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The drop of potential at the cathode in flames.

机译:火焰中阴极处的电位降。

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摘要

The theory as given by J. J. Thomson for the drop of potential at plane electrodes has been modified by allowing for recombination in the layer and a similar theory for cylindrical electrodes has been worked out. The equation for plane cathodes is V2=32pi 75k1 12x32 2 , and for cylindrical cathodes is V2=2i 3k1&parl0;r22-r2 0&parr0;2 12 r32 logr2+r 22-r20 r0-r2 2&parl0;r22-r20 &parr0;12-&parl0; r22-r20&parr0; 323 , where V2 = the potential drop across the sheath, i = the current density, x2 = the sheath thickness at the plane cathode, r0 = the radius of the cylindrical cathode, r2 = the radius of the cylindrical sheath about the cathode, and k1 = the velocity of the positive ions for a gradient of 1.0 volt per cm. The experimental results for platinum electrodes immersed in pure NaCl flames agree well with the theoretical equations given. It is found that the drop in potential at the cathode occurs in a sheath of uniform thickness, which completely surrounds the electrode. By plotting the gas potential at various points in the flame against distance from the cathode it is possible to estimate the thickness of the sheath. Over 95% of the potential drop takes place across the sheath at the cathode provided it is of clean platinum. If the cathode is not clean electrons are emitted which partially neutralize the accumulation of positive ions and thus reduce the sheath thickness. By measuring v2, i, x2 or r0 and r2, and making the proper substitutions in the above equations, the mobility k 1 of the positive ions is found to average 12.4 for a pure flame and 8.1 cms per sec. for one volt per cm for a NaCl flame.;It is found that the current density at the surface of the cylindrical sheath is constant for any given flame conditions, and size of cathode. Thus one can measure the current density existing in the small uniform gradient just outside the sheath. The current density at the sheath surface in a pure flame varies from 1.0 to 2.5 microamperes and for the NaCl flame from 5.0 to 11.0 microamperes.;A study of the characteristic current-voltage curve for a wire probe in a flame makes it possible to measure the voltage correction to be applied to the measured probe potential in order to obtain the true gas potential adjacent to the test probe. The correction is of the order of +1.0 volts.
机译:J. J. Thomson给出的关于平面电极电位下降的理论已通过允许在层中复合而得到修改,并且已经研究出了类似的圆柱电极理论。平面阴极的等式为V2 = 32pi 75k1 12x32 2,圆柱阴极的等式为V2 = 2i 3k1&parl0; r22-r2 0&parr0; 2 12 r32 logr2 + r 22-r20 r0-r2 2&parl0; r22-r20&parr0; 12-&parl0 ; r22-r20&parr0; 323,其中V2 =穿过护套的电势降,i =电流密度,x2 =平面阴极的护套厚度,r0 =圆柱形阴极的半径,r2 =围绕阴极的圆柱形护套的半径,以及k1 =正离子的速度(每厘米1.0伏)。浸入纯NaCl火焰中的铂电极的实验结果与给出的理论方程式非常吻合。发现在阴极处的电势下降发生在厚度均匀的护套中,该护套完全围绕电极。通过绘制火焰中各个点处相对于距阴极的距离的气体电势,可以估计护套的厚度。如果阴极是干净的铂,则超过95%的电位降会在阴极的护套上发生。如果阴极不是干净的,则发射出电子,电子将部分中和正离子的积累,从而减小护套的厚度。通过测量v2,i,x2或r0和r2,并在上述等式中进行适当的替换,对于纯火焰,正离子的迁移率k 1平均为12.4,每秒为8.1 cms。对于NaCl火焰,每厘米1伏特。发现在任何给定的火焰条件和阴极尺寸下,圆柱护套表面的电流密度是恒定的。因此,人们可以测量鞘管外部小的均匀梯度中存在的电流密度。纯火焰中护套表面的电流密度在1.0到2.5微安之间变化,NaCl火焰在5.0到11.0微安之间变化;对火焰中线探针的特征电流-电压曲线的研究使测量成为可能为了获得与测试探针相邻的真实气体电势,将对要测量的探针电势施加电压校正。校正约为+1.0伏。

著录项

  • 作者

    Boucher, Paul Edward.;

  • 作者单位

    Rice University.;

  • 授予单位 Rice University.;
  • 学科 Physics General.
  • 学位 Ph.D.
  • 年度 1928
  • 页码 81 p.
  • 总页数 81
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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