作者: J. S. Briggs
DOI: 10.1007/978-1-4757-9880-7_5
关键词: Quantum number 、 Physics 、 Classical mechanics 、 Scattering theory 、 Position and momentum space 、 Coulomb's law 、 Coulomb 、 Bound state 、 Coulomb explosion 、 Coulomb barrier
摘要: In the solution of atomic and molecular few-body problems one is in fortunate position that force operating, Coulomb force, known exactly has a simple analytic form both configuration momentum space. For systems involving nuclei low charge situation even simpler since relativistic quantum-electrodynamic effects can also be neglected most cases. Then it appears remarkable simplest problem, three particles, still not solved completely. The reason equally simple. infinite range singular behavior at origin, space, result mathematical difficulties present for short-range potentials. example, traditional formal scattering theory applicable must modified appropriately. Similarly formation resonances two-electron atoms motion states three-body continuum, correlation between particles extends to separation; never free. Of course this feature well understood two-body which luckily soluble closed quantum-mechanical classical infinite-range results an number bound converging breakup threshold.