| Literature DB >> 20041159 |
Francisco de Castro1, Ursula Gaedke, Jens Boenigk.
Abstract
BACKGROUND: The loss of photosynthesis has occurred often in eukaryotic evolution, even more than its acquisition, which occurred at least nine times independently and which generated the evolution of the supergroups Archaeplastida, Rhizaria, Chromalveolata and Excavata. This secondary loss of autotrophic capability is essential to explain the evolution of eukaryotes and the high diversity of protists, which has been severely underestimated until recently. However, the ecological and evolutionary scenarios behind this evolutionary "step back" are still largely unknown. METHODOLOGY/PRINCIPALEntities:
Mesh:
Year: 2009 PMID: 20041159 PMCID: PMC2794545 DOI: 10.1371/journal.pone.0008465
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Conceptual scheme of the model.
The reduction of intracellular structures is a mean to reduce the cell size of the predatory flagellates. A consequence of this size reduction is an optimized predator-prey-size ratio for the smallest flagellate when preying upon the smallest bacteria, i.e. ultramicrobacteria, which largely escape predation by larger flagellates (Pernthaler 19). This optimization is thus an evolutionary driving force behind the differentiation of mixotrophic algae into obligate heterotrophic flagellates.
Values and description of the model parameters.
| Parameter | Description | Value | Units |
| CM | Mixotrophic flagellates in units of carbon | 15000 | fgC/cell |
| CH | Heterotrophic flagellates in units of carbon | 3000 | fgC/cell |
| CL | Large Bacteria in units of carbon | 77 | fgC/cell |
| CS | Small Bacteria in units of carbon | 19 | fgC/cell |
|
| Mortality rate of Mixotroph | 0.008 | h−1 |
|
| Mortality rate of Heterotroph | 0.02 | h−1 |
|
| Mortality rate of Small bacteria | 0 | h−1 |
|
| Mortality rate of Large bacteria | 0 | h−1 |
|
| Intrinsic growth rate of large bacteria. Function of carbon (>0) | rL = aL+bL*C | h−1 |
|
| Intrinsic growth rate of small bacteria. Function of carbon (>0) | rS = aS+bS*C | h−1 |
|
| Intrinsic photosynthetic growth rate of Mixotroph | variable | h−1 |
|
| Carrying capacity of mixotroph photosynthetic growth | variable | fgC |
|
| Intercept of growth rate function of L | −0.001 | ngC/nl/h |
|
| Intercept of growth rate function of S | −0.001 | ngC/nl/h |
|
| Slope of growth rate function of L | 0.0002 | unitless |
|
| Slope of growth rate function of S | 0.0001 | unitless |
|
| External DOC input | variable | fgC/nl/h |
|
| assimilation efficiency | 0.3 | unitless |
|
| Filtration rate per unit of mass of mixotrophs (frM/CM ) | 30/15000 | nl/fgC/h |
|
| Filtration rate per unit of mass of mixotrophs (frH/CH ) | 10/3000 | nl/fgC/h |
|
| Capture efficiency of Small bacteria by mixotrophs | 0.15 | unitless |
|
| Capture efficiency of Large bacteria by mixotrophs | 0.90 | unitless |
|
| Capture efficiency of Small bacteria by heterotrophs | 0.80 | unitless |
|
| Capture efficiency of Large bacteria by heterotrophs | 0.90 | unitless |
|
| Rate of capture of bacteria (L or S) by flagellates (H or M) |
| unitless |
| frM | Max. rate of filtration of Mixotrophs | 30 | nl/h |
| frH | Max. rate of filtration of Heterotrophs | 10 | nl/h |
The subscripts M, H, L and S, for b have been omitted for brevity. All rates are per hour. The parameter values have been extracted from the literature and partial sensitivity analyses have been performed in order to demonstrate that the model results are not unduly sensitive to the parameter values chosen: carbon content is based on cell size measurements and conversion factors proposed by [36]. Filtration rates, capture efficiencies and assimilation efficiencies are based on: [37]–[42]. The slopes of the bacterial growth rate functions are based on [43]–[45].
Figure 2Relative dominance of Mixotrophs vs. Heterotrophs.
Ratio of Mixotroph biomass (M) to Heterotroph biomass (H) at the equilibrium, as a function of carbon input (c) and photosynthetic growth rate (r×1000). Left panel (A), represents low light availability (K = 0.5), while right panel (B) represents high light availability (K = 2.5). The horizontal plane marks the 1∶1 ratio. Note the different scale in both panels. At a relatively high carrying capacity (B), the mixotrophs dominate the community for most of the range of carbon input (c) and growth rate (r). Only in a very carbon-poor environment and with a low photosynthetic ability can the heterotroph reach higher biomass. The mixotroph dominance is, again, particularly strong at the combination of low c and high photosynthesis. However, as in the previous case, at high photosynthetic rates the dominance of the mixotroph decreases sharply when carbon input increases, thus allowing a coexistence with heterotrophs at equal densities.
Figure 3Relative dominance of large vs. small bacteria.
Ratio of Large bacteria biomass (L) to Small bacteria biomass (S) at the equilibrium, as a function of carbon input (c) and photosynthetic growth rate (r×1000). Values above 10 are not plotted. Left panel (A), represents low light availability (K = 0.5), while right panel (B) represents high light availability (K = 2.5). The horizontal plane marks the 1∶1 ratio. Values higher than 10 are not presented, which causes the “serrated-edge” effect in the figure. The large bacteria dominated over the small ones in richer environments (due to their higher growth rate at higher DOC concentrations), and also as the mixotroph photosynthetic growth rate increased, because the mixotroph grazing pressure (mostly directed to the large bacteria) declines as its photosynthetic ability increases.