Abstract
The spectral problem of transverse oscillations of high vertical continuum-discrete rods is considered, focused on the application of results in the problems of seismic oscillations. A mathematical model of free oscillations representing the boundary value problem for the hyperbolic differential equation is obtained, which is reduced to the Sturm-Liouville problem by the method of variable separation. Application of finite difference and coordinate descent methods in combination with visualization of calculations in Matlab environment gives own values and attenuation coefficients and further own functions.
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