The relativistic coma aberration. II. Helmholtz wave optics

DOI10.1063/1.528525zbMath0696.53050OpenAlexW2021067474MaRDI QIDQ3472812

Kurt Bernardo Wolf, W. Lassner, Natig M. Atakishiyev

Publication date: 1989

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/7624781ad2dae04716994104ec42b01bbda161cb

zbMATH Keywords

comatic aberrationboost transformationsHamilton-Lie geometric optics

Mathematics Subject Classification ID

General relativity (83C99) Applications of local differential geometry to the sciences (53B50) Geometric optics (78A05)

Related Items (1)

The Euclidean root of Snell’s law I. Geometric polarization optics

Cites Work

• Canonical realizations of the Lie algebra \(\mathfrak{sp}(2n,\mathbb{R})\)
• Symmetry in Lie optics
• Irreducible unitary representations of the Lorentz group
• The influence of wave aberrations: an operator approach
• The relativistic coma aberration. I. Geometrical optics
• The metaplectic group within the Heisenberg–Weyl ring
• Invariant inner products on spaces of solutions of the Klein–Gordon and Helmholtz equations
• Quantization as a consequence of the symmetry group: An approach to geometric quantization
• The algebra and group deformations Im [SO(n)⊗SO(m)⇒SO(n,m), Im [U(n)⊗U(m)]⇒U(n,m), and Im [Sp(n)⊗Sp(m)]⇒Sp(n,m) for 1⩽m⩽n]

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