We re-examine the justification for the imposition of regular boundary conditions on the wavefunction at the Coulomb singularity in the treatment of the hydrogen atom in non-relativistic quantum mechanics. We show that the issue of the correct boundary conditions is not independent of the physical ...
We are able to reconstruct potential which in discrete time formalism leads to energy levels of unperturbed hydrogen atom. We also consider linear energy levels of quantum harmonic oscillator and show how they are produced in the discrete time formalism. More generally, we show that in discrete ...
Energy levels of a hydrogen atom in a strong magnetic field are calculated by expanding the wavefunction in terms of the Landau orbitals. The Coulomb potential is treated as a perturbation which give rise to coupling between various orbitals. The resulting set of coupled ordinary differential equatio...
He proposed a model of hydrogen atom explaining the stability of electrons revolving in orbits around the nucleus. According to Bohr's Model, All the orbits in which electrons are revolving are known as stationary states. The energy of an electron which is far away from the nucleus is consider...
By using the Mathematica and perturbation theory,the energy level splitting(n=2-7)for the hydrogen atom in a stronger magnetic field is computed.The applicable condition of perturbation method is discussed.The numerical results show that:In general,the degeneracy of energy level(n=2-7)can be co...
We show that it is not possible to use the hydrogen atom as a probe of background curvature of the universe. In the second order of perturbation, for 1 state, an upper limit for the energy shifts is obtained. 展开 关键词: Fermi normal coordinates Cosmological constant ...
Energies of the [( n , ℓ = n - 1), 1 ⩽ n ⩽ 20] and the [( n , ℓ = n - 2), 2 ⩽ n ⩽ 20] levels have been calculated for several hydrogenlike kaonic atoms throughout the periodic table, using the current world average kaon mass. Calculations were done in the...
Hydrogen energy levels calculation The energy of the electron in the hydrogen atom equals: En=−mec2α2Z22n2En=−2n2mec2α2Z2 where: EnEn— Energy of the electron at energy level nn; meme— Mass of the electron; cc— Speed of light; α=1/137α=1/137— Fine structure constant;...
DIAMAGNETIC RYDBERG ATOM; BENDER-WU FORMULAS; SPECTRUM; STATES; REGIME; CHAOS; 机译:磁性雷德堡原子;本德-武公式;光谱;州;区域;杂色; 入库时间 2022-08-19 03:36:10 相似文献 外文文献 中文文献 专利 1. Low-lying energy levels of the hydrogen atom in a strong magnetic field [J] . Stubb...
s-orbital. The first energy level only contains an s-orbital. For example, hydrogen has one electron in the s-orbital. Helium has two electrons in the s-orbital, filling the energy level. Because helium's energy level is filled with two electrons, the atom is stable and does not react....