Search Results - "Joubert, S.V."

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  1. 1

    Longitudinal Vibrations of a Lightly Damped Viscoelastic Rod Growing in Both Lateral and Axial Directions by Peck, A.J., Shatalov, M.Y., Joubert, S.V.

    Published in Applied Mathematical Modelling (01-01-2022)
    “…•Longitudinal vibrations in two directions of a viscoelastic growing rod are analysed.•Exact and approximate WKB solutions for the single mode are…”
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    Journal Article
  2. 2

    Using Fourier series to analyse mass imperfections in vibratory gyroscopes by Joubert, S.V., Shatalov, M.Y., Coetzee, C.E.

    Published in Journal of symbolic computation (01-02-2014)
    “…When a vibrating structure is subjected to a rotation, the vibrating pattern rotates at a rate (called the precession rate) proportional to the inertial…”
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    Journal Article
  3. 3

    Application of the Heun functions to rotor vibratory gyroscope, their numerical computation and accuracy estimation by Motsepe, K.A., Shatalov, M.Y., Joubert, S.V.

    Published in Applied mathematics and computation (15-07-2014)
    “…For an asymmetric rotor vibratory gyroscope that is oscillating in an elastic suspension means, the equation of motion is derived from the Eurler–Lagrange…”
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    Journal Article
  4. 4

    The singing wineglass: an exercise in mathematical modelling by Voges, E.L., Joubert, S.V.

    “…Lecturers in mathematical modelling courses are always on the lookout for new examples to illustrate the modelling process. A physical phenomenon, documented…”
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    Journal Article
  5. 5

    CATEGORICALLY COMPACT RINGS AND MODULES by JOUBERT, S.V.

    “…Some of the basic results for categorically compact modules, due to T.H. Fay [2] and D. Dikranjan and E. Giuli [1], are valid for not necessarily associative…”
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    Journal Article
  6. 6

    On gyroscopic effects in vibrating and axially rotating solid and annular discs by Joubert, S.V., Fedotov, I., Pretorius, W., Shatalov, M.

    “…"Bryan's effect" - that is, the effect of a vibrating pattern's precession in the direction of inertial rotation of a vibrating ring - was discovered by G…”
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    Conference Proceeding
  7. 7

    Diffraction-type problems for parameter-elliptic pseudo-differential operators by Fedotov, I., Ying Gai, Joubert, S.V.

    “…In this paper we consider the Dirichlet and diffraction problems for parameter-elliptic pseudo-differential operators. The present paper shows that, the…”
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    Conference Proceeding
  8. 8

    Rayleigh model ofvibrations of N-stepped bar by Fedotov, I., Gai, Y., Joubert, S.V., Shatalov, M.

    “…In this paper we consider a model of an N-stepped bar. It is assumed that the longitudinal vibrations in each section of the thick bar is described by a fourth…”
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    Conference Proceeding