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1: 29.19 Physical Applications
§29.19(ii) Lamé Polynomials
Macfadyen and Winternitz (1971) finds expansions for the two-body relativistic scattering amplitudes. …
2: Vadim B. Kuznetsov
Kuznetsov published papers on special functions and orthogonal polynomials, the quantum scattering method, integrable discrete many-body systems, separation of variables, Bäcklund transformation techniques, and integrability in classical and quantum mechanics. …
3: Qiming Wang
She has applied VRML and X3D techniques to several different fields including interactive mathematical function visualization, 3D human body modeling, and manufacturing-related modeling. …
4: 13.28 Physical Applications
§13.28(iii) Other Applications
For dynamics of many-body systems see Meden and Schönhammer (1992); for tomography see D’Ariano et al. (1994); for generalized coherent states see Barut and Girardello (1971); for relativistic cosmology see Crisóstomo et al. (2004).
5: Peter A. Clarkson
6: Barry I. Schneider
Schneider has served as Chair and Co-Chair of the APS Division of Computational Physics and the Topical Group on Few-Body Systems and Multipartical Dynamics and has been the organizer of a number of conferences and invited sessions here and abroad. …
7: 23.21 Physical Applications
Airault et al. (1977) applies the function to an integrable classical many-body problem, and relates the solutions to nonlinear partial differential equations. …
8: 22.19 Physical Applications
The classical rotation of rigid bodies in free space or about a fixed point may be described in terms of elliptic, or hyperelliptic, functions if the motion is integrable (Audin (1999, Chapter 1)). … Whittaker (1964, Chapter IV) enumerates the complete class of one-body classical mechanical problems that are solvable this way. …
9: Bibliography T
  • E. O. Tuck (1964) Some methods for flows past blunt slender bodies. J. Fluid Mech. 18, pp. 619–635.
  • 10: Bibliography W
  • E. T. Whittaker (1964) A Treatise on the Analytical Dynamics of Particles and Rigid Bodies. 4th edition, Cambridge University Press, Cambridge.