Skornyakov-Ter-Martirosyan方程的微分形式
Differential Form of the Skornyakov--Ter-Martirosyan Equations
摘要:
将动量空间中的Skornyakov-Ter-Martirosyan三玻色子积分方程转化为微分方程。这使我们能够考虑相当直接的丹尼洛夫条件提供自伴的基本三体哈密顿与零程对相互作用。对于氦三聚体的微分方程的数值解进行了比较与Faddeev型AGS方程。
英文摘要:
The Skornyakov--Ter-Martirosyan three-boson integral equations in momentum space are transformed into differential equations. This allows us to take into account quite directly the Danilov condition providing self-adjointness of the underlying three-body Hamiltonian with zero-range pair interactions. For the helium trimer the numerical solutions of the resulting differential equations are compared with those of the Faddeev-type AGS equations.
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