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1: 36.4 Bifurcation Sets
Bifurcation (Catastrophe) Set for Cuspoids
Bifurcation (Catastrophe) Set for Umbilics
K = 3 , swallowtail bifurcation set: … Swallowtail self-intersection line: … Swallowtail cusp lines (ribs): …
2: 36.5 Stokes Sets
See accompanying text
Figure 36.5.2: Swallowtail catastrophe with z < 0 . Magnify
See accompanying text
Figure 36.5.3: Swallowtail catastrophe with z = 0 . Magnify
See accompanying text
Figure 36.5.4: Swallowtail catastrophe with z > 0 . … Magnify
3: Bibliography C
  • R. Chelluri, L. B. Richmond, and N. M. Temme (2000) Asymptotic estimates for generalized Stirling numbers. Analysis (Munich) 20 (1), pp. 1–13.
  • J. N. L. Connor, P. R. Curtis, and D. Farrelly (1983) A differential equation method for the numerical evaluation of the Airy, Pearcey and swallowtail canonical integrals and their derivatives. Molecular Phys. 48 (6), pp. 1305–1330.
  • J. N. L. Connor and P. R. Curtis (1982) A method for the numerical evaluation of the oscillatory integrals associated with the cuspoid catastrophes: Application to Pearcey’s integral and its derivatives. J. Phys. A 15 (4), pp. 1179–1190.
  • J. N. L. Connor and D. Farrelly (1981) Molecular collisions and cusp catastrophes: Three methods for the calculation of Pearcey’s integral and its derivatives. Chem. Phys. Lett. 81 (2), pp. 306–310.
  • J. N. L. Connor (1976) Catastrophes and molecular collisions. Molecular Phys. 31 (1), pp. 33–55.