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oscillation of plates

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11: Bibliography R
  • M. Rothman (1954b) The problem of an infinite plate under an inclined loading, with tables of the integrals of Ai ( ± x ) and Bi ( ± x ) . Quart. J. Mech. Appl. Math. 7 (1), pp. 1–7.
  • 12: 12.17 Physical Applications
    Dean (1966) describes the role of PCFs in quantum mechanical systems closely related to the one-dimensional harmonic oscillator. …
    13: 36.13 Kelvin’s Ship-Wave Pattern
    When ρ > 1 , that is, everywhere except close to the ship, the integrand oscillates rapidly. …
    14: Bibliography M
  • I. Marquette and C. Quesne (2013) New ladder operators for a rational extension of the harmonic oscillator and superintegrability of some two-dimensional systems. J. Math. Phys. 54 (10), pp. Paper 102102, 12 pp..
  • I. Marquette and C. Quesne (2016) Connection between quantum systems involving the fourth Painlevé transcendent and k -step rational extensions of the harmonic oscillator related to Hermite exceptional orthogonal polynomial. J. Math. Phys. 57 (5), pp. Paper 052101, 15 pp..
  • R. Metzler, J. Klafter, and J. Jortner (1999) Hierarchies and logarithmic oscillations in the temporal relaxation patterns of proteins and other complex systems. Proc. Nat. Acad. Sci. U .S. A. 96 (20), pp. 11085–11089.
  • C. Micu and E. Papp (2005) Applying q -Laguerre polynomials to the derivation of q -deformed energies of oscillator and Coulomb systems. Romanian Reports in Physics 57 (1), pp. 25–34.
  • 15: Bibliography N
  • M. M. Nieto and L. M. Simmons (1979) Eigenstates, coherent states, and uncertainty products for the Morse oscillator. Phys. Rev. A (3) 19 (2), pp. 438–444.
  • 16: 32.2 Differential Equations
    When β = 0 this is a nonlinear harmonic oscillator. …
    17: 28.33 Physical Applications
  • Jager (1997, 1998) for relativistic oscillators.

  • 18: 18.36 Miscellaneous Polynomials
    In §18.39(i) it is seen that the functions, w ( x ) H ^ n + 3 ( x ) , are solutions of a Schrödinger equation with a rational potential energy; and, in spite of first appearances, the Sturm oscillation theorem, Simon (2005c, Theorem 3.3, p. 35), is satisfied. …
    19: Bibliography J
  • L. Jager (1998) Fonctions de Mathieu et fonctions propres de l’oscillateur relativiste. Ann. Fac. Sci. Toulouse Math. (6) 7 (3), pp. 465–495 (French).
  • 20: 12.14 The Function W ( a , x )
    For real μ and t oscillations occur outside the t -interval [ 1 , 1 ] . … In this case there are no real turning points, and the solutions of (12.2.3), with z replaced by x , oscillate on the entire real x -axis. …