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Prediction of airborne immigration of rice insect pests<br />

Akira Otuka, Tomonari Watanabe, Yoshito Suzuki, Masaya Matsumura, Akiko Furuno, and Masamichi Chino<br />

The whitebacked planthopper Sogatella furcifera and the<br />

brown planthopper Nilaparvata lugens are major pests of rice<br />

in eastern Asia. They migrate from southern China into Japan<br />

mainly in the Bai-u rainy season in June to July every year<br />

(Seino et al 1987). Generally, the prediction of planthopper<br />

migration provides farmers and plant protection advisers with<br />

information about the migration source as well as area of migration.<br />

It is especially important to know the migration source,<br />

which helps to understand the immigrant’s characteristics such<br />

as biotype, pesticide resistance, etc. Conventional prediction<br />

methods used 6- or 12-hour two-dimensional wind data<br />

(Rosenberg and Magor 1983, Watanabe et al 1990), but their<br />

prediction quality was limited. A three-dimensional simulation<br />

method using a boundary layer model was developed<br />

(Turner et al 1999). However, a prediction system based on<br />

this model has not yet been developed.<br />

To achieve high-precision migration prediction, a realtime<br />

prediction system was developed using three-dimensional<br />

simulation models. This paper presents the simulation method<br />

and its evaluation results.<br />

Materials and methods<br />

Planthopper behavior<br />

Sogatella furcifera and N. lugens are tiny insects about 3–4<br />

mm in size and 1–3 mg in weight (Ohkubo 1973). Many field<br />

observations have shown that the planthoppers take off at either<br />

dusk or dawn (e.g., Ohkubo and Kisimoto 1971). A radar<br />

observation showed that S. furcifera and N. lugens flew to an<br />

altitude of several hundred to 1,000 m above the ground at an<br />

estimated upward speed of 0.2 m s –1 (Riley et al 1991). The<br />

species fly at about 1 m s –1 , w<strong>here</strong>as the wind speed when<br />

migration occurs is typically more than 10 m s –1 (Seino et al<br />

1987). Laboratory experiments of tet<strong>here</strong>d N. lugens adults<br />

indicated that they have the ability to fly for up to 23 hours in<br />

air of high humidity (Ohkubo 1973). N. lugens ceases flying<br />

at cooler temperatures; half of them stop beating their wings<br />

when the air temperature is below 16.5 °C (Ohkubo 1973).<br />

Their postmigration landing process is not yet fully understood.<br />

Planthopper migration simulation model<br />

Takeoff area. Because information on the planthopper’s density<br />

in source regions was not available, it was assumed that<br />

the population density in June to July was high enough for the<br />

planthopper to take off from source regions. In the simulation,<br />

several takeoff areas of 50–100 km 2 were set up in southern<br />

China and Taiwan. These takeoff areas were located in paddy<br />

fields, and covered the major source regions.<br />

Model. The migration simulation model originates from<br />

a particle dispersion model, GEARN, developed by the Japan<br />

Atomic Energy <strong>Research</strong> <strong>Institute</strong> (JAERI), which calculates<br />

atmospheric dispersion of radioactive particles in case of a<br />

nuclear accident (Ishikawa and Chino 1991). GEARN was<br />

modified to model the planthopper’s migration behavior. Figure<br />

1 shows a schematic model. This model calculates the position<br />

of many planthoppers, and doesn’t discriminate between<br />

N. lugens and S. furcifera. Nearly 2,000 planthoppers for each<br />

takeoff area took off randomly within the area at 10 or 21 UTC<br />

(Universal Time Coordinate), which locally corresponds to<br />

dusk or dawn, respectively. They then flew up at a speed of<br />

0.2 m s –1 for 1 hour. Taking off ceased 1 hour later, at 11 or 22<br />

UTC. During their flight over the sea, the planthoppers moved<br />

at the same speed as the wind because they are slow fliers.<br />

Vertical diffusion was taken into account by a random walk<br />

model, but horizontal diffusion was not because preliminary<br />

results showed too much horizontal diffusion over Japan. Since<br />

the planthoppers don’t like cooler air, a temperature ceiling of<br />

16.5 ºC was set up, and they could not go beyond that ceiling.<br />

Wind, temperature, and vertical diffusion coefficient data were<br />

given by numerical weather forecasts. Simulation duration was<br />

48 h. The model calculated the relative aerial density of<br />

planthoppers based on their position on the model grid. The<br />

horizontal resolution was 33 km. Areas of relative density larger<br />

than zero in the lowest level, which was less than 100 m above<br />

the ground, were used for prediction. These areas were called<br />

“migration clouds” (Fig. 2).<br />

Prediction system<br />

First, the latest meteorological data were supplied online to an<br />

advanced numerical weather prediction model, MM5 (Grell<br />

et al 1994). The model forecast atmospheric fields for the next<br />

72 hours at 1-hour intervals. Second, these forecast fields were<br />

supplied to the planthopper migration simulation model,<br />

GEARN, which calculated displacement of a number of modeled<br />

planthoppers and predicted relative aerial density. The<br />

data were converted to PDF files at 3-hour intervals and sent<br />

to the project’s Web site. These processes were conducted automatically.<br />

The system predicted migrations over the next two<br />

days. The maps of relative aerial density provided information<br />

on the timing and area of arrivals. The system also gave<br />

possible migration sources.<br />

Results and discussion<br />

Evaluation<br />

Figure 2 shows an example of predicted migration clouds. An<br />

evaluation was conducted using daily catch data obtained at<br />

three sites in Kyushu, western Japan, in 2003 and 2004. The<br />

sites were Saga (33.17°N, 130.33°E), Kumamoto (32.95°N,<br />

130.78°E), and Kagoshima (31.52°N, 130.50°E). The system<br />

Session 20: Improving rice productivity through IT 571

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