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)
Cordão et al.
Nativa, Sinop, v. 11, n. 2, p. 233-240, 2023.
239
É notória como a estação do ano diferencia as variáveis
meteorológicas. Isto é, o incremento na cobertura vegetal na
estação chuvosa, contribuiu na redução da temperatura de
superfície. Observe-se que na data 15 de maio apresentou
uma Ts em média na área irrigada de 25,75°C, não havendo
distinção entre a área irrigada e as áreas subjacentes, isto
devido às precipitações (Figura 7 A). Resultado semelhante
ao encontrado por Oliveira et al. (2012), pontuando que a
precipitação favoreceu a diminuição da temperatura da
superfície.
A área do coqueiral nos meses de junho e outubro foi
registrada as maiores temperaturas de superfície em média
geral (32,15°C) (Figura 7 B e C). Na análise temporal, se
estimou um CV de 12,66% para temperatura de superfície.
Geralmente, a precipitação e cobertura vegetal reduzem a
temperatura da superfície, mas Bezerra et al. (2014) destacam
outros parâmetros relacionados à sazonalidade, como as
variáveis meteorológicas de radiação solar global incidente e
a temperatura do ar.
A elevação da temperatura da superfície no percurso do
ano foi causada provavelmente pela redução no NDVI, e
consequentemente com aumento da reflectância na faixa
espectral do visível e maior absorção na faixa espectral do
infravermelho. Segundo Gartland (2010), às elevadas
temperaturas, são relacionadas à falta de cobertura do solo,
acarretando uma constante incidência de radiação solar, e
uma alta amplitude térmica, assim, aquecendo rapidamente
durante o período de exposição solar, fazendo com que a
temperatura aumente durante o dia, aumentando a irradiação
de calor e sua temperatura. Nas áreas adjacentes não irrigadas
foram detectadas temperaturas ainda mais elevadas,
semelhante aos resultados observados por Silva et al. (2021)
que encontraram os menores valores de temperatura de
superfície nas áreas irrigadas e bem vegetadas.
Por essa razão há uma correlação proporcional inversa do
albedo com as variáveis de índice de vegetação (NDVI e
IAF), e uma correlação proporcional direta com a
temperatura de superfície (Tabela 4).
A temperatura de superfície reduz à medida que ocorre
um incremento nos índices vegetativo, pois apresenta
correlação inversa, Silva et al. (2021) explica que a maior
densidade de vegetação contribui significativamente para
diminuição da Ts, devido à capacidade do dossel em absorver
radiação e impedir que essa mesma radiação chegue ao solo
e se transforme em ondas curtas, aquecendo
substancialmente a área, melhorando diversos aspectos da
superfície.
Todos os resultados dos parâmetros biofísicos estão de
acordo com os encontrados por Ivo et al. (2020), em que os
maiores NDVI e menores albedo e Ts foram observados nas
áreas mais densamente vegetadas.
5. CONCLUSÕES
As cartas temáticas produzidas do albedo, dos índices de
vegetação e da temperatura de superfície a partir de imagens
de satélite do LANDSAT 8, permitiram detectar diferentes
graus de cobertura vegetal na área implantada com coqueiro.
Sendo uma técnica promissora no gerenciamento de área
agrícola, reduzindo custo e tempo, auxiliando na tomada de
decisões.
A influência do manejo e da sazonalidade na cultura do
coqueiro é detectada nos parâmetros biofísicos, havendo
correlação entre as mesmas, pois, o incremento da biomassa
na cultura, ocorre à redução da refletância no período
chuvoso, enquanto, a redução dos índices vegetativos no
período seco e sem a manutenção hídrica adequada ocorre o
aumento da refletância ocasionando a elevação do albedo e
da temperatura de superfícies.
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IBGE_Instituto Brasileiro de Geografia e Estatística.
Produção Agrícola Municipal-SIDRA, Censo, 2020.
Disponível em> https://sidra.ibge.gov.br/tabela/5457.
Acesso em> 08 abr.2022.
IBGE_Instituto Brasileiro de Geografia e Estatística. Banco
de Dados de Informações Ambientais-BDiA, Censo,