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url: https://tspace.library.utoronto.ca/handle/1807/36687
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<title>Normalized Difference Vegetation Index (NDVI) and phenological data
integration to estimate county yield of corn in Córdoba, Argentina | TSpace Repository</title>
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) 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<link rel=search type=application/opensearchdescription+xml href=https://tspace.library.utoronto.ca/open-search/description.xml title=DSpace>
<link rel=schema.DCTERMS href=http://purl.org/dc/terms/>
<link rel=schema.DC href=http://purl.org/dc/elements/1.1/>
<meta name=DC.creator content="de la Casa, Antonio" xml:lang=en_US>
<meta name=DC.creator content="Ovando, Gustavo" xml:lang=en_US>
<meta name=DCTERMS.dateAccepted content=2013-10-08T15:33:30Z scheme=DCTERMS.W3CDTF>
<meta name=DCTERMS.available content=2007-01-22 xml:lang=en_US scheme=DCTERMS.W3CDTF>
<meta name=DCTERMS.available content=2013-10-08T15:33:30Z scheme=DCTERMS.W3CDTF>
<meta name=DCTERMS.issued content=2013-10-08 scheme=DCTERMS.W3CDTF>
<meta name=DC.identifier content="http://www.bioline.org.br/abstract?id=at07044" xml:lang=en_US scheme=DCTERMS.URI>
<meta name=DC.identifier content="http://www.inia.cl/at/agritec.htm;
http://www.bioline.org.br/at" xml:lang=en_US scheme=DCTERMS.URI>
<meta name=DC.identifier content=http://hdl.handle.net/1807/36687 scheme=DCTERMS.URI>
<meta name=DC.description content="Integration of satellite data with agroclimatic information can result
in better procedures to evaluate the state and evolution of grain
crops. In this work, phenologic calendar of corn ( Zea mays L.) crop
based on growing-degree days procedures was integrated with Normalized
Difference Vegetation Index (NDVI) estimations from global coverage of
National Oceanic and Atmospheric Administration-Advanced Very High
Resolution Radiometer (NOAA-AVHRR) system. The main objectives were: i)
to evaluate the relationship between NDVI and corn yield in different
stages of crop cycle; ii) to analyze the influence of sowing date, and
iii) to develop a predictive model of county (departmental) corn yield
using satellite and ground data. The NDVI values accumulated in
different corn phenologic stages showed a positive association with
yield, and this relationship was modified in function of sowing date.
The NDVI value during the reproductive stage, for any sowing date,
always expressed a high association with corn yield, reaching
significant correlation values (P < 0.05) in all cases, and even
higher (P < 0.01) for some evaluated dates. The higher sensitivity
showed by the reproductive stage confirms that it is a critical period.
Starting from this information, a prediction model was obtained that
explains around 80% of corn yield variability of Marcos Juárez
Department in Córdoba Province, Argentina." xml:lang=en_US>
<meta name=DC.description content="La integración de datos radiométricos con información
agroclimática puede resultar en mejores procedimientos para
evaluar el estado y evolución de los cultivos. En este trabajo,
datos del calendario fenológico del cultivo de maíz ( Zea
mays L.), estimados a partir de procedimientos de sumas
térmicas, fueron integrados con registros del Indice de
Vegetación de la Diferencia Normalizada (NDVI) de cobertura global
del sistema Radiómetro Avanzado de Muy Alta Resolución de la
Administración Nacional del Océano y la Atmósfera de los
Estados Unidos (NOAA-AVHRR), con los siguientes objetivos: i) evaluar
la relación entre el NDVI y el rendimiento de maíz en
distintas etapas del ciclo del cultivo; ii) analizar la influencia de
la fecha de siembra, y iii) desarrollar un modelo de pronóstico
del rendimiento de maíz a escala departamental. Los valores
acumulados de NDVI presentaron una asociación positiva con el
rendimiento de maíz, variable de acuerdo a la etapa de desarrollo
y la fecha de siembra consideradas. Durante la etapa reproductiva, el
NDVI expresó una elevada asociación con el rendimiento en
cualquier fecha de siembra eventual, alcanzando valores de
correlación significativos (P < 0,05) en todos los casos, y aun
superiores (P < 0,01) en algunas de las fechas evaluadas. La mayor
sensibilidad que presenta la etapa reproductiva del cultivo de
maíz pone de manifiesto su condición de período
crítico. A partir de esta información, se obtuvo un modelo de
predicción que explica alrededor del 80% de la variabilidad del
rendimiento de maíz del Departamento Marcos Juárez en la
Provincia de Córdoba, Argentina." xml:lang=en_US>
<meta name=DC.language content=es xml:lang=en_US>
<meta name=DC.publisher content="Instituto de Investigaciones Agropecuarias, INIA" xml:lang=en_US>
<meta name=DC.subject content=Corn xml:lang=en_US>
<meta name=DC.subject content=Yield xml:lang=en_US>
<meta name=DC.subject content="Development stages" xml:lang=en_US>
<meta name=DC.subject content="Sowing date" xml:lang=en_US>
<meta name=DC.subject content="Zea mays L." xml:lang=en_US>
<meta name=DC.title content="Normalized Difference Vegetation Index (NDVI) and phenological data
integration to estimate county yield of corn in Córdoba, Argentina" xml:lang=en_US>
<meta name=DC.title content="Integración del Índice de Vegetación de la Diferencia
Normalizada (NDVI) y del ciclo fenológico de maíz para
estimar el rendimiento a escala departamental en Córdoba,
Argentina" xml:lang=en_US>
<meta name=DC.type content=Article xml:lang=en_US>
<meta name=DC.rights content="Copyright 2007 - Instituto de Investigaciones Agropecuarias, INIA
(Chile)." xml:lang=en_US>
<meta name=citation_keywords content="Corn; Yield; Development stages; Sowing date; Zea mays L.; Article">
<meta name=citation_title content="Normalized Difference Vegetation Index (NDVI) and phenological data
integration to estimate county yield of corn in Córdoba, Argentina">
<meta name=citation_publisher content="Instituto de Investigaciones Agropecuarias, INIA">
<meta name=citation_author content="de la Casa, Antonio">
<meta name=citation_author content="Ovando, Gustavo">
<meta name=citation_pdf_url content=https://tspace.library.utoronto.ca/bitstream/1807/36687/1/at07044.pdf>
<meta name=citation_date content=2013-10-08>
<meta name=citation_abstract_html_url content=https://tspace.library.utoronto.ca/handle/1807/36687>
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Normalized Difference Vegetation Index (NDVI) and phenological data
integration to estimate county yield of corn in Córdoba, Argentina<br>Integración del Índice de Vegetación de la Diferencia
Normalizada (NDVI) y del ciclo fenológico de maíz para
estimar el rendimiento a escala departamental en Córdoba,
Argentina</h2>
<div class="item-field item-author-field">
<span class=item-field-label>Author:</span>
<a class=author href="https://tspace.library.utoronto.ca/browse?type=author&amp;value=de+la+Casa%2C+Antonio">de la Casa, Antonio</a>; <a class=author href="https://tspace.library.utoronto.ca/browse?type=author&amp;value=Ovando%2C+Gustavo">Ovando, Gustavo</a></div>
<div class=item-field>
<span class=item-field-label>Issue Date:</span>
8-Oct-2013</div>
<div class=item-field>
<span class=item-field-label>Publisher:</span>
Instituto de Investigaciones Agropecuarias, INIA</div>
<div class=item-field>
<span class=item-field-label>Description:</span>
Integration of satellite data with agroclimatic information can result
in better procedures to evaluate the state and evolution of grain
crops. In this work, phenologic calendar of corn ( Zea mays L.) crop
based on growing-degree days procedures was integrated with Normalized
Difference Vegetation Index (NDVI) estimations from global coverage of
National Oceanic and Atmospheric Administration-Advanced Very High
Resolution Radiometer (NOAA-AVHRR) system. The main objectives were: i)
to evaluate the relationship between NDVI and corn yield in different
stages of crop cycle; ii) to analyze the influence of sowing date, and
iii) to develop a predictive model of county (departmental) corn yield
using satellite and ground data. The NDVI values accumulated in
different corn phenologic stages showed a positive association with
yield, and this relationship was modified in function of sowing date.
The NDVI value during the reproductive stage, for any sowing date,
always expressed a high association with corn yield, reaching
significant correlation values (P &lt; 0.05) in all cases, and even
higher (P &lt; 0.01) for some evaluated dates. The higher sensitivity
showed by the reproductive stage confirms that it is a critical period.
Starting from this information, a prediction model was obtained that
explains around 80% of corn yield variability of Marcos Juárez
Department in Córdoba Province, Argentina.<br>La integración de datos radiométricos con información
agroclimática puede resultar en mejores procedimientos para
evaluar el estado y evolución de los cultivos. En este trabajo,
datos del calendario fenológico del cultivo de maíz ( Zea
mays L.), estimados a partir de procedimientos de sumas
térmicas, fueron integrados con registros del Indice de
Vegetación de la Diferencia Normalizada (NDVI) de cobertura global
del sistema Radiómetro Avanzado de Muy Alta Resolución de la
Administración Nacional del Océano y la Atmósfera de los
Estados Unidos (NOAA-AVHRR), con los siguientes objetivos: i) evaluar
la relación entre el NDVI y el rendimiento de maíz en
distintas etapas del ciclo del cultivo; ii) analizar la influencia de
la fecha de siembra, y iii) desarrollar un modelo de pronóstico
del rendimiento de maíz a escala departamental. Los valores
acumulados de NDVI presentaron una asociación positiva con el
rendimiento de maíz, variable de acuerdo a la etapa de desarrollo
y la fecha de siembra consideradas. Durante la etapa reproductiva, el
NDVI expresó una elevada asociación con el rendimiento en
cualquier fecha de siembra eventual, alcanzando valores de
correlación significativos (P &lt; 0,05) en todos los casos, y aun
superiores (P &lt; 0,01) en algunas de las fechas evaluadas. La mayor
sensibilidad que presenta la etapa reproductiva del cultivo de
maíz pone de manifiesto su condición de período
crítico. A partir de esta información, se obtuvo un modelo de
predicción que explica alrededor del 80% de la variabilidad del
rendimiento de maíz del Departamento Marcos Juárez en la
Provincia de Córdoba, Argentina.</div>
<div class=item-field>
<span class=item-field-label>URI:</span>
<a href="http://www.bioline.org.br/abstract?id=at07044">http://www.bioline.org.br/abstract?id=at07044</a><br><a href=http://www.inia.cl/at/agritec.htm;http://www.bioline.org.br/at>http://www.inia.cl/at/agritec.htm;
http://www.bioline.org.br/at</a><br><a href=http://hdl.handle.net/1807/36687>http://hdl.handle.net/1807/36687</a></div>
<div class=item-field>
<span class=item-field-label>Keywords:</span>
<a href="https://tspace.library.utoronto.ca/browse?type=subject&amp;value=Corn+">Corn</a>; <a href="https://tspace.library.utoronto.ca/browse?type=subject&amp;value=Yield+">Yield</a>; <a href="https://tspace.library.utoronto.ca/browse?type=subject&amp;value=Development+stages+">Development stages</a>; <a href="https://tspace.library.utoronto.ca/browse?type=subject&amp;value=Sowing+date+">Sowing date</a>; <a href="https://tspace.library.utoronto.ca/browse?type=subject&amp;value=Zea+mays+L.+">Zea mays L.</a></div>
</div>
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