| Literature DB >> 20824042 |
Rubao Ji1, Martin Edwards, David L Mackas, Jeffrey A Runge, Andrew C Thomas.
Abstract
Increasing availability and extent of biological ocean time series (from both in situ and satellite data) have helped reveal significant phenological variability of marine plankton. The extent to which the range of this variability is modified as a result of climate change is of obvious importance. Here we summarize recent research results on phenology of both phytoplankton and zooplankton. We suggest directions to better quantify and monitor future plankton phenology shifts, including (i) examining the main mode of expected future changes (ecological shifts in timing and spatial distribution to accommodate fixed environmental niches vs. evolutionary adaptation of timing controls to maintain fixed biogeography and seasonality), (ii) broader understanding of phenology at the species and community level (e.g. for zooplankton beyond Calanus and for phytoplankton beyond chlorophyll), (iii) improving and diversifying statistical metrics for indexing timing and trophic synchrony and (iv) improved consideration of spatio-temporal scales and the Lagrangian nature of plankton assemblages to separate time from space changes.Entities:
Year: 2010 PMID: 20824042 PMCID: PMC2933132 DOI: 10.1093/plankt/fbq062
Source DB: PubMed Journal: J Plankton Res ISSN: 0142-7873 Impact factor: 2.455
Examples of timing indices for quantifying plankton phenology
| Index | Description | Advantage/disadvantage | Published examples |
|---|---|---|---|
| Start of seasonal increase | Year day when biomass rise above certain threshold value; often used for indexing phytoplankton. | Based on biomass; easy to estimate; may use raw data; less robust if data are noisy; results vary with the choice of threshold. | |
| Year day when a lower threshold percentile (e.g. 25th percentile) of annual or seasonal cumulative biomass or abundance is reached; used for indexing zooplankton. | Based on cumulative biomass or abundance; relatively insensitive to noisy individual data points; results vary with the choice of threshold. | ||
| Year day of maximum instantaneous growth rate within a defined period; used for indexing phytoplankton. | Based on rate of change; less dependent on threshold; less straightforward; gap-filling or smoothing is needed especially when data points are sparse. | ||
| Seasonal peak | Year day with highest biomass at a defined period; Used for indexing phytoplankton and zooplankton. | Straightforward; easy to estimate; Less robust if data are noisy; more bio-physical factors (compared to start of bloom) involved in controlling peak timing. Smoothing is needed to mitigate the effect of outliers. | |
| Middle of Season | Date of center-of-gravity for the entire annual amount vs. date curve. Used for indexing phytoplankton and zooplankton. | Based on integrative property; less affected by outliers; may have low sensitivity if timing shift is small; multi-modal cases require splitting the year into two or more segments (problematic if modes differ greatly in amplitude, or are present only in a subset of years) | |
| Date of 50th percentile of cumulative abundance. Used for indexing zooplankton. | Based on cumulative biomass; easy to estimate; sensitive to small change; problematic in multi-modal cases. | ||
| End of season | Year day when an upper threshold percentile (e.g. 75th percentile) of annual or seasonal cumulative amount is reached; used for indexing zooplankton. | (as for “start of seasonal increase”) | |
| Duration of season | Number of days between “start” and “end” of season percentile thresholds. | (as for “start of seasonal increase”) | |
| “Cardinal Dates” | Produces date estimates for start, middle and end of season, based on parameters of a Weibull function fitted to annual or seasonal time series. Applied (so far) only to phytoplankton data. | Provides flexible fit to a variety of peak shapes; can deal with multiple modes; but requires a prior within-year fitting step to estimate number of peaks and their separation dates. |
Note: Various smoothing/curve fitting methods have been used before computing the indices listed above, e.g. shifted Gaussian fitting (e.g. Platt ), low pass filtering (Wiltshire ), within-year harmonic analysis (Dowd ) and generalized linear model (Vargas ). Generally speaking, if a time series is in uni-modal and is from densely sampled data with few outliers, all methods perform well. Otherwise, more advanced and flexible approaches with less assumption of distribution pattern might perform better.