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Second order superintegrable systems in conformally flat spaces. IV. The classical 3D Stäckel transform and 3D classification theory
Second order superintegrable systems in conformally flat spaces. IV. The classical 3D Stäckel transform and 3D classification theory
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Second order superintegrable systems in conformally flat spaces. IV. The classical 3D Stäckel transform and 3D classification theory

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2006-04, Vol.47 (4), p.1 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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2
Second-order superintegrable systems in conformally flat spaces. I. Two-dimensional classical structure theory
Second-order superintegrable systems in conformally flat spaces. I. Two-dimensional classical structure theory
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Second-order superintegrable systems in conformally flat spaces. I. Two-dimensional classical structure theory

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2005-05, Vol.46 (5), p.053509-053509-28 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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3
Second order superintegrable systems in conformally flat spaces. III. Three-dimensional classical structure theory
Second order superintegrable systems in conformally flat spaces. III. Three-dimensional classical structure theory
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Second order superintegrable systems in conformally flat spaces. III. Three-dimensional classical structure theory

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2005-10, Vol.46 (10), p.103507-103507-28 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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4
Second-order superintegrable systems in conformally flat spaces. V. Two- and three-dimensional quantum systems
Second-order superintegrable systems in conformally flat spaces. V. Two- and three-dimensional quantum systems
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Second-order superintegrable systems in conformally flat spaces. V. Two- and three-dimensional quantum systems

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2006-09, Vol.47 (9), p.093501-093501-25 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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5
Second order superintegrable systems in conformally flat spaces. II. The classical two-dimensional Stäckel transform
Second order superintegrable systems in conformally flat spaces. II. The classical two-dimensional Stäckel transform
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Second order superintegrable systems in conformally flat spaces. II. The classical two-dimensional Stäckel transform

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2005-05, Vol.46 (5), p.053510-053510-15 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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6
Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties
Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties
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Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties

Kalnins, E. G. ; Kress, J. M. ; Miller, W.

Journal of mathematical physics, 2007-11, Vol.48 (11), p.113518-113518-26 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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7
Superintegrable systems in Darboux spaces
Superintegrable systems in Darboux spaces
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Superintegrable systems in Darboux spaces

Kalnins, E. G. ; Kress, J. M. ; Miller, W. ; Winternitz, P.

Journal of mathematical physics, 2003-12, Vol.44 (12), p.5811-5848 [Periódico revisado por pares]

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8
Superintegrability in a two-dimensional space of nonconstant curvature
Superintegrability in a two-dimensional space of nonconstant curvature
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Superintegrability in a two-dimensional space of nonconstant curvature

Kalnins, E. G. ; Kress, J. M. ; Winternitz, P.

Journal of mathematical physics, 2002-02, Vol.43 (2), p.970-983 [Periódico revisado por pares]

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9
Debye potentials for Maxwell and Dirac fields from a generalization of the Killing–Yano equation
Debye potentials for Maxwell and Dirac fields from a generalization of the Killing–Yano equation
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Debye potentials for Maxwell and Dirac fields from a generalization of the Killing–Yano equation

Benn, I. M. ; Charlton, Philip ; Kress, Jonathan

Journal of Mathematical Physics, 1997-09, Vol.38 (9), p.4504-4527 [Periódico revisado por pares]

United States

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10
Complete sets of invariants for dynamical systems that admit a separation of variables
Complete sets of invariants for dynamical systems that admit a separation of variables
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Complete sets of invariants for dynamical systems that admit a separation of variables

Kalnins, E. G. ; Kress, J. M. ; Miller, W. ; Pogosyan, G. S.

Journal of mathematical physics, 2002-07, Vol.43 (7), p.3592-3609 [Periódico revisado por pares]

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