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EN
An efficient in vitro propagation is described for Spondias mangifera Willd., a medicinally important tree, using nodal explants obtained from 4-week-old seedlings. The frequency of shoot regeneration from seedling node was affected by various concentrations of BAP and successive transfer of mother explant. MS (Murashige and Skoog, Physiol Plant 15:473–497, 1962) medium supplemented with 1.0 mg l⁻¹ of 6-benzylaminopurine (BAP) was optimal for shoot multiplication. Upon this medium, highest number of shoots (about 10.6) per explants was obtained after fourth subculture of mother explants. Half-strength MS medium containing IAA (1.0 mg l⁻¹) was most effective for rooting of shoots. Regenerated plantlets were successfully acclimatized and transferred into soil with 80–90% survival rate. The regenerated plants were morphologically uniform and exhibited similar growth characteristics and vegetative morphology to the mother plants. This is the first report on micropropagation of S. mangifera, which can be applied for further genetic transformation assays and pharmaceutical purposes.
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EN
The present study investigates the propagation of shear wave (horizontally polarized) in two initially stressed heterogeneous anisotropic (magnetoelastic transversely isotropic) layers in the crust overlying a transversely isotropic gravitating semi-infinite medium. Heterogeneities in both the anisotropic layers are caused due to exponential variation (case-I) and linear variation (case-II) in the elastic constants with respect to the space variable pointing positively downwards. The dispersion relations have been established in closed form using Whittaker’s asymptotic expansion and were found to be in the well-agreement to the classical Love wave equations. The substantial effects of magnetoelastic coupling parameters, heterogeneity parameters, horizontal compressive initial stresses, Biot’s gravity parameter, and wave number on the phase velocity of shear waves have been computed and depicted by means of a graph. As a special case, dispersion equations have been deduced when the two layers and half-space are isotropic and homogeneous. The comparative study for both cases of heterogeneity of the layers has been performed and also depicted by means of graphical illustrations.
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