首页> 外文期刊>Nuclear Physics, A: Journal Devoted to the Experimental Study of the Fundamental Constituents of Matter and Their Actions >Cross section of the processes e(+) + e(-) -> e(+) + e(-)(gamma), pi(+) + pi(-)(gamma), mu(+) + mu(-)(gamma), gamma plus gamma(gamma) in the energy region 200 MeV <= 2E <= 3 GeV
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Cross section of the processes e(+) + e(-) -> e(+) + e(-)(gamma), pi(+) + pi(-)(gamma), mu(+) + mu(-)(gamma), gamma plus gamma(gamma) in the energy region 200 MeV <= 2E <= 3 GeV

机译:过程的横截面e(+)+ e(-)-> e(+)+ e(-)(伽马),pi(+)+ pi(-)(伽马),mu(+)+ mu(- )(γ),能量区域中的γ加γ(γ)200 MeV <= 2E <= 3 GeV

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摘要

The cross section for different processes induced by e(+)e(-) annihilation. in the kinematical limit beta(mu) approximate to beta(pi) = (1 - m(pi)(2)/epsilon(2))(1/2) similar to 1, is calculated taking into account first order corrections to the amplitudes and the corrections due to soft emitted photons, with energy omega <= Delta E <= epsilon in the center of mass of the e(+)e(-) colliding beams. The results are given separately for charge-odd and charge-even terms in the final channels pi(+)pi(-)(gamma) and mu(+)mu(-)(gamma). In case of pions, form factors are taken into account. The differential cross sections for the processes: e(+) + e(-) -> e(+) + e(-)(+gamma), -> pi(+) + pi(-)(gamma), -> mu(+) + mu(-)(gamma), -> gamma + gamma(gamma) have been calculated and the corresponding formulas are given in the ultrarelativistic limit root s/2 = epsilon m mu similar to m pi. For a quantitative evaluation of the contribution of higher order of the perturbation theory, the production of pi(+)pi(-), including radiative corrections. is calculated in the approach of the lepton structure functions. This allows to estimate the precision of the obtained results as better than 0.5% outside the energy region corresponding to narrow resonances. A method to integrate the cross section, avoiding the difficulties which arise from singularities is also described.
机译:由e(+)e(-)ni灭引起的不同过程的横截面。在运动极限β(mu)近似于beta(pi)=(1- m(pi)(2)/ epsilon(2))(1/2)近似于1的情况下,考虑到对振幅和由于软发射光子而引起的校正,在e(+)e(-)碰撞光束的质心处,能量ω<= Delta E <= epsilon。结果分别在最终通道pi(+)pi(-)γ和mu(+)mu(-)γ中针对奇数和偶数项给出。如果是小便,则要考虑形状因素。过程的微分横截面:e(+)+ e(-)-> e(+)+ e(-)(+ gamma),-> pi(+)+ pi(-)(gamma),->已计算出mu(+)+ mu(-)γ,-> gamma +γ(γ),并在超相对论极限根s / 2 = epsilon m mu中给出了与m pi相似的公式。为了对扰动理论的高阶贡献做出定量评估,请生成pi(+)pi(-),包括辐射校正。用轻子结构函数的方法计算。这允许将获得的结果的精度估计为在对应于窄共振的能量区域之外好于0.5%。还描述了一种整合横截面的方法,该方法避免了由奇异性引起的困难。

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