Hostname: page-component-74656f9884-kv2lp Total loading time: 0 Render date: 2026-11-05T16:31:53.672Z Has data issue: false hasContentIssue false

Interspecific and intraspecific interference of Palmer amaranth (Amaranthus palmeri) and large crabgrass (Digitaria sanguinalis) in sweetpotato

Published online by Cambridge University Press:  06 June 2019

Nicholas T. Basinger*
Affiliation:
Graduate Research Assistant, Department of Horticultural Science, North Carolina State University, Raleigh, NC, USA
Katherine M. Jennings
Affiliation:
Associate Professor, Department of Horticultural Science, North Carolina State University, Raleigh, NC, USA
David W. Monks
Affiliation:
Professor, Department of Horticultural Science, North Carolina State University, Raleigh, NC, USA
David L. Jordan
Affiliation:
Professor, Department of Crop and Soil Science, North Carolina State University, Raleigh, NC, USA
Wesley J. Everman
Affiliation:
Associate Professor, Department of Crop and Soil Science, North Carolina State University, Raleigh, NC, USA
Erin L. Hestir
Affiliation:
Assistant Professor, Department of Civil and Environmental Engineering, University of California, Merced, CA, USA
Matthew D. Waldschmidt
Affiliation:
Research Technician, Department of Horticultural Science, North Carolina State University, Raleigh, NC, USA
Stephen C. Smith
Affiliation:
Graduate Research Assistant, Department of Horticultural Science, North Carolina State University, Raleigh, NC, USA
Cavell Brownie
Affiliation:
Emeritus Professor, Department of Statistics, North Carolina State University, Raleigh, NC, USA
*
Author for correspondence: Nicholas T. Basinger, Department of Crop and Soil Sciences, Miller Plant Sciences 3111, University of Georgia, 120 Carlton Street Athens, GA 30602. Email: Nicholas.basinger@uga.edu
Rights & Permissions [Opens in a new window]

Abstract

Field studies were conducted in 2016 and 2017 in Clinton, NC, to determine the interspecific and intraspecific interference of Palmer amaranth (Amaranthus palmeri S. Watson) or large crabgrass [Digitaria sanguinalis (L.) Scop.] in ‘Covington’ sweetpotato [Ipomoea batatas (L.) Lam.]. Amaranthus palmeri and D. sanguinalis were established 1 d after sweetpotato transplanting and maintained season-long at 0, 1, 2, 4, 8 and 0, 1, 2, 4, 16 plants m−1 of row in the presence and absence of sweetpotato, respectively. Predicted yield loss for sweetpotato was 35% to 76% for D. sanguinalis at 1 to 16 plants m−1 of row and 50% to 79% for A. palmeri at 1 to 8 plants m−1 of row. Weed dry biomass per meter of row increased linearly with increasing weed density. Individual dry biomass of A. palmeri and D. sanguinalis was not affected by weed density when grown in the presence of sweetpotato. When grown without sweetpotato, individual weed dry biomass decreased 71% and 62% from 1 to 4 plants m−1 row for A. palmeri and D. sanguinalis, respectively. Individual weed dry biomass was not affected above 4 plants m−1 row to the highest densities of 8 and 16 plants m−1 row for A. palmeri and D. sanguinalis, respectively.

Information

Type
Research Article
Copyright
© Weed Science Society of America, 2019 
Figure 0

Table 1. Monthly rainfall (mm) and growing degree days (GDD; base 10 C) at Horticultural Crops Research Station, Clinton, NC, from May to September 2016 and 2017.a

Figure 1

Figure 1. ‘Covington’ sweetpotato yield loss as a percent of the weed-free treatment yield as a function of increasing Amaranthus palmeri density per meter of row. Sweetpotato were grown at the Horticultural Crops Research Station Clinton, NC, in 2016 and 2017. Marketable yield values are calculated by summing no. 1 and jumbo grades, and values are averaged over 2016 and 2017. Bars represent standard error of the mean at each measured density. Data were fit to a rectangular hyperbola model with equation: YR = (ID)/[1 + (ID/A)], where YR is the marketable yield reduction due to weed competition density, I is the percent yield loss as a function of weed density as weed density approaches zero, D is defined by weed density, and A is the percent yield loss as weed density approaches infinity. Equation parameters for the data are given with standard errors in parentheses after each value. When the sweetpotato crop was present, (A) I = 119.4(38.96), A = 86.93 (7.745), R2 = 0.93 for marketable yield; (B) I = 255.60(94.91), A = 102.70(6.74), R2 = 0.95 for jumbo yield; (C) I = 70.75(45.47), A = 77.81(17.94), R2 = 0.71 for no. 1 yield.

Figure 2

Figure 2. ‘Covington’ sweetpotato yield loss as a percent of the weed-free treatment yield as a function of increasing Digitaria sanguinalis density per meter of row. Sweetpotato were grown at the Horticultural Crops Research Station Clinton, NC, in 2016 and 2017. Marketable yield values are calculated by summing no. 1 and jumbo grades, and values are averaged over 2016 and 2017. Bars represent standard error of the mean at each measured density. Data were fit to a rectangular hyperbola model with equation: YR = (ID)/[1 + (ID/A)], where YR is the yield reduction due to weed competition density, I is the percent yield loss as a function of weed density as weed density approaches zero, D is defined by weed density, and A is the percent yield loss as weed density approaches infinity. Equation parameters for the data are given with standard errors in parentheses after each value. When the sweetpotato crop was present, (A) I = 61.07(15.33), A = 83.01 (7.611), R2 = 0.92 for marketable yield; (B) I = 318.10(241.3), A = 91.45(9.20), R2 = 0.87 for jumbo yield; (C) I = 29.17(18.44), A = 71.08(21.33), R2 = 0.59 for no. 1 yield.

Figure 3

Figure 3. Effect of Amaranthus palmeri density on ‘Covington’ sweetpotato yield (kg ha−1) by grade. Sweetpotato were grown at the Horticultural Crops Research Station Clinton, NC, in 2016 and 2017. Within each grade, bars with the same letter are not different according to Tukey’s HSD (P ≤ 0.05).

Figure 4

Figure 4. Effect of Digitaria sanguinalis density on ‘Covington’ sweetpotato yield (kg ha−1) by grade. Sweetpotato were grown at the Horticultural Crops Research Station Clinton, NC, in 2016 and 2017. Within each grade, bars with the same letter are not different according to Tukey’s HSD (P ≤ 0.05).

Figure 5

Figure 5. Amaranthus palmeri dry biomass per meter of row (kg m−1 row) as a function of increasing A. palmeri density per meter of row in the presence or absence of conventionally grown ‘Covington’ sweetpotato. Studies were conducted at the Horticultural Crops Research Station, Clinton, NC, in 2016 and 2017. Dry biomass per meter of row for mean values, with bars representing standard error of the mean, over 2016 and 2017 for crop presence and absence were fit to a linear model with the equation: y = y0+ax. Equation parameters for the data are given with standard errors in parentheses after each value. When the sweetpotato crop was present, y0 = 0.161(0.123), a = 0.101(0.0266), R2 = 0.88. When crop was absent, y0 = 0.545(0.146), a = 0.115(0.0317), R2 = 0.87.

Figure 6

Figure 6. Digitaria sanguinalis dry biomass per meter of row (kg m−1 row) as a function of increasing D. sanguinalis density per meter of row in the presence or absence of conventionally grown ‘Covington’ sweetpotato. Studies were conducted at the Horticultural Crops Research Station Clinton, NC, in 2016 and 2017. Dry biomass per meter of row for mean values, with bars representing standard error of the mean, over 2016 and 2017 for crop presence and absence were fit to a linear model with the equation: y = y0+ ax. Equation parameters for the data are given with standard errors in parentheses after each value. When the sweetpotato crop was present, y0 = 0.0956(0.0621), a = 0.146(0.00747), R2 = 0.99. When crop was absent, y0 = 0.455(0.176), a = 0.191(0.0212), R2 = 0.97.

Figure 7

Figure 7. Mean Amaranthus palmeri individual dry biomass (kg), with bars representing standard error of the mean, as a function of increasing A. palmeri density per meter of row in the presence or absence of conventionally grown ‘Covington’ sweetpotato. Studies were conducted at the Horticultural Crops Research Station, Clinton, NC, in 2016 and 2017. Equation parameters for the data are given with standard errors in parentheses after each value. Dry biomass per meter of row for mean values averaged over 2016 and 2017 for crop presence was fit to a linear model with equation: y = y0 + ax, where equation parameters are y0 = 0.314(0.0713), and a = −0.0217(0.0155). Regression for individual weed biomass in the absence of sweetpotato was fit to a linear-plateau model: Y = y0 + ax, if x < x0, and Y = y0 + ax0, if x ≥ x0, where y0 = 1.268(0.0265), a = −0.328(0.0168), and x0= 3.00(0.0850), R2 = 0.99.

Figure 8

Figure 8. Mean individual Digitaria sanguinalis dry biomass (kg), with bars representing standard error of the mean, as a function of increasing D. sanguinalis density per meter of row in the presence or absence of conventionally grown ‘Covington’ sweetpotato. Studies were conducted at the Horticultural Crops Research Station, Clinton, NC, in 2016 and 2017. Equation parameters for the data are given with standard errors in parentheses after each value. Dry biomass per meter of row for mean values averaged over 2016 and 2017 for crop presence was fit to a linear model with equation: y = y0 + ax, where equation parameters are y0 = 0.26(0.039), and a = −0.0030(0.0047). Regression for individual weed biomass in the absence of sweetpotato was fit to a linear-plateau model: Y = y0 + ax, if x < x0, and Y = y0 + ax0, if x ≥ x0, where y0 = 1.05(0.0256), a = −0.179(0.00966), and x0 = 4.00(0.1618), R2 = 0.99.

Supplementary material: File

Basinger et al. supplementary material

Basinger et al. supplementary material 1

Download Basinger et al. supplementary material(File)
File 8.6 MB