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poster - International Conference of Agricultural Engineering

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Land use in each sub-watershed was characterized using GIS as rice paddy fields, forest, and<br />

upland fields with a ratio <strong>of</strong> each land use area to the total area <strong>of</strong> each sub-watershed.<br />

Concentration <strong>of</strong> nitrate dissolved in sample waters was quantitatively determined by an ion<br />

chromatography using Dionix IC 20. Two litters <strong>of</strong> the sample waters were passed through a<br />

Millipore filter with the pore size <strong>of</strong> 0.2 µm, and concentrated down to about 40 ml on an<br />

electric hot plate, reducing the volume in a stainless steel vat. Special care was paid for<br />

prompt contamination during the concentration procedure. Nitrate in the concentrates<br />

containing nitrogen less than 300 µg was reduced by addition <strong>of</strong> Devarda’s alloy under the<br />

gas-tight container (Kjeldahl steam distillation apparatus) into ammonia. The evolved<br />

ammonia was quantitatively fixed as an ammonium sulfate in an excess <strong>of</strong> sulfuric acid<br />

medium. Ammonium in the solution was eventually converted into ammonium salt <strong>of</strong><br />

tetraphenyl-borate that was hardly soluble in acidic water. The precipitate was recovered<br />

and air-dried. The 15 N/ 14 N ratios <strong>of</strong> the dry precipitate were determined by a continuous-flow<br />

mass spectrometer (Finnigan DELTA plus). Nitrogen isotopic ratios were expressed by<br />

common δ 15 N notation, per mil variation relative to atmospheric dinitrogen (δ 15 N = 0 ‰). The<br />

overall precision during the protocol established in the present study is better than ±0.2 ‰.<br />

quantitative recovery <strong>of</strong> reagent-grade nitrate in range from 300 to 1,000 µg-nitrogen during<br />

the reduction and precipitation, together with the nitrogen isotopic measurement were<br />

repeatedly tested, confirming analytical accuracy.<br />

2.1. Relationship between δ 15 N and NO 3 concentration<br />

As NO 3 in the main stream was mixed with NO 3 in tributaries, the following relationship for the<br />

main stream might be described with a mixing model (Mariottiet al., 1988):<br />

δ m<br />

Q m<br />

= ∑ δ i<br />

Q i<br />

[1]<br />

i<br />

Q = A×<br />

H × C<br />

[2]<br />

where δ was nitrogen isotopic ratio (‰), Q was the mass <strong>of</strong> nitrate (kg), A was the area <strong>of</strong> a<br />

watershed (km 2 ), H was precipitation (mm), and C was NO 3 concentration <strong>of</strong> river water<br />

(mg/L). Subscripts m and I indicated the main stream and a tributary, respectively. If we<br />

assumed that precipitation in all sub-watersheds was identical, Eqs. 1 and 2 were reduced to:<br />

δ C<br />

2.2. Estimation <strong>of</strong> NO 3 origin<br />

m<br />

m<br />

=<br />

∑<br />

i<br />

δ A C<br />

i<br />

i<br />

i<br />

A<br />

m<br />

. [3]<br />

The amount <strong>of</strong> N supplied to river water might be estimated based on differences in land use<br />

and different δ 15 N values for the various origins <strong>of</strong> N, i.e. chemical fertilizer, animal manure<br />

compost, and rain water. There were following relationships <strong>of</strong> NO 3 concentration and δ 15 N<br />

for those origins (Morita, 2002):<br />

A=B+C+D [4]<br />

aA=bB+cC+dD [5]<br />

where A, B, C, and D indicated the NO 3 concentrations (mg/L) <strong>of</strong> river water, chemical<br />

fertilizer origin, animal manure origin, and rainwater origin, respectively, and a, b, c, and d<br />

indicated δ 15 N values (‰) <strong>of</strong> NO 3 for river water, chemical fertilizer origin, animal manure<br />

origin, and rainwater origin, respectively.<br />

The NO 3 concentration <strong>of</strong> the chemical fertilizer origin, B (mg/L), might be estimated by<br />

substituting measured values <strong>of</strong> A and a for Eqs. 4 and 5, respectively, as:

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