canada (Mulligan 1992; Chmielewski and Semple 2001a)
but not the United States (Anonymous 1990), and none of D. umbellata,
E. macrophylla, O. nemoralis, S. puniceum, or S. urophyllum is weedy
in Canada or the United States.
Data collection: For each species mature capitula were
harvested when natural dispersal was just beginning to occur. At the
time of harvest capitula were placed in manila envelopes and
returned to the laboratory where they were allowed to air dry. To
determine their rate of fall in still air individual achenes were
released at the top of a 120 cm length of glass tubing (22 mm
internal diameter), and the time taken to fall through 1 m of tubing
was measured with a digital stopwatch. The timing of descent did not
begin until the achene had traveled 20 cm through the glass tube to
allow the achene to first reach terminal velocity (Greene and
Johnson 1990). A Cahn C-33 microbalance (+2μg) was used to determine
total propagule mass for individual achenes. The length of the
pappus bristles (hair) was measured with an ocular micrometer and
the number of bristles was counted for each achene. Although Greene
and Johnson (1990) measured the mean angle of attack of a hair (qh)
by calculating cos-1 of the ratio of pappus radius to hair length,
we directly measured the angle of attack of the pappus bristles (the
angle from the horizontal to the outermost bristle) with an ocular
protractor for each achene. The diameter of the pappus bristles was
determined as the average of 25 pappus bristle measurements on a
single achene of each species. The pappus bristles were then removed
and the achene was re-weighed. The difference between initial achene
mass (m) and achene mass less the pappus bristles represented that
part of total achene mass allocated to the plume.
Statistical analysis: Formulae used throughout the study and
the terms used to define variables relating to seed aerodynamics
followed Greene and Johnson (1990). In addition to those variables
mentioned above, the following were also utilized during the course
of the study: total projected area of the plume (Ap), plume loading
(m/Ap), plan area of an imaginary disk of the plumed achene (Ad),
solidity (Ap/Ad), drag force (m · g where g is gravitational
acceleration and equivalent to 9.81 ms-2), Reynold’s number (where
the product of terminal velocity (vf) and mean pappus bristle
diameter (dh) are divided by n, the kinematic viscosity of air,
which is equal to 1.5X10-5 m2s-1 ), and drag coefficient (CD).
Derived quantities were calculated from measured variables, and the
theoretical relationship between the square root of plume loading
and vf(ρC'D/2g)0.5 was illustrated through the use of Mathematica
(Wolfram 2003).
For each of the variables for the respective species mean values of
total achene mass, percent of total achene mass allocated to the
plume, number of pappus bristles in a plume, pappus bristle length,
angle of attack of the pappus bristles, terminal velocity, total
projected area of the plume, plume loading, plan area of an
imaginary disk of the plumed achene, solidity, drag force, Reynold’s
number, and drag coefficient were compared with an analysis of
variance (PROC GLM) (SAS Institute Inc. 1997). A posteriori
comparisons among group means for the respective species were
conducted with the Student-Newman-Keuls multiple range test (PROC
GLM, SNK option) (SAS Institute Inc. 1997).
Multiple regression with terminal velocity as the dependent variable
and the number of pappus bristles in a plume, pappus bristle length,
angle of attack of the pappus bristles and achene mass (less the
pappus) as the predictor variables, was initiated with PROC REG (SAS
Institute Inc. 1997) for each species. The STB option was included
as part of the MODEL statement. Because the beta coefficients
resulting from this option are measured in standard deviations as
opposed to the original units they may be directly compared to one
another thereby indicating the relative strength of each of the
predictors.
Because measures of the coefficient of variation eliminate variation
in the data resulting as a consequence of the magnitude of the data,
comparisons within species were made between pairs of achene
characteristics (total achene mass, percent of the total achene mass
allocated to the plume, number of pappus bristles in a plume, pappus
bristle length, and angle of attack of the pappus bristles) per se,
as well as with terminal velocity and the total projected area of
the plume using the variance ratio test for coefficients of
variation (Zar 1984). Because the achene characteristics have a
genetic basis and are formed over a relatively short period of time
we hypothesized that they would be less variable than total achene
mass within a species.
Results
Descriptive statistics for total achene mass, percent of total
achene mass allocated to the plume, number of pappus bristles in a
plume, pappus bristle length, angle of attack of the pappus
bristles, terminal velocity, total projected area of the plume,
plume loading, plan area of an imaginary disk of the plumed achene,
solidity, drag force, Reynold’s number, and drag coefficient are
summarized for each species (Table 1). Similarities between and
among species are oftentimes associated with the species’ weed
status, though for some characters (angle of attack of the pappus
bristles, terminal velocity, projected area of the plume, plan area
of an imaginary disk of the plumed seed, and drag coefficient) the
generic associations predominate.
Table 1. Summary of: (A) total achene mass (mg) [F=713.47; df=8,
891; P<0.0001]; (B) percent of total achene mass allocated to the
plume [F=235.08; df=8, 891; P<0.0001]; (C) number of bristle hairs
in a plume [F=231.85; df=8, 891; P<0.0001]; (D) bristle hair length
(mm) [F=686.43; df=8, 891; P<0.0001]; (E) angle of attack of the
pappus bristles (degrees) [F=58.58; df=8, 891; P<0.0001]; (F)
terminal velocity (m·s-1) [F=149.30; df=8, 891; P<0.0001]; (G)
projected area of the plume (mm2) [F=610.78; df=8, 891; P<0.0001];
(H) plume loading (mg·mm-2) [F=4.67; df=8, 891; P<0.0001]; (I) plan
area of an imaginary disk of the plumed seed (mm2) [F=328.05; df=8,
891; P<0.0001]; (J) solidity [F=15.72; df=8, 891; P<0.0001]; (K)
drag force (mg·m·s-2) [F=713.74; df=8, 891; P<0.0001]; (L) Reynold’s
number [F=268.23; df=8, 891; P<0.0001]; (M) drag coefficient
[F=204.36; df=8, 891; P<0.0001]. Results of interspecific
comparisons for variables A-M are presented above between square
brackets. Mean values followed by the same letter are not
significantly different following a posteriori comparisons with the
Student–Newman Keuls multiple range test.
|
SPECIES |
A |
B |
C |
D |
E |
F |
G |
H |
I |
J |
K |
L |
M |
|
Symphyotrichum lanceolatum |
0.127fg |
21.0b |
37c |
4.0d |
48ab |
0.36g |
2.18d |
0.08c |
2.34e |
1.29ab |
1.24fg |
0.54f |
0.60d |
|
Symphyotrichum lateriflorum |
|
17.3d |
28d |
2.7h |
51a |
0.53d |
0.84f |
0.32ab |
1.04g |
1.16b |
1.07g |
0.62e |
0.43d |
|
Symphyotrichum novae-angliae |
0.318d |
16.0d |
37c |
4.5c |
49ab |
0.50d |
3.92c |
0.09c |
2.92d |
1.44a |
3.12d |
1.16b |
5.69c |
|
Symphyotrichum pilosum |
0.143f |
19.1c |
27d |
3.3g |
48ab |
0.38fg |
1.07ef |
0.16bc |
1.65f |
0.79c |
1.40f |
0.44g |
0.36d |
|
Composite – weedy species |
0.174 |
18.3 |
32 |
3.6 |
49 |
0.44 |
2.00 |
0.16 |
1.99 |
1.17 |
1.71 |
0.69 |
1.77 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Doellingeria umbellate
|
0.775a |
6.3f |
47b |
3.6f |
21e |
0.80a |
3.83c |
0.24abc |
3.39c |
1.16b |
7.60a |
1.34a |
32.34a |
|
Eurybia macrophylla |
0.642b |
17.2d |
40c |
5.9b |
26d |
0.45e |
5.11b |
0.14bc |
8.67a |
0.63c |
6.29b |
0.75d |
11.22b |
|
Oclemena nemoralis |
0.396c |
32.8a |
74a |
6.2a |
34c |
0.42f |
8.39a |
0.05c |
8.19b |
1.08b |
3.88c |
0.62e |
9.50b |
|
Symphyotrichum puniceum |
0.380c |
5.3f |
27d |
3.8e |
45b |
0.75b |
1.41e |
0.37a |
2.40e |
0.75c |
3.73c |
1.00c |
4.94c |
|
Symphyotrichum urophylla |
0.235e |
12.2e |
37c |
3.3g |
46ab |
0.57c |
1.47e |
0.18bc |
1.73f |
1.07b |
2.30e |
0.67e |
1.94d |
|
Composite – nonweedy species |
0.485 |
14.7
|
45 |
4.6 |
34 |
0.60 |
4.04 |
0.20 |
4.88 |
0.94 |
4.76 |
0.88 |
11.98 |
That the
theoretical relationship between the square root of plume loading
[(m/Ap)0.5] and vf(ρC'D/2g)0.5 is defined by a line with a slope of
1.0 (see Greene and Johnson 1990) demonstrates that the drag
coefficient of a screen adequately describes the aerodynamics of
these plumed seeds (Fig. 1). Individual values in these figures that
deviate from the predicted slope are typically a consequence of the
angle of attack of the pappus bristles (i.e. large θ) as opposed to
atypically large or small values for achene mass, the number of
pappus bristles, or the length of the pappus bristles.Based on the
rejection of the F-value for each of the multiple regressions (Table
2), the independent variables, number of pappus bristles, pappus
bristle length, angle of attack of the pappus bristles, and achene
weight (less the weight of the pappus bristles) reliably predicts
the dependent variable, terminal velocity.
The respective coefficients of variation, which indicate how well
the model fits the data, range from 11.3 to 24.9 for the weedy
species and 14.9 to 19.6 for the non-weedy species (Table 2). Using
pappus bristle length for Symphyotrichum lanceolatum as the example,
the associated beta coefficient may be interpreted as follows: a one
standard deviation increase in pappus bristle length corresponds to
a 0.46 decrease in terminal velocity (Table 2). Independent
variables that are not significant (the coefficients are not
significantly different from 0) are bolded (Table 2). Generalizing,
the number of pappus bristles has no effect on terminal velocity
among the weedy species though does have a significant decreasing
effect in the three non-weedy obligate/facultative wetland species,
Doellingeria umbellata, Oclemena nemoralis, and S. puniceum. The
length of the pappus bristles either has a substantial effect on
decreasing terminal velocity in the weedy species, or none at all.
The same is true, but to a lesser degree in the non-weedy species.
The angle of attack of the pappus bristles has a significant
positive effect on terminal velocity among the weedy species and
also on the three non-weedy obligate/facultative wetland species,
but not the remaining non-weedy species. Achene weight (less the
pappus bristles) has a significant positive effect on terminal
velocity across all species, regardless of whether they are weedy or
not.
Table 2. Summary of respective F-values and probabilities associated
with the multiple regressions, coefficients of variation (CV), and
beta coefficients for each of the species following multiple
regression of terminal velocity with the predictor characters number
of pappus bristles (Number), pappus bristle length (Length), angle
of attack of the pappus bristles (Degrees), and achene weight (less
the weight of the pappus bristles) (Weight). Respective coefficients
that are not significantly different (alpha=0.01) from 0 are bolded.
|
Species |
F |
Pr > F |
CV |
Number |
Length |
Degrees |
Weight |
|
Symphyotrichum lanceolatum |
19.42 |
<0.0001 |
18.7 |
-0.01 |
-0.46 |
0.40 |
0.47 |
|
Symphyotrichum lateriflorum |
10.75 |
<0.0001 |
24.9 |
-0.05 |
-0.14 |
0.46 |
0.31 |
|
Symphyotrichum novae-angliae |
9.35 |
<0.0001 |
11.3 |
-0.09 |
-0.10 |
0.45 |
0.60 |
Symphyotrichum pilosum
|
20.59 |
<0.0001 |
16.8 |
-0.03 |
-0.68 |
0.39 |
0.39 |
|
Composite - weedy species |
77.61 |
<0.0001 |
21.6 |
0.04 |
-0.70 |
0.37 |
0.75 |
|
|
|
|
|
|
|
|
|
Doellingeria umbellata |
21.63 |
<0.0001 |
17.5 |
-0.42 |
-0.22 |
0.23 |
0.57 |
Eurybia macrophylla
|
3.79 |
0.0066 |
17.0 |
-0.14 |
-0.23 |
0.19 |
0.31 |
|
Oclemena nemoralis |
20.78 |
<0.0001 |
14.9 |
-0.27 |
-0.01 |
0.53 |
0.44 |
|
Symphyotrichum puniceum |
23.37 |
<0.0001 |
19.6 |
-0.54 |
-0.13 |
0.31 |
0.51 |
|
Symphyotrichum urophylla |
5.20 |
0.0008 |
18.1 |
-0.14 |
-0.32 |
0.19 |
0.37 |
|
Composite - non-weedy species |
155.90 |
<0.0001 |
23.5 |
-0.14 |
-0.45 |
0.26 |
0.53 |
Coefficients of variation for total achene mass, percent of the
total achene mass allocated to the plume, number of pappus bristles,
pappus bristle length, angle of attack of the pappus bristles,
terminal velocity, total projected area of the plume, plume loading,
plan area of an imaginary disk of the plumed seed, solidity, drag
force, Reynold’s number, and drag coefficient are summarized for
each of the species (Table 3).

Figure 1.
Relationship between (m/Ap)0.5 and vf(ρC'D/2g)0.5 for each of the
aster species. The depicted line represents a slope of 1.0. Table 3.
Summary of coefficients of variation: (A) total achene mass; (B)
percent of total achene mass allocated to the plume; (C) number of
bristle hairs in a plume; (D) bristle hair length; (E) angle of
attack of the pappus bristles; (F) terminal velocity; (G) projected
area of the plume; (H) plume loading; (I) plan area of an imaginary
disk of the plumed seed; (J) solidity; (K) drag force; (L) Reynold’s
number; (M) drag coefficient.
|
SPECIES |
A |
B |
C |
D |
E |
F |
G |
H |
I |
J |
K |
L |
M |
|
Symphyotrichum lanceolatum |
21.4 |
28.1 |
23.8 |
10.5 |
31.7 |
24.7 |
45.1 |
127.3 |
53.9 |
95.3 |
21.4 |
24.7 |
70.9 |
|
Symphyotrichum lateriflorum |
|
47.0 |
28.9 |
14.2 |
30.7 |
29.4 |
51.0 |
458.4 |
67.8 |
89.6 |
23.9 |
29.4 |
87.4 |
|
Symphyotrichum novae-angliae |
25.6 |
23.7 |
28.5 |
9.9 |
24.4 |
13.1 |
45.1 |
42.9 |
48.6 |
34.8 |
25.6 |
13.1 |
72.3 |
|
Symphyotrichum pilosum |
21.5 |
39.4 |
19.8 |
10.4 |
25.0 |
22.5 |
35.0 |
73.1 |
47.7 |
83.7 |
21.5 |
22.5 |
52.6 |
|
Composite – weedy species |
55.3 |
36.7 |
29.7 |
21.8 |
28.2 |
28.8 |
80.4 |
450.5 |
65.0 |
79.8 |
55.3 |
45.3 |
173.5 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Doellingeria umbellate
|
21.4 |
43.7 |
26.3 |
7.6 |
81.1 |
23.7 |
33.2 |
79.8 |
28.0 |
29.0 |
21.4 |
23.7 |
59.8 |
|
Eurybia macrophylla |
19.0 |
25.8 |
26.1 |
11.8 |
43.5 |
17.9 |
29.1 |
44.0 |
29.5 |
35.5 |
19.1 |
17.9 |
47.2 |
|
Oclemena nemoralis |
18.3 |
21.3 |
17.4 |
7.5 |
38.4 |
20.0 |
27.3 |
48.7 |
32.1 |
27.7 |
18.2 |
20.0 |
47.3 |
|
Symphyotrichum puniceum |
24.1 |
36.9 |
31.4 |
14.5 |
38.8 |
27.0 |
46.9 |
92.0 |
60.2 |
52.3 |
24.1 |
27.0 |
70.9 |
|
Symphyotrichum urophylla |
24.8 |
26.7 |
18.7 |
10.6 |
31.7 |
19.6 |
39.2 |
44.4 |
53.1 |
59.3 |
24.8 |
20.0 |
71.4 |
|
Composite – nonweedy species |
46.0 |
73.6 |
42.1 |
29.0 |
51.8 |
35.2 |
72.9 |
106.8 |
71.6 |
48.0 |
46.0 |
38.6 |
118.3 |
Efficient
dissemination of wind-dispersed propagules is not only dependent
upon launch height and the effectiveness of the pappus in keeping
the propagule airborne (i.e. rate of fall in still air of the
propagule), but also the environmental conditions (i.e. humidity,
horizontal wind velocity, strength and frequency of updrafts) in
effect at the time of their release from the inflorescence. As such,
these three principal factors will dictate the horizontal distance
over which an airborne propagule will travel.
The
consequences of launch height: Though potentially variable both
within and among the studied species, launch height ranged between
0.4 m for Oclemena nemoralis to 1.5 m for Symphyotrichum puniceum.
As a factor affecting dispersal distance per se, all else being
equal, launch height is generally of greater concern if obstructions
are nearby compared to when they are not. Except for Eurybia
macrophylla, a woodland margin species, and O. nemoralis, a
shoreline species, the remaining aster species grew in close
association with shoots of such genera as Asclepias, Eupatorium,
Lilium, Solidago, and Vernonia, shoots that were approximately
comparable in height to those of the aster species, and thus
potential barriers to the flight of airborne aster achenes. For
these achenes to disperse any distance horizontally would
necessitate that they be subjected to updrafts upon release to clear
the local vegetation first. As a woodland margin species, achenes of
E. macrophylla would not initially encounter obstacles provided that
dispersal was away from, as opposed to into, the wood lot. The
dispersal of O. nemoralis achenes would be unobstructed for a
considerable distance if they were blown offshore, but concurrently
would have a strong likelihood of landing in water. Achenes
dispersed inland would in this instance have to contend with the
under-story vegetation of a boreal forest. Only dispersal parallel
to the shoreline could be expected to provide suitable germination
sites.
Factors affecting the rate of descent: The rate of descent of
aster achenes in still air is dependent upon the relationship that
exists between load (achene mass) and drag potential of the pappus
bristles (the parachute effect). Although these two morphological
factors pre-determine dispersal, potential they are temporally
separated both generationally and developmentally. The pappus
bristles represent a modified calyx and are essentially mature at
the time of pollination represent a modified calyx (Cronquist 1981),
are genetically maternal, and as such reflect maternal character
evolution. Phenotypically the pappus bristles are a consequence of
the interaction between the genotype and the environment to which it
was exposed during floral development prior to pollination. This
said, reproductive characters, such as pappus bristles, that are
formed over a comparatively short period of time tend to be less
plastic to changes in the environment than are vegetative characters
(Semple and Chmielewski 1987). Regardless, the number of pappus
bristles, their length, and their angle of attack is for all intents
and purposes defined before the load is established. Chmielewski and
Ruit (2002) postulated that the key role of the pappus in
Doellingeria umbellata and S. novae-angliae was to facilitate
dispersal as opposed to encourage germination. Further, achene load
did not differ between ray and disk achenes of D. umbellata thereby
suggesting that dispersability would be comparable between them
(Chmielewski 1999).
Within a
species the length of the pappus bristles was the least variable of
the pappus bristle characters measured and plume loading was the
most variable. Specifically, coefficients of variation across
characters were at least twice those for pappus bristle length, and
for angle of attack of the pappus bristles the coefficient of
variation was up to approximately twenty times that of pappus
bristle length in the weedy species but less so in the non-weedy
species. The coefficient of variation for solidity in the weedy
species was also considerably larger than for the non-weedy species,
though S. novae-angliae was an exception. The generally larger
values for the coefficient of variation for the composite species
groups in contrast to the species per se indicate considerable
variation does exist among the species within a specific ecological
group (weedy versus non-weedy). Because achenes were not
pre-screened visually for a complete complement of pappus bristles,
but rather were randomly selected based on their plumpness and thus
presumed viability (see Chmielewski 1991), variation in this
character was greater than if pre-screening had occurred because in
some cases nearly all the pappus bristles had been lost naturally
prior to dispersal.
The
architecture of the capitulum in the Asteraceae will in part dictate
the number of florets possible, and the degree of achene set within
a capitulum will in part dictate the final angle of attack of the
pappus bristles as well as achene mass. The greater the floret
number and the greater the seed set within a capitulum, the greater
the angle of attack of the pappus bristles due to crowding.
Presumably the pappus bristles of unfertilized achenes would provide
little, if any, resistance to the pappus bristles of adjacent
maturing achenes, whereas this would not be true of maturing achenes.
This presents an evolutionary paradox in that the more successful
the pollination event, the smaller the potential for dispersal due
to an increased terminal velocity. Alternatively, the less
successful the pollination event is, the less likely an achene would
be dispersed from the parent plant because of the increased terminal
velocity as a consequence of increased achene mass relative to
pappus mass, assuming that the plant does not alter the absolute
amount of resources allocated to the achenes (Werner and Platt
1976). Although variation in each of the pappus bristle characters
exists, and in some instances is pronounced, it would appear that
these are not primarily responsible for the variation that exists in
terminal velocity.
Terminal velocity as a factor affecting dispersal distance:
Terminal velocity among species included in this study ranged
between 0.36 to 0.80 m s-1. These values are comparable to those
reported for aster species such as O. acuminata (0.41 m s-1 as Aster
acuminatus) and S. prenanthoides (0.66 m s-1 as A. prenanthoides) (Matlack
1987), other plumed, potentially co-occurring Asteraceae such as
Cirsium vulgare (0.36 m s-1), Euthamia graminifolia (0.12-0.39 m
s-1), Solidago altissima (0.28 m s-1), S. canadensis (0.17-0.29 m
s-1), S. gigantea (0.24 m s-1), S. missouriensis (0.16-0.31 m s-1),
S. speciosa (0.38-0.41 m s-1) and Tragopogon porrifolius (0.30-0.36
m s-1), or other plumed, potentially co-occurring, species such as
Apocynum cannabinum (0.15 m s-1) or Asclepias syriaca L. (0.27 m
s-1) (Werner and Platt 1976; Morse and Schmitt 1985; Matlack 1987).
It is
important to realize that achenes of plants with statistically
different terminal velocities could, under similar conditions,
exhibit identical horizontal dispersal distance. As an example,
achenes of O. nemoralis (terminal velocity of 0.42 m s-1) and D.
umbellata (terminal velocity of 0.80 ms-1) would each take
approximately 1 s to descend to the ground from their typical
release height in still air. This result is easily explained by the
fact that D. umbellata is typically twice as tall as is O. nemoralis.
Because the distance over which an achene is dispersed is intimately
tied to both terminal velocity and release height, terminal velocity
alone provides little comparative information on the potential
distance achenes of different plants within a species or
between/among species will be dispersed. As a generalization, it
would appear that the weedier aster species, as a consequence of
both increased plant height and comparatively lower values for
terminal velocity would remain airborne longer than would the
achenes of the non-weedy aster species.
The
values of terminal velocity for plumed seeds in general would also
suggest that, irrespective of species, genus, family or weediness, a
high degree of functional convergence is exhibited. Specifically,
the pappus bristles provide sufficient drag to allow seeds to remain
aloft to be dispersed a comparatively short distance locally (<5 m)
under normal conditions. Long distance dispersal is fortuitous and
is a consequence of conditions occurring at the time of dispersal,
and therefore, not a function of design. Few achenes actually do
escape beyond the shadow of the parent plant (Levin and Kerster
1974), though this is not unique among the asters.
Architectural constraints versus evolutionary pressures: For
all intents and purposes, propagule load is essentially initiated
once fertilization occurs, though final load is yet to be
determined. This in part could explain the large differences
observed in the respective coefficient of variation values.
Following fertilization both the embryo and endosperm represent
unique genetic combinations and the success of each during the next
critical stages of development will dictate propagule load, though
load is dependent not only on the genetic makeup of the embryo and
endosperm but also the ability of the maternal plant to provide the
necessary resources for development to occur considering current
environmental conditions. Further, variation in total propagule mass
either within or among species reflects a balance among the
architectural constraints imposed by the floral structures, the
evolutionary pressures associated with dispersal, persistence,
predator avoidance, germinability, and seedling competition (Harper
1977; Jolls and Werner 1989), and the environmental conditions to
which the developing propagule is exposed.
Although the pappus bristles of aster species are the morphological
agents facilitating dispersal, it would appear that achene mass is
more often than not the single most important actual achene
character dictating terminal velocity and thus the potential
horizontal distance over which a seed may be dispersed, though for
the weedy species angle of attack of the pappus bristles may be
equally important. Achene mass is indeed quite variable among aster
species, with at least a 10-fold difference being evident (e.g..
Delisle 1938; Wetmore and Delisle 1939; Peterson and Bazzaz 1978;
Havercamp and Whitney 1983; Pitelka et al. 1983; Chmielewski and
Ruit 2002). Additionally, with the exception of S. urophylla, a
non-weedy species, the weedy species S. lateriflorum, S. lanceolatum,
S. novae-angliae, and S. pilosum produce the lightest achenes in the
aster species studied. Past studies have suggested that because
achene mass in some species is not correlated with total germination
that the evolutionary significance of achene mass is associated with
pre-germination phenomena such as dispersal or post-germination
phenomena such as seedling survival or vigor (Chmielewski 1991;
Prinzie and Chmielewski 1994). Achene weight neither affected the
likelihood of ray or disk achenes of D. umbellata from germinating
(Chmielewski 1999). Similarly, the probablity of ray or disk achenes
of Eurybia divaricata (as A. divaricatus) germinating was not
affected by achene weight (Chmielewski and Huff 1995). However,
germination in Oclemena acuminata (Pitelka et al. 1983) S.
lanceolatum (Chmielewski 1991) and S. pilosum var. pilosum (Prinzie
and Chmielewski 1994) did demonstrate an increased likelihood of
germination with increased achene weight. Regardless, larger seeds
would be harder to disperse, and minimally require stronger winds
than would comparatively smaller seeds (Willson and Traveset 2002)
to achieve the same degree of dispersal.
The
results of our study strongly suggest that intraspecific variation
in achene mass affects dispersability of propagules such that larger
achenes have a comparatively higher terminal velocity and concurrent
shorter horizontal distance traveled for a specific set of wind
conditions. Because the increased weight of propagules is known to
enhance initial root development and thereby increase the
probability of seedling establishment (Stebbins 1971, Baker 1972),
the tradeoff that exists between dispersability and the starting
resource capital of seedlings is evolutionarily sound (Morse &
Schmitt 1985). In the less weedy aster species selection should
favor the production of comparatively heavier, more vigorous
propagules with a decreased likelihood of reaching more distant
habitats as opposed to safe sites within the same location (Werner
and Platt 1976) if for no other reason than that larger seeds would
require stronger winds (Willson and Traveset 2000). In contrast, the
weedier species produce achenes with a comparatively greater
potential for distance dispersal and this potential is realized
because of the relationship between both plant height and terminal
velocity. Inasmuch as Chmielewski and Ruit (2002) concluded that the
key role of the pappus in D. umbellata and S. novae-angliae is to
facilitate dispersal as opposed to encourage germination, the
results of the current study would suggest that we can dismiss
dispersal as being an important pre-germination phenomenon in
non-weedy asters and concentrate future attention on post
germination phenomena such as seedling survival or vigor.
Temporal
separation of pappus structure and achene mass determination means
that two of the three primary factors affecting dispersal (height
being the other) vary independently. Thus, combining these
characters to produce the final propagule phenotype is random and
results in essentially all pappus structure/achene mass combinations
being produced. As a result it is difficult to envision how the
forces of natural selection could possibly affect the final
propagule phenotype by acting upon plume structure and achene mass
in a coordinated fashion.
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