2006•Diffusion and defect data, solid state data. Part B, Solid state phenomena/Solid state phenomenaRequires access

Determination of the Logarithmic Decrement in Mechanical Spectroscopy

Leszek B. Magalas

Open publisher page 22 citations

Abstract

The comparison between the classical methods and a new algorithm OMI used to compute the logarithmic decrement is reported. The OMI algorithm is tested in the computation of the logarithmic decrement from exponentially damped harmonic oscillations. The OMI algorithm yields high precision in the computation of the logarithmic decrement and the resonant frequency, and the smallest dispersion of experimental points.

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What this paper is about

The comparison between the classical methods and a new algorithm OMI used to compute the logarithmic decrement is reported. The OMI algorithm is tested in the computation of the logarithmic decrement from exponentially damped harmonic oscillations. The OMI algorithm yields high precision in the computation of the logarithmic decrement and the resonant frequency, and the smallest dispersion of experimental points.

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Available abstract

The comparison between the classical methods and a new algorithm OMI used to compute the logarithmic decrement is reported. The OMI algorithm is tested in the computation of the logarithmic decrement from exponentially damped harmonic oscillations. The OMI algorithm yields high precision in the computation of the logarithmic decrement and the resonant frequency, and the smallest dispersion of experimental points.

Key concepts: Logarithm, Computation, Logarithmic decrement, Materials science, Dispersion (optics), Harmonic, Logarithmic growth, Spectroscopy

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