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ASSESSING NITROGEN NUTRITIONAL STATUS, BIOMASS AND YIELD OF COTTON WITH NDVI, SPAD AND PETIOLE SAP NITRATE CONCENTRATION

Published online by Cambridge University Press:  19 June 2017

GUISU ZHOU
Affiliation:
College of Tobacco Science, Yunnan Agricultural University, Kunming, Yunnan 650201, China Department of Plant Sciences, The University of Tennessee, 605 Airways Blvd., Jackson, TN 38301, USA
XINHUA YIN*
Affiliation:
Department of Plant Sciences, The University of Tennessee, 605 Airways Blvd., Jackson, TN 38301, USA
*
§Corresponding author. Email: xyin2@utk.edu
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Summary

Canopy normalized difference vegetation index (NDVI), soil plant analysis development (SPAD) reading and petiole sap NO3−‒N concentration are increasingly used as quick and non-destructive methods to monitor plant N nutrition and growth status and predict yield of crops. However, little information is available on the comparisons of these three methods in assessing N nutrition, growth and yield for cotton (Gossypium hirsutum L.). Four N rates (0, 34, 67 and 101 kg N ha−1) under two cover conditions [no cover crop and hairy vetch (Vicia villosa) crop] in a 33-year long-term field trial were used to evaluate how canopy NDVI, SPAD reading (related to chlorophyll content) and petiole sap NO3−‒N concentration (conventional method) are able to assess N nutrition and plant biomass and predict yield for cotton. Canopy NDVI and SPAD readings responded less sensitively to N rates than petiole sap NO3−‒N. The responses of NDVI and SPAD reading to N rates were generally reduced due to the winter cover crop with hairy vetch. Significant and positive correlations existed mostly among NDVI, SPAD reading, and petiole sap NO3−‒N concentration. Canopy NDVI during mid-bloom to late bloom and SPAD reading during early bloom to late bloom were effective alternative methods for assessing cotton N nutrition status. The SPAD reading at late bloom was an effective parameter to estimate cotton biomass. The NDVI at early square and SPAD reading during early square to mid-bloom were effective for cotton yield prediction.

Information

Type
Research Article
Copyright
Copyright © Cambridge University Press 2017 
Figure 0

Table 1. Analysis of variance of cotton NDVI, SPAD reading and petiole sap NO3−‒N concentration under different N rates and cover conditions at key growth stages under a long-term no-tillage system.

Figure 1

Table 2. Effects of N rates and cover conditions on cotton NDVI, SPAD reading and petiole sap NO3− ‒N concentration at key growth stages.

Figure 2

Figure 1. Pearson's correlation coefficients (R) between cotton NDVI, SPAD reading and petiole sap NO3−‒N concentration (mg kg−1) at key growth stages. ns, not significant at the p ≤ 0.05 probability level; *, significant at the p ≤ 0.05 probability level; **, significant at the p ≤ 0.01 probability level; ***, significant at the p ≤ 0.001 probability level.

Figure 3

Figure 2. Regressions of cotton leaf N concentration with NDVI (A), SPAD reading (B) and petiole sap NO3−‒N concentration (C) at key growth stages. In A, Early Square: Y = –52.3883+247.6594X–151.9425X2, R2 = 0.2667, p = 0.0111; Early Bloom: Y = 79.2031–257.0198X+273.8201X2, R2 = 0.4476, p = 0.0002; Mid-bloom: Y = 26.8425+0.00819X–0.0000009X2, R2 = 0.7129, p < 0.0001; Late Bloom: Y = 195.0292–589.0230X+481.9253X2, R2 = 0.6009, p < 0.0001. In B, Early Square: Y = –79.5611+4.8161X–0.0441X2, R2 = 0.3774, p = 0.0010; Early Bloom: Y = –88.2261+4.4199X–0.0330X2, R2 = 0.6486, p < 0.0001; Mid-bloom: Y = –19.3785+1.5534X–0.0037X2, R2 = 0.8485, p < 0.0001; Late Bloom: Y = –0.3199+0.2797X+0.0091X2, R2 = 0.7369, p < 0.0001. In C, Early Square: Y = 37.0158+0.0021X–0.00000008X2, R2 = 0.4175, p = 0.0004; Early Bloom: Y = 33.5127+0.003189X–0.00000017X2, R2 = 0.4861, p < 0.0001; Mid-bloom: Y = 26.8425+0.0082X–0.0000009X2, R2 = 0.7129, p < 0.0001; Late Bloom: Y = 12.6855+0.01280X–0.0000004X2, R2 = 0.4195, p = 0.0005.

Figure 4

Figure 3. Regressions of cotton biomass with NDVI (A), SPAD reading (B) and petiole sap NO3−‒N concentration (C) at key growth stages. In A, Early Square: Y = 6051.9250–21212.9830X+20183.9278X2, R2 = 0.2998, p = 0.0057; Mid-bloom: Y = 334940.1139–898887.6374X+614615.3773X2, R2 = 0.3616, p = 0.0015; Late Bloom: Y = 187438.0729–632766.2946X+550854.5117X2, R2 = 0.423, p = 0.0003. In B, Early Square: Y = 3791.9508–246.6611X+4.3077X2, R2 = 0.4745, p < 0.0001; Mid-bloom: Y = –32927.0848+1558.1917X–12.2686X2, R2 = 0.3788, p = 0.0010; Late Bloom: Y = –255838.0032+12116.9217X–126.6354X2, R2 = 0.6339, p < 0.0001. In C, Early Square: Y=244.4616+0.2907X–0.0000144X2, R2 = 0.4039, p = 0.0006; Mid-bloom: Y = 5970.4800+2.9492X–0.000293X2, R2 = 0.2577, p = 0.0133; Late Bloom: Y = –20877.5756+65.7136X–0.0205X2, R2 = 0.2198, p = 0.0309.

Figure 5

Figure 4. Regressions of cotton lint yield with NDVI (A), SPAD reading (B) and petiole sap NO3−‒N concentration (C) at key growth stages. In A, Early Square: Y = 1412.4240–5896.5012X+8420.4139X2, R2 = 0.8147, p < 0.0001; Early Bloom: Y = –5136.5599+9220.6987X–434.0199X2, R2 = 0.4471, p = 0.0002; Mid-bloom: Y = 18191.7866–48274.4960X+34351.8374X2, R2 = 0.2292, p = 0.0229; Late Bloom: Y = 2168.8147–7356.1655X+8728.5509X2, R2 = 0.4225, p = 0.0003. In B, Early Square: Y = –7316.6797+343.2138X–3.1867X2, R2 = 0.5184, p < 0.0001; Early Bloom: Y = –15999.8031+736.9819X–7.6305X2, R2 = 0.5185, p < 0.0001; Mid-bloom: Y = –13970.2414+708.4648X–7.9443X2, R2 = 0.5213, p < 0.0001; Late Bloom: Y = –10756.1612+562.3493X–6.2804X2, R2 = 0.4443, p = 0.0002. In C, Early Square: Y = 799.7431+0.2059X–0.0000101X2, R2 = 0.6199, p < 0.0001; Early Bloom: Y = 1128.0087+0.1829X–0.000011X2, R2 = 0.3444, p = 0.0022; Mid-bloom: Y = 908.3371+0.6288X–0.0000935X2, R2 = 0.2874, p = 0.0073; Late Bloom: Y = 66.1439+2.2804X–0.0007505X2, R2 = 0.1538, p = 0.0965.

Figure 6

Figure 5. Regressions of cotton NDVI (A, B), SPAD reading (C), and petiole sap NO3−‒N concentration (D) with soil NO3−‒N at key growth stages under no cover (A,B) and covered with vetch (C,D). In A, Early Square: Y = 0.4733+0.0312X–0.0008967X2, R2 = 0.4500, p = 0.0205. In B: Early Square: Y = 28.3214+2.0621X–0.0646X2, R2 = 0.7333, p = 0.0002. In C: Mid-bloom: Y = 33.3450+2.3883X–0.1202X2, R2 = 0.6018, p = 0.0025. In D, Early Square: Y = –2011.0491+1032.5300X–18.0540X2, R2 = 0.7252, p = 0.0002; Mid-bloom: Y = ‒799.6861+771.0446X–29.0975X2, R2 = 0.4878, p = 0.0129.

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