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Journal Articles

Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties

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

J. Math. Phys. 48, 113518 (2007)

https://doi.org/10.1063/1.2817821

Published: November 2007

View article titled, Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties

Journal Articles

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

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

J. Math. Phys. 47, 093501 (2006)

https://doi.org/10.1063/1.2337849

Published: September 2006

View article titled, Second-order superintegrable systems in conformally flat spaces. V. Two- and three-dimensional quantum systems

Journal Articles

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

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

J. Math. Phys. 47, 043514 (2006)

https://doi.org/10.1063/1.2191789

Published: April 2006

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

Journal Articles

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

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

J. Math. Phys. 46, 103507 (2005)

https://doi.org/10.1063/1.2037567

Published: October 2005

View article titled, Second order superintegrable systems in conformally flat spaces. III. Three-dimensional classical structure theory

Journal Articles

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

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

J. Math. Phys. 46, 053509 (2005)

https://doi.org/10.1063/1.1897183

Published: April 2005

View article titled, Second-order superintegrable systems in conformally flat spaces. I. Two-dimensional classical structure theory

Journal Articles

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

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

J. Math. Phys. 46, 053510 (2005)

https://doi.org/10.1063/1.1894985

Published: April 2005

View article titled, Second order superintegrable systems in conformally flat spaces. II. The classical two-dimensional Stäckel transform

Journal Articles

Superintegrable systems in Darboux spaces

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

J. Math. Phys. 44, 5811–5848 (2003)

https://doi.org/10.1063/1.1619580

Published: December 2003

View article titled, Superintegrable systems in Darboux spaces

Journal Articles

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

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

J. Math. Phys. 43, 3592–3609 (2002)

https://doi.org/10.1063/1.1484540

Published: July 2002

View article titled, Complete sets of invariants for dynamical systems that admit a separation of variables

Journal Articles

Superintegrability in a two-dimensional space of nonconstant curvature

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

J. Math. Phys. 43, 970–983 (2002)

https://doi.org/10.1063/1.1429322

Published: February 2002

View article titled, Superintegrability in a two-dimensional space of nonconstant curvature

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Nondegenerate three-dimensional complex Euclidean superintegrable systems and algebraic varieties

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

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. III. Three-dimensional classical structure theory

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

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

Superintegrable systems in Darboux spaces

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

Superintegrability in a two-dimensional space of nonconstant curvature

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