Spherical polar coordinates are used to solve the Schrödinger equation for a hydrogen atom because
A: the Laplacian operator has its simplest form in spherical polar coordinates.
B: Cartesian coordinates would give particle-in-a-box wavefunctions.
C: the Schrödinger equation is then separable into 3 ordinary differential equations.
D: otherwise the atomic orbitals would violate the Pauli exclusion principle.
A: the Laplacian operator has its simplest form in spherical polar coordinates.
B: Cartesian coordinates would give particle-in-a-box wavefunctions.
C: the Schrödinger equation is then separable into 3 ordinary differential equations.
D: otherwise the atomic orbitals would violate the Pauli exclusion principle.
举一反三
- The Schrödinger equation is ( ) A: a wave equation for Electromagnetic waves. B: a wave equation for photons. C: a differential equation for the time evolution of position. D: the relativistic version of Newton’s second law equation. E: a wave equation for non-relativistic electrons.
- The Schrödinger equation is as fundamental to quantum mechanics as Newton's laws are to mechanics.
- The eigenvalue problem for the Schrödinger equation [img=324x61]18034571f1a03d4.png[/img] has solution for all [img=36x20]18034571fa6baec.png[/img].
- Schrödinger波动力学的力学量部随时间变化,而量子态随时间变化,由此可知Schrödinger波动力学实质上是________________绘景下坐标表象的量子力学 A: Heisenberg B: Schrödinger C: Dirac D: Pauli
- Ψ in the<br/>Schrödinger equation is ( ) A: wave<br/>function B: probability<br/>density C: radial<br/>wave function D: angular<br/>wave function