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MEASUREMENT OF COLLISION CROSS SECTIONS OF GASES WITH PHOTON ECHO TECHNIQUES.

机译:用光波回波技术测量气体的碰撞截面。

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摘要

The theory for the production of photon echoes and the collision effects on the echo decay is developed and used to provide the method of measuring the total elastic collision cross section in gases. For the first time, it shows how the selection of time interval T between exciting pulses can distinguish between the small angle and large total cross sections.;(DIAGRAM, TABLE OR GRAPHIC OMITTED...PLEASE SEE DAI).;First a statistical theory is applied on the random velocity jumps under impacts. This yields.;(DIAGRAM, TABLE OR GRAPHIC OMITTED...PLEASE SEE DAI).;It is shown that the photon echo's amplitude is proportional to (VBAR)G(,2)(VBAR)('2). For plane wave exciting pulses, propagating in z direction, the velocity changing collisions effect is given by.;where (GAMMA) is the mean collision rate. Then consider the effect of elastic binary impact, the explicit form can be written as.;(DIAGRAM, TABLE OR GRAPHIC OMITTED...PLEASE SEE DAI).;where n is the density of the system, P(V) is the Maxwell-Boltzmann distribution function and (sigma)(V,(theta)) is the differential cross section of A - B impact.;It further shows that a classification of 1nG(,V) can be made on the variation of T, the time separation between exciting pulses, such that.;1nG(,V) (DBLTURN) (1/3)nK('2) T('3) (T < 5ns).;(DBLTURN) -nT (T > 1(mu)s).;(DBLTURN) -nT (T < 0.5(mu)s).;Where is the diffusion cross section, is the total collision cross section including both large angle and small angle, and is the total collision cross section by large angle only.;Assume a Van der Waals type intermolecular interactions, quantum mechanical consideration will yield a total elastic collision cross section = 2.4 b(,0)('2), where (b(,0))('5) = 3(pi)('C)/8(H/2PI)V and C is the Van der Waals interaction constant.;Measurements of the total elastic collision cross section of gases are carried out in echo relaxation experiments. Echoes are induced in SF(,6) stimulated by two pulses from two Q-switching CO(,2) laser on P(16) line.;Then the buffer gas is introduced sequentially in small amount of few millitorr, and echo intensity and the system pressure are recorded.;The relaxation of relative echo intensity is analyzed as a function of system pressure.;1n(I/I(,0)) = -4nT = -mP'.;The buffer gases studied include He, Ar, N(,2), O(,2), H(,2), HCl, CO(,2), SiF(,4), C(,2)H(,2), and CClF(,3). Experimental values of total collision cross section of these gases are as follows. In the unit of 10('-18)m('2), (,SF(,6)-He) = 1.0,;(,SF(,6)-O(,2)) = 2.1, (,SF(,6)-Ar) = 2.0, (,SF(,6)-H(,2)) = 1.2, (,SF(,6)-N(,2)) = 2.2,;(,SF(,6)-CO(,2)) = 2.3, (,SF(,6)-C(,2)H(,2)) = 2.2, (,SF(,6)-SiF(,4)) = 2.7, (,SF(,6)-CClF(,3)) = 3.1, and (,SF(,6)-Hcl) = 3.4.;A comparison is made between the calculated and the experimental values.;This study indicates that the photon echo technique is capable of measuring the total elastic collision cross section. However the experimental capability is constrained in that variation of T is limited and the observation of a transition from to can not be achieved. The measured data of are the total elastic collision cross sections.
机译:提出了产生光子回波以及碰撞对回波衰减的影响的理论,并将其用于提供测量气体中总弹性碰撞截面的方法。首次展示了如何选择激励脉冲之间的时间间隔T来区分小角度和大横截面。(图表,表格或图形省略...请参见图)。应用于冲击下的随机速度跳跃。这产生了;(省略了图表,表格或图形...请参见DAI)。表明,光子回波的幅度与(VBAR)G(,2)(VBAR)('2)成比例。对于在z方向上传播的平面波激励脉冲,速度变化的碰撞效果由下式给出:其中(GAMMA)是平均碰撞率。然后考虑弹性二元冲击的影响,可以将显式表示为:(图,表格或图形省略...请参见DAI)。其中n是系统的密度,P(V)是麦克斯韦-Boltzmann分布函数和σ(V,θ)是A-B冲击的微分截面;进一步表明,可以根据T的变化,时间将1nG(,V)分类激励脉冲之间的间隔,使得:1nG(,V)(DBLTURN)(1/3)nK('2)T('3)(T <5ns)。;(DBLTURN)-nT(T> 1(mu )s)。;(DBLTURN)-nT(T <0.5μs).;其中扩散截面,是包括大角度和小角度的总碰撞截面,并且是总碰撞截面假定范德华型分子间相互作用,量子力学考虑将产生总的弹性碰撞截面= 2.4 b(,0)('2),其中(b(,0))('5)= 3(pi)('C)/ 8(H / 2PI)V和C是范德华相互作用常数。在回波弛豫实验中确定了气体的总弹性碰撞横截面。在P(16)线上的两个Q开关CO(,2)激光器的两个脉冲激发的SF(,6)中产生回波;然后以少量的几毫托依次引入缓冲气体,并产生回声强度和1n(I / I(,0))= -4nT = -mP'.;研究的缓冲气体包括He,Ar ,N(,2),O(,2),H(,2),HCl,CO(,2),SiF(,4),C(,2)H(,2)和CClF(,3) 。这些气体的总碰撞截面的实验值如下。以10('-18)m('2)为单位,(,SF(,6)-He)= 1.0,;(,SF(,6)-O(,2))= 2.1,(,SF (,6)-Ar)= 2.0,(,SF(,6)-H(,2))= 1.2,(,SF(,6)-N(,2))= 2.2,;(,SF(, 6)-CO(,2))= 2.3,(,SF(,6)-C(,2)H(,2))= 2.2,(,SF(,6)-SiF(,4))= 2.7 ,(,SF(,6)-CClF(,3))= 3.1,(,SF(,6)-Hcl)= 3.4 .;对计算值和实验值进行了比较。光子回波技术能够测量总的弹性碰撞截面。但是,实验能力受到限制,因为T的变化受到限制,无法观察到从T到T的转变。的测量数据是总的弹性碰撞横截面。

著录项

  • 作者

    YANG, TSE JEFF.;

  • 作者单位

    The Ohio State University.;

  • 授予单位 The Ohio State University.;
  • 学科 Optics.
  • 学位 Ph.D.
  • 年度 1980
  • 页码 183 p.
  • 总页数 183
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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