Response of a uniform free-pinned beam to lateral sinusoidal and random excitation

The equation of motion for a beam in flexure is solved for a free-pinned beam excited by two types of point forcing functions. The two forcing functions, one varying sinusoidally in time and the other randomly, are expressed in terms of a displacement input at the pinned end of the beam. The respons...

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Main Author: Lang, Theodore E.
Format: Others
Published: 1961
Online Access:https://thesis.library.caltech.edu/1280/1/Lang_te_1961.pdf
Lang, Theodore E. (1961) Response of a uniform free-pinned beam to lateral sinusoidal and random excitation. Engineer's thesis, California Institute of Technology. doi:10.7907/EMNS-X912. https://resolver.caltech.edu/CaltechETD:etd-04062006-152449 <https://resolver.caltech.edu/CaltechETD:etd-04062006-152449>
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spelling ndltd-CALTECH-oai-thesis.library.caltech.edu-12802019-12-22T03:06:22Z Response of a uniform free-pinned beam to lateral sinusoidal and random excitation Lang, Theodore E. The equation of motion for a beam in flexure is solved for a free-pinned beam excited by two types of point forcing functions. The two forcing functions, one varying sinusoidally in time and the other randomly, are expressed in terms of a displacement input at the pinned end of the beam. The response of the beam is expressed in terms of strain as a function of location along the length of the beam. The results of an experiment to evaluate the damping coefficient for each of the five lowest bending modes of the beam are reported. The damping coefficients were calculated from the equation for the response of the beam to sinusoidal excitation using experimentally measured values of the displacement at the input end and strain along the beam. 1961 Thesis NonPeerReviewed application/pdf https://thesis.library.caltech.edu/1280/1/Lang_te_1961.pdf https://resolver.caltech.edu/CaltechETD:etd-04062006-152449 Lang, Theodore E. (1961) Response of a uniform free-pinned beam to lateral sinusoidal and random excitation. Engineer's thesis, California Institute of Technology. doi:10.7907/EMNS-X912. https://resolver.caltech.edu/CaltechETD:etd-04062006-152449 <https://resolver.caltech.edu/CaltechETD:etd-04062006-152449> https://thesis.library.caltech.edu/1280/
collection NDLTD
format Others
sources NDLTD
description The equation of motion for a beam in flexure is solved for a free-pinned beam excited by two types of point forcing functions. The two forcing functions, one varying sinusoidally in time and the other randomly, are expressed in terms of a displacement input at the pinned end of the beam. The response of the beam is expressed in terms of strain as a function of location along the length of the beam. The results of an experiment to evaluate the damping coefficient for each of the five lowest bending modes of the beam are reported. The damping coefficients were calculated from the equation for the response of the beam to sinusoidal excitation using experimentally measured values of the displacement at the input end and strain along the beam.
author Lang, Theodore E.
spellingShingle Lang, Theodore E.
Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
author_facet Lang, Theodore E.
author_sort Lang, Theodore E.
title Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
title_short Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
title_full Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
title_fullStr Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
title_full_unstemmed Response of a uniform free-pinned beam to lateral sinusoidal and random excitation
title_sort response of a uniform free-pinned beam to lateral sinusoidal and random excitation
publishDate 1961
url https://thesis.library.caltech.edu/1280/1/Lang_te_1961.pdf
Lang, Theodore E. (1961) Response of a uniform free-pinned beam to lateral sinusoidal and random excitation. Engineer's thesis, California Institute of Technology. doi:10.7907/EMNS-X912. https://resolver.caltech.edu/CaltechETD:etd-04062006-152449 <https://resolver.caltech.edu/CaltechETD:etd-04062006-152449>
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