Group Embedding for the Harmonic Oscillator
Group Embedding for the Harmonic Oscillator is a scholarly work, published in 1966 in ''Physical Review''. The main subjects of the publication include physics, mathematical physics, soliton, Optomechanics, group, harmonic oscillator, quantum mechanics, Non-Hermitian quantum mechanics, Covering group, embedding, spectrum, combinatorics, mathematics, and Casimir effect. Among the four classical algebras of rank $n$, only $\overline{s}\overline{u}(n+1)$ and $\overline{s}\overline{p}(2n)$ are found possible for this purpose.