Certain Hamiltonians based on two coupled quantum mechanical spins exhibit degenerate eigenvalues despite having no obvious symmetries: the corresponding conserved quantities do not appear to have a simple form when expressed as polynomials of the generators of rotations for the respective spins. As observed in [1], one such Hamiltonian helps explain resonances in the spin relaxation rate of optically pumped Rb_2, as a function of applied magnetic field. For this Hamiltonian and others closely related to it, we give an explanation why the degeneracies exist, based on an argument inspired by supersymmetry
The problem of an electron in a general central potential, subject to a constant external magnetic f...
Wigner gave a well-known proof of Kramers degeneracy for time reversal invariant systems containing ...
The purpose of this paper is to show that the determination of the symmetry Lie algebra of a Hamilto...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In the framework of quantum theory, we present one theorem and three corollaries regarding the d...
The problem of degeneracy in quantum mechanics is related to the existence of groups of contact tran...
The relation between the appearance of accidental degeneracy in the energy levels of a given Hamilto...
Symmetry is a fundamental characteristic of any physical system and it plays a clear role in biology...
We find raising and lowering operators distinguishing the degenerate states for the Hamiltonian H = ...
In classical physics, angular momentum is defined by rxp (r, p vectors) which is constrained motion...
It is known that the N=2 Wess–Zumino supersymmetric quantum mechanical model has p–1 degenerate zero...
Author Institution: Department of Chemistry, The Catholic University of AmericaOptical rotation for ...
The problem of an electron in a general central potential, subject to a constant external magnetic f...
Wigner gave a well-known proof of Kramers degeneracy for time reversal invariant systems containing ...
The purpose of this paper is to show that the determination of the symmetry Lie algebra of a Hamilto...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In this paper we revisit the problem of finding hidden symmetries in quantum mechanical systems. Our...
In the framework of quantum theory, we present one theorem and three corollaries regarding the d...
The problem of degeneracy in quantum mechanics is related to the existence of groups of contact tran...
The relation between the appearance of accidental degeneracy in the energy levels of a given Hamilto...
Symmetry is a fundamental characteristic of any physical system and it plays a clear role in biology...
We find raising and lowering operators distinguishing the degenerate states for the Hamiltonian H = ...
In classical physics, angular momentum is defined by rxp (r, p vectors) which is constrained motion...
It is known that the N=2 Wess–Zumino supersymmetric quantum mechanical model has p–1 degenerate zero...
Author Institution: Department of Chemistry, The Catholic University of AmericaOptical rotation for ...
The problem of an electron in a general central potential, subject to a constant external magnetic f...
Wigner gave a well-known proof of Kramers degeneracy for time reversal invariant systems containing ...
The purpose of this paper is to show that the determination of the symmetry Lie algebra of a Hamilto...