Group algebra, convolution algebra, and applications to quantum mechanics.
Hamiltonian symmetry group role in quantum theory in stationary states classification, transition probabilities and selection rules
Loewdin, P.-O.↗
Engineering topics
Publications and source records attributed to Loewdin, P.-O..
Hamiltonian symmetry group role in quantum theory in stationary states classification, transition probabilities and selection rules
Importance of H-bonding on stability of genetic code of DNA as expressed by Watson-Crick model and template idea
Evaluation of upper bound to energy eigenvalues in Schroedinger perturbation theory, utilizing theory of inhomogeneous equations
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Lower bounds to energy eigenvalues in perturbation theory ground state, studying lower bounds to ground state energies of helium-like ions