Browsing by Author "Miller, W., Jr."
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Bôcher and Abstract Contractions of 2nd Order Quadratic Algebras
Escobar Ruiz, Mauricio A.; Kalnins, Ernie G.; Miller, W., Jr.; Subag, Eyal (Institute of Mathematics of NAS of Ukraine, 2017)Quadratic algebras are generalizations of Lie algebras which include the symmetry algebras of 2nd order superintegrable systems in 2 dimensions as special cases. The superintegrable systems are exactly solvable physical ... -
Bôcher contractions of conformally superintegrable Laplace equations
Kalnins, Ernie G.; Miller, W., Jr.; Subag, Eyal (2016)The explicit solvability of quantum superintegrable systems is due to symmetry, but the symmetry is often “hidden”. The symmetry generators of 2nd order superintegrable systems in 2 dimensions close under commutation to ... -
Complete sets of functions for perturbations of Robertson Walker cosmologies
Kalnins, Ernie G.; Miller, W., Jr. (1991-05)Crucial to a knowledge of the perturbations of Robertson Walker cosmological models is a knowledge of complete sets of functions with which to expand such perturbations. For the open Robertson Walker cosmology, this question ... -
Complete sets of functions for perturbations of Robertson–Walker cosmologies and spin 1 equations in Robertson–Walker-type space-times
Kalnins, Ernie G.; Miller, W., Jr. (1991-03)Crucial to a knowledge of the perturbations of Robertson–Walker cosmological models are complete sets of functions with which to expand such perturbations. For the open Robertson–Walker cosmology an answer to this question ... -
Complete sets of invariants for dynamical systems that admit a separation of variables
Kalnins, Ernie G.; Kress, Jonathan M.; Miller, W., Jr.; Pogosyan, G.S. (American Institute of Physics, 2002-07)Consider a classical Hamiltonian H in n dimensions consisting of a kinetic energy term plus a potential. If the associated Hamilton–Jacobi equation admits an orthogonal separation of variables, then it is possible to ...
Co-authors for Miller, W., Jr.
Miller, W., Jr. has 18 co-authors in Research Commons.