大气粗颗粒干沉降模式的建立

Kenneth E. Noll, Kenneth Y.P. Fang
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Deposition to the upper plate surface (<em>V</em><sub><em>dU</em></sub>) was given by: <em>V</em><sub><em>dU</em></sub> = <em>V</em><sub><em>ST</em></sub> + <em>V</em><sub><em>I</em></sub>, while deposition to the lower plate surface (<em>V</em><sub><em>dL</em></sub>) was given by: <em>V</em><sub><em>dL</em></sub> = − <em>V</em><sub><em>ST</em></sub> + <em>V</em><sub><em>I</em></sub>. The inertial deposition velocity was defined as: <span><math><mtext>V</mtext><msub><mi></mi><mn>I</mn></msub><mtext> = </mtext><mtext>\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub><mtext>U</mtext><msup><mi></mi><mn>∗</mn></msup></math></span>, where <span><math><mtext>\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub></math></span> is the particle effective inertial coefficient and <span><math><mtext>U</mtext><msup><mi></mi><mn>∗</mn></msup></math></span> is friction velocity. 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A particle flux ratio (<em>F</em><sub><em>R</em></sub>) was defined as: <span><math><mtext>F</mtext><msub><mi></mi><mn>R</mn></msub><mtext> = </mtext><mtext>V</mtext><msub><mi></mi><mn>dL</mn></msub><mtext>V</mtext><msub><mi></mi><mn>dU</mn></msub></math></span>. The mass median aerodynamic diameter MMD<sub>a</sub> for the atmospheric coarse particle size distribution correlated closely with the geometric mean values of (<em>F</em><sub><em>R</em></sub>). The flux ratio was also related to the shape of the coarse particle mass distribution. The flux ratio was less than 0.1 for particles smaller than 3 μm diameter and did not increase significantly with wind speed. This corresponded to a minimum in the coarse particle mass distribution that was present for particles smaller than 3 μm diameter. The flux ratio was also small for particles larger than 50 μm diameter but increased rapidly with wind speed. This indicated that larger particles could remain suspended under high wind speed conditions. The measured mass distributions for atmospheric coarse particles showed an increase in larger particles with an increase in wind speed. This was in accordance with the increase in the particle flux ratio.</p></div>","PeriodicalId":100138,"journal":{"name":"Atmospheric Environment (1967)","volume":"23 3","pages":"Pages 585-594"},"PeriodicalIF":0.0000,"publicationDate":"1989-01-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"https://sci-hub-pdf.com/10.1016/0004-6981(89)90007-3","citationCount":"82","resultStr":"{\"title\":\"Development of a dry deposition model for atmospheric coarse particles\",\"authors\":\"Kenneth E. Noll,&nbsp;Kenneth Y.P. Fang\",\"doi\":\"10.1016/0004-6981(89)90007-3\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"<div><p>Atmospheric inertial deposition of coarse particles has been quantified by the evaluation of particle dry deposition flux data collected simultaneously on the top and bottom surfaces of a smooth plate with a sharp leading edge that was pointed into the wind by a wind vane. The deposited particles were weighed and counted. The airborne concentration of coarse particles was measured with a Rotary Impactor. Deposition velocity was determined by dividing the mass flux (plate) by the airborne concentration (Rotary Impactor). The deposition velocity was considered to be due to gravitational settling (<em>V</em><sub><em>ST</em></sub>) and inertial deposition (<em>V</em><sub><em>I</em></sub>). Deposition to the upper plate surface (<em>V</em><sub><em>dU</em></sub>) was given by: <em>V</em><sub><em>dU</em></sub> = <em>V</em><sub><em>ST</em></sub> + <em>V</em><sub><em>I</em></sub>, while deposition to the lower plate surface (<em>V</em><sub><em>dL</em></sub>) was given by: <em>V</em><sub><em>dL</em></sub> = − <em>V</em><sub><em>ST</em></sub> + <em>V</em><sub><em>I</em></sub>. The inertial deposition velocity was defined as: <span><math><mtext>V</mtext><msub><mi></mi><mn>I</mn></msub><mtext> = </mtext><mtext>\\\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub><mtext>U</mtext><msup><mi></mi><mn>∗</mn></msup></math></span>, where <span><math><mtext>\\\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub></math></span> is the particle effective inertial coefficient and <span><math><mtext>U</mtext><msup><mi></mi><mn>∗</mn></msup></math></span> is friction velocity. Based on these equations, <span><math><mtext>\\\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub></math></span> was evaluated as a function of particle size as: <span><math><mtext>\\\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub><mtext> = 1.12e</mtext><msup><mi></mi><mn><mtext>−30.36/d</mtext><msub><mi></mi><mn>n</mn></msub></mn></msup></math></span>, where <em>d</em><sub><em>a</em></sub> is the particle aerodynamic diameter (μm). The correlation coefficient was 0.92, <span><math><mtext>\\\\</mtext><mtext>̄</mtext><mtext>ge</mtext><msub><mi></mi><mn>A</mn></msub></math></span> varied from 0.1 to 1.0 for particles between 5 and 100 μm diameter.</p><p>The particle dry deposition fluxes obtained for the top and bottom surfaces of the plate were extended to the free atmosphere. A particle flux ratio (<em>F</em><sub><em>R</em></sub>) was defined as: <span><math><mtext>F</mtext><msub><mi></mi><mn>R</mn></msub><mtext> = </mtext><mtext>V</mtext><msub><mi></mi><mn>dL</mn></msub><mtext>V</mtext><msub><mi></mi><mn>dU</mn></msub></math></span>. The mass median aerodynamic diameter MMD<sub>a</sub> for the atmospheric coarse particle size distribution correlated closely with the geometric mean values of (<em>F</em><sub><em>R</em></sub>). The flux ratio was also related to the shape of the coarse particle mass distribution. The flux ratio was less than 0.1 for particles smaller than 3 μm diameter and did not increase significantly with wind speed. This corresponded to a minimum in the coarse particle mass distribution that was present for particles smaller than 3 μm diameter. The flux ratio was also small for particles larger than 50 μm diameter but increased rapidly with wind speed. 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引用次数: 82

摘要

利用风向标指向风的锋利前缘光滑板的上下表面同时采集的颗粒干沉降通量数据,对粗颗粒大气惯性沉降进行了量化。对沉积的颗粒进行称重和计数。用旋转冲击器测量了空气中粗颗粒的浓度。沉积速度由质量通量(板)除以空气浓度(旋转冲击器)确定。沉积速度考虑为重力沉降(VST)和惯性沉积(VI)。上平板表面沉积(VdU)为:VdU = VST + VI,下平板表面沉积(VdL)为:VdL =−VST + VI。惯性沉积速度定义为:VI = \ \ geAU∗,其中\ \ geA为粒子有效惯性系数,U∗为摩擦速度。根据这些方程,将\ \ geA计算为粒径的函数:\ \ geA = 1.12e−30.36/dn,其中da为颗粒气动直径(μm)。5 ~ 100 μm颗粒的相关系数为0.92,相关系数为0.1 ~ 1.0。得到的颗粒干沉积通量的板的顶部和底部表面延伸到自由气氛。定义粒子通量比FR为:FR = VdLVdU。大气粗粒度分布的质量中值气动直径MMDa与(FR)几何平均值密切相关。通量比还与粗颗粒质量分布的形状有关。粒径小于3 μm的颗粒的通量比小于0.1,且随风速的增大不显著。这与直径小于3 μm的粗颗粒质量分布的最小值相对应。粒径大于50 μm的颗粒的通量比也较小,但随着风速的增大通量比迅速增大。这表明在高风速条件下,较大的颗粒可以保持悬浮状态。实测的大气粗颗粒质量分布表明,随着风速的增加,较大颗粒的质量增加。这与颗粒通量比的增加是一致的。
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Development of a dry deposition model for atmospheric coarse particles

Atmospheric inertial deposition of coarse particles has been quantified by the evaluation of particle dry deposition flux data collected simultaneously on the top and bottom surfaces of a smooth plate with a sharp leading edge that was pointed into the wind by a wind vane. The deposited particles were weighed and counted. The airborne concentration of coarse particles was measured with a Rotary Impactor. Deposition velocity was determined by dividing the mass flux (plate) by the airborne concentration (Rotary Impactor). The deposition velocity was considered to be due to gravitational settling (VST) and inertial deposition (VI). Deposition to the upper plate surface (VdU) was given by: VdU = VST + VI, while deposition to the lower plate surface (VdL) was given by: VdL = − VST + VI. The inertial deposition velocity was defined as: VI = \̄geAU, where \̄geA is the particle effective inertial coefficient and U is friction velocity. Based on these equations, \̄geA was evaluated as a function of particle size as: \̄geA = 1.12e−30.36/dn, where da is the particle aerodynamic diameter (μm). The correlation coefficient was 0.92, \̄geA varied from 0.1 to 1.0 for particles between 5 and 100 μm diameter.

The particle dry deposition fluxes obtained for the top and bottom surfaces of the plate were extended to the free atmosphere. A particle flux ratio (FR) was defined as: FR = VdLVdU. The mass median aerodynamic diameter MMDa for the atmospheric coarse particle size distribution correlated closely with the geometric mean values of (FR). The flux ratio was also related to the shape of the coarse particle mass distribution. The flux ratio was less than 0.1 for particles smaller than 3 μm diameter and did not increase significantly with wind speed. This corresponded to a minimum in the coarse particle mass distribution that was present for particles smaller than 3 μm diameter. The flux ratio was also small for particles larger than 50 μm diameter but increased rapidly with wind speed. This indicated that larger particles could remain suspended under high wind speed conditions. The measured mass distributions for atmospheric coarse particles showed an increase in larger particles with an increase in wind speed. This was in accordance with the increase in the particle flux ratio.

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