简单原理图模型中共振态的结构

IF 0.2 Q4 MATHEMATICS
M. Odsuren, G. Khuukhenkhuu, S. Davaa, K. Katō
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引用次数: 0

摘要

.复标度法是物理学领域,特别是核物理学领域的有力工具之一。在第一阶段,主要指出了它的优点,用于描述复合材料系统中的共振状态。在最后的决定中,这种方法的使用增加了,不仅可以获得关于共振状态的信息,还可以确定可观测值中的散射量。要确定波中是否存在许多共振状态并不容易,可以使用复杂的定标方法来确定获得的许多共振状态。简单的图解两体模型被应用于许多共振态的研究。应用复标度方法,即使同时具有宽和尖锐的衰变宽度,我们也可以很容易地获得几个共振态。在这项工作中,报道了Jπ=0+波的一界和五个共振态,以及Jπ=1−波的一束缚和四个共振态。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
STRUCTURE OF RESONANCE STATES IN THE SIMPLE SCHEMATIC MODEL
. The complex scaling method is one of the powerful tool in wide areas of physics, particularly in nuclear physics. In the first stage, its advantage was mainly pointed out for description of the resonance states in the composite systems. In the last decide, the usage of this method has increased not only to obtain information on resonance states but also to determine scattering quantities in the observables. To determine the presence of many resonant states at the wave is not easy and complex scaling method can be used to determine the obtain many resonant states. The simple schematic two-body model is applied for study of many resonant states. Applying the complex scaling method, we can easily obtain several resonance states even with a wide and a sharp decay widths simultaneously. In this work, one bound and five resonance states for J π = 0 + wave and one bound and four resonance states for J π = 1 − wave are reported.
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来源期刊
CiteScore
0.30
自引率
0.00%
发文量
11
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