Abstract
Different types of problems on wave propagation in transversally inhomogeneous cylindrical waveguides are considered. General properties of the dispersion set of inhomogeneous cylindrical waveguides are presented. Asymptotic formulas for the dispersion set branches in the vicinity of radial resonance points are constructed. A condition of solvability of inhomogeneous problems is built. Different models of materials are used for numerical testing of the asymptotic formulas. Dispersion relations for elastic, viscoelastic, electro-elastic and prestressed elastic waveguides are analyzed. The formulas allowing to estimate the influence of residual stresses on the radial resonances points are presented. The effect of various types of homogeneous boundary conditions on the structure of dispersion set is analysed.
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