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1: Sidebar 9.SB2: Interference Patterns in Caustics
Sidebar 9.SB2: Interference Patterns in Caustics
The oscillating intensity of the interference fringes across the caustic is described by the Airy function.
2: 7.3 Graphics
See accompanying text
Figure 7.3.4: | ( x ) | 2 , 8 x 8 . Fresnel (1818) introduced the integral ( x ) in his study of the interference pattern at the edge of a shadow. … Magnify
3: 36.14 Other Physical Applications
Diffraction catastrophes describe the (linear) wave amplitudes that smooth the geometrical caustic singularities and decorate them with interference patterns. … , swimming-pool patterns), and water-droplet “lenses” (e. …
4: Sidebar 9.SB1: Supernumerary Rainbows
The faint line below the main colored arc is a ‘supernumerary rainbow’, produced by the interference of different sun-rays traversing a raindrop and emerging in the same direction. …
5: Bibliography B
  • G. Backenstoss (1970) Pionic atoms. Annual Review of Nuclear and Particle Science 20, pp. 467–508.
  • K. L. Bell and N. S. Scott (1980) Coulomb functions (negative energies). Comput. Phys. Comm. 20 (3), pp. 447–458.
  • M. V. Berry and C. Upstill (1980) Catastrophe optics: Morphologies of caustics and their diffraction patterns. In Progress in Optics, E. Wolf (Ed.), Vol. 18, pp. 257–346.
  • W. G. Bickley (1935) Some solutions of the problem of forced convection. Philos. Mag. Series 7 20, pp. 322–343.
  • M. Born and E. Wolf (1999) Principles of Optics: Electromagnetic Theory of Propagation, Interference and Diffraction of Light. 7th edition, Cambridge University Press, Cambridge.
  • 6: Sidebar 21.SB1: Periodic Surface Waves
    The caption reads “Mosaic of two overhead photographs, showing surface patterns of waves in shallow water”. …
    7: Sidebar 7.SB1: Diffraction from a Straightedge
    The faint circular patterns are additional diffraction effects due to imperfections in the edge.
    8: 20 Theta Functions
    Chapter 20 Theta Functions
    9: 36.13 Kelvin’s Ship-Wave Pattern
    §36.13 Kelvin’s Ship-Wave Pattern
    See accompanying text
    Figure 36.13.1: Kelvin’s ship wave pattern, computed from the uniform asymptotic approximation (36.13.8), as a function of x = ρ cos ϕ , y = ρ sin ϕ . Magnify
    For further information see Lord Kelvin (1891, 1905) and Ursell (1960, 1994).
    10: Sidebar 5.SB1: Gamma & Digamma Phase Plots
    This pattern is analogous to one that would be seen in fluid flow generated by a semi-infinite line of vortices. …