2017
DOI: 10.1007/s10584-017-1942-z
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Simulation of leaf blast infection in tropical rice agro-ecology under climate change scenario

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Cited by 18 publications
(8 citation statements)
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“…To relate the effect of temperature, a temperature function ƒ(T) was used [ 46 , 79 ], which utilizes the pathogen’s cardinal temperatures to estimate the shape and response: ƒ(T) = [(T upper − T air-h )/(T upper − T opt )] × [(T air-h − T lower )/(T opt − T lower )]^(T opt − T lower )/(T upper − T opt ) where ƒ(T) = temperature response to rust infection (scaled between 0 and 1); T lower and T upper are the lower and upper thresholds, respectively for infection beyond which infection is assumed to be zero; and T opt = optimum temperature for infection. For the combined effect of temperature (T air-h ) and high RH hours (h) on infection index ( INF ), Richards’s function that combines RH-hours (h) with temperature-dependent parameters m and ƒ(T) was used [ 36 , 48 , 49 , 80 ]: INF ( h ) = ƒ(T) × (1 − EXP(− b × ( h − m ))) where h = RH hours ≥95%; m = minimum RH-h required for barberry infection; ƒ(T) = maximum infection index (as asymptote); and b = measure of the rate of change in INF with h . A value b = 0.117 as estimated for the leaf rust pathogen Puccinia triticina [ 48 ] was applied for both Pst and Pgt ; and m values 32 and 24 h were used for Pst and Pgt , respectively [ 27 ].…”
Section: Methodsmentioning
confidence: 99%
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“…To relate the effect of temperature, a temperature function ƒ(T) was used [ 46 , 79 ], which utilizes the pathogen’s cardinal temperatures to estimate the shape and response: ƒ(T) = [(T upper − T air-h )/(T upper − T opt )] × [(T air-h − T lower )/(T opt − T lower )]^(T opt − T lower )/(T upper − T opt ) where ƒ(T) = temperature response to rust infection (scaled between 0 and 1); T lower and T upper are the lower and upper thresholds, respectively for infection beyond which infection is assumed to be zero; and T opt = optimum temperature for infection. For the combined effect of temperature (T air-h ) and high RH hours (h) on infection index ( INF ), Richards’s function that combines RH-hours (h) with temperature-dependent parameters m and ƒ(T) was used [ 36 , 48 , 49 , 80 ]: INF ( h ) = ƒ(T) × (1 − EXP(− b × ( h − m ))) where h = RH hours ≥95%; m = minimum RH-h required for barberry infection; ƒ(T) = maximum infection index (as asymptote); and b = measure of the rate of change in INF with h . A value b = 0.117 as estimated for the leaf rust pathogen Puccinia triticina [ 48 ] was applied for both Pst and Pgt ; and m values 32 and 24 h were used for Pst and Pgt , respectively [ 27 ].…”
Section: Methodsmentioning
confidence: 99%
“…where ƒ(T) = temperature response to rust infection (scaled between 0 and 1); T lower and T upper are the lower and upper thresholds, respectively for infection beyond which infection is assumed to be zero; and T opt = optimum temperature for infection. For the combined effect of temperature (T air-h ) and high RH hours (h) on infection index (INF), Richards's function that combines RH-hours (h) with temperature-dependent parameters m and ƒ(T) was used [36,48,49,80]:…”
Section: Estimation Of Environmental Suitability For Infectionmentioning
confidence: 99%
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“…Magnaporthe oryzae and Zymoseptoria tritici are two of the most destructive pathogens of rice and wheat 1 , respectively, but infection temperature estimates are unavailable. We therefore included cardinal temperature for lesion development of M. oryzae 41 , and average growth in culture cardinal temperatures for 18 strains of Z. tritici 42 . It was assumed that average cardinal temperature for each pathogen was identical across all hosts, for each respective pathogen.…”
Section: Methodsmentioning
confidence: 99%
“…[ 35 , 37 ]) and various plant-pathogen interactions (e.g. [ 38 41 ]). For comparative purposes we also fitted a linear model, with lesion size as the response variable and temperature as the independent variable.…”
Section: Methodsmentioning
confidence: 99%