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21: 36.11 Leading-Order Asymptotics
Asymptotics along Symmetry Lines
22: 18.3 Definitions
23: Bibliography O
  • G. E. Ordóñez and D. J. Driebe (1996) Spectral decomposition of tent maps using symmetry considerations. J. Statist. Phys. 84 (1-2), pp. 269–276.
  • 24: Bibliography T
  • W. J. Thompson (1994) Angular Momentum: An Illustrated Guide to Rotational Symmetries for Physical Systems. A Wiley-Interscience Publication, John Wiley & Sons Inc., New York.
  • 25: Bibliography M
  • W. Miller (1977) Symmetry and Separation of Variables. Addison-Wesley Publishing Co., Reading, MA-London-Amsterdam.
  • S. C. Milne (1985c) A new symmetry related to 𝑆𝑈 ( n ) for classical basic hypergeometric series. Adv. in Math. 57 (1), pp. 71–90.
  • T. Morita (2013) A connection formula for the q -confluent hypergeometric function. SIGMA Symmetry Integrability Geom. Methods Appl. 9, pp. Paper 050, 13.
  • 26: 19.16 Definitions
    27: 19.22 Quadratic Transformations
    28: Bibliography H
  • D. R. Herrick and S. O’Connor (1998) Inverse virial symmetry of diatomic potential curves. J. Chem. Phys. 109 (1), pp. 11–19.
  • 29: 8.17 Incomplete Beta Functions
    8.17.4 I x ( a , b ) = 1 I 1 x ( b , a ) .
    30: 18.20 Hahn Class: Explicit Representations
    (For symmetry properties of p n ( x ; a , b , a ¯ , b ¯ ) with respect to a , b , a ¯ , b ¯ see Andrews et al. (1999, Corollary 3.3.4).) …