Spin Transfer Measurements in $(\vec{p},\vec{n})$ Reactions

J. Rapaport
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Abstract

The measurement of complete sets of spin transfer coefficients in nuclear transitions, induced via charge-exchange (\((\vec p, \vec n)\)) reactions at intermediate energies, is a unique form of separating the spin-dependent and spin-independent contributions to the differential cross section. The two components of the spin-dependent contribution, the spin-longitudinal and spin-transverse components may equally be separated. This is extremely important in cases where the target nuclei has a non-integer ground state spin. In this study and as an example of the above, we present differential cross section and complete set of polarization transfer coefficients obtained in the (\(^{13} C(\vec p, \vec n)\)) 13N reaction studied at angles between 0° and 33° and at 197 MeV incident proton energy. Polarization transfer coefficients are used to obtain the fraction of the Gamow-Teller (GT) component in the mirror ground state transition, which is a combination of the spin-independent Fermi (F) and spin-dependent GT components. Data are also presented for the transition to the first excited state in 13N at 2.34 MeV. This is a (1/2)− → (1/2)+ transition and the cross section is an incoherent admixture of ΔJ π = 1− and ΔJ π = 0− components. The complete set of polarization transfer coefficients are used to obtain differential cross section data for both components. The empirical results are compared with Distorted Wave Impulse Approximation calculations, DWIA.
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$(\vec{p},\vec{n})$反应中的自旋转移测量
测量中间能量下电荷交换(\((\vec p, \vec n)\))反应引起的核跃迁中自旋转移系数的完整集合,是分离微分截面中自旋依赖和自旋独立贡献的一种独特形式。自旋相关贡献的两个组成部分,自旋纵向和自旋横向组成部分可以平等地分开。这在目标原子核具有非整数基态自旋的情况下是非常重要的。在本研究中,作为上述的一个例子,我们给出了(\(^{13} C(\vec p, \vec n)\)) 13N反应在0°和33°之间的角度和197 MeV入射质子能量下的微分截面和完整的极化传递系数集。利用极化传递系数得到了镜面基态跃迁中独立于自旋的费米(F)和依赖于自旋的GT分量的组合——伽莫夫-泰勒(GT)分量的分数。本文还给出了在13N以2.34 MeV跃迁到第一激发态的数据。这是一个(1/2)−→(1/2)+跃迁,截面是ΔJ π = 1−和ΔJ π = 0−分量的非相干混合。利用完整的极化传递系数集来获得两组分的微分截面数据。实验结果与畸变波脉冲近似计算(DWIA)进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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