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Black Medic (Medicago lupulina) Emergence and Emergence Predictors within Florida Strawberry Fields

Published online by Cambridge University Press:  27 November 2018

Shaun M. Sharpe
Affiliation:
Postdoctoral Associate, University of Florida, Gulf Coast Research and Education Center, Wimauma, FL, USA
Nathan S. Boyd*
Affiliation:
Associate Professor, University of Florida, Gulf Coast Research and Education Center, Wimauma, FL, USA
*
Author for correspondence: Nathan S. Boyd, University of Florida, Gulf Coast Research and Education Center, 14625 Count Road 672, Wimauma, FL 33598. (Email: nsboyd@ufl.edu)
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Abstract

Black medic (Medicago lupulina L.) infestations are a concern for Florida strawberry [Fragaria×ananassa (Weston) Duchense ex Rozier (pro sp.) [chiloensis×virginiana] producers. Current control techniques rely on hand weeding or clopyralid application. Coordinating POST control measures with emergence timing can reduce crop competition duration and increase control. The objective of this study was to evaluate M. lupulina emergence in response to burial depth and temperature and to model M. lupulina cumulative field emergence under subtropical Florida conditions using growing degree days (GDDs) as a predictor. Two studies were in controlled environments and looked at factors affecting emergence, burial depth, and temperature. A third experiment was a 2-yr emergence study conducted on four commercial strawberry fields in Hillsborough County, FL. Emergence was modeled as a function of accumulated standard and restricted daily GDD accounting, based on M. lupulina dormancy and germination. In Experiment 1, M. lupulina only emerged when seed was deposited on the surface. In Experiment 2, there was three-way interaction among temperature, burial depth, and measurement timing (P<0.0001). Medicago lupulina emerged from as deep as 2 cm at a temperature range between 15 and 25 C. Medicago lupulina field emergence was not consistent between years, although emergence was consistent across four sites in year 1, with 0 emergence in year 2. Dormancy and germination restrictions increased calibration and validation model fit and reduced GDD inflation, making models usable between years. Medicago lupulina primarily emerged during crop establishment, between mid-November and late-December, which corresponds to an ideal timing for control measures before the harvest period.

Information

Type
Research Article
Copyright
© Weed Science Society of America, 2018 
Figure 0

Table 1 Site specifications for the four locations of the Medicago lupulina emergence study between 2014 and 2016 in Hillsborough County, FL.a

Figure 1

Table 2 Impact of temperature and burial depth on Medicago lupulina emergence over time when grown in pots within growth chambers in Balm, FL, in 2017.a

Figure 2

Figure 1 Medicago lupulina emergence in Florida strawberry fields for the 2014/2015 and 2015/2016 growing seasons. Symbols represent the mean of four replicates at each site. Error bars represent standard error of the mean. For the standard growing degree-day (GDD) model (A), GDDs were calculated by: ${\rm GDD}{\equals}\mathop{\sum}\nolimits_{i{\equals}1}^n {\left( {T_{{{\rm mean}}} {\minus}T_{{{\rm base}}} } \right)} $. For the germination model (B), three conditions were imposed on the daily accumulation of GDDs: (1) if Tmean<Topt, then GDD=(Tmean − Tbase); (2) if Topt<Tmean<Tmax, then GDD=[Topt/d(Tmean/Tmax)]; or (3) if Tmean>Tmax, then GDD=0. For the dormancy model (C), conditions include: if Tmax − Tmin>4, then GDD=0; if Tmin>20, then GDD=0; if Tmax − Tmin<4 and Tmin<20, then $${\rm GDD}{\equals}\mathop{\sum}\nolimits_{i{\equals}1}^n {\left( {T_{{{\rm mean}}} {\minus}T_{{{\rm base}}} } \right)} $$. For the dormancy and germination condition model (D), both sets of conditions were imposed, first the dormancy conditions, then the germination conditions if Tmin<20 and Tmax − Tmin<4. Temperature data were derived from the Florida Automated Weather Network using a soil temperature meter at −10 cm from the soil surface. Accumulated GDDs were fit with a Weibull equation.

Figure 3

Figure 2 Calibration of potential models for Medicago lupulina emergence in Florida strawberry fields for the 2014/2015 growing season. Symbols are means of four replicates at the site. Error bars are the standard error of the mean. For the standard growing degree-day (GDD) model (A), GDDs were calculated by: ${\rm GDD}{\equals}\mathop{\sum}\nolimits_{i{\equals}1}^n {\left( {T_{{{\rm mean}}} {\minus}T_{{{\rm base}}} } \right)} $. For the germination model, three conditions were imposed on the daily accumulation of GDDs: (1) if Tmean<Topt, then GDD=(Tmean − Tbase); (2) if Topt<Tmean<Tmax, then GDD=[Topt/d(Tmean/Tmax)]; or (3) if Tmean>Tmax, then GDD=0. For the dormancy model: Tmax − Tmin>4, then GDD=0; if Tmin>20, then GDD=0; if Tmax − Tmin<4 and Tmin<20, then ${\rm GDD}{\equals}\mathop{\sum}\nolimits_{i{\equals}1}^n {\left( {T_{{{\rm mean}}} {\minus}T_{{{\rm base}}} } \right)} $. For the dormancy and germination condition model, both sets of conditions were imposed, first the dormancy conditions, then the germination conditions if Tmin<20 and Tmax − Tmin<4. Accumulated GDD data were fit with a Weibull function that was validated using Site 4.

Figure 4

Table 3 Anticipated Medicago lupulina cumulative emergence timing for four emergence models using various daily growing degree-day (GDD) accounting restrictions.