A deformation of the Landau problem based on a modification of Fock algebra is considered. Systems with the Hamiltonians f(Ĥ) where Ĥ is the Landau Hamiltonian in the lowest level are discussed. The case f(Ĥ) = α1Ĥ + α2Ĥ2 is studied and it is shown that in this particular example, parameters of the problem can be fixed by using the quadratic Zeeman effect data and the Breit–Rabi formula.

中文翻译：

---

变形量子力学和朗道问题

考虑了基于 Fock 代数修改的朗道问题的变形。具有哈密顿量的系统F(H)在哪里H是讨论最低层次的朗道哈密顿量。案子F(H) = α1H + α2H2研究表明，在这个特定的例子中，问题的参数可以通过使用二次塞曼效应数据和 Breit-Rabi 公式来固定。