Method of application of moment distribution to the solution of arched bents with a varying moment of inertia

This thesis document was issued under the authority of another institution, not NPS. At the time it was written, a copy was added to the NPS Library collection for reasons not now known. It has been included in the digital archive for its historical value to NPS. Not believed to be a CIVINS (Civil...

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Main Author: Mascenik, John
Other Authors: Rensselaer Polytechnic Institute
Language:en_US
Published: Troy, New York; Rensselaer Polytechnic Institute 2012
Online Access:http://hdl.handle.net/10945/6494
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spelling ndltd-nps.edu-oai-calhoun.nps.edu-10945-64942015-05-06T03:57:56Z Method of application of moment distribution to the solution of arched bents with a varying moment of inertia Mascenik, John Rensselaer Polytechnic Institute Department of Civil Engineering This thesis document was issued under the authority of another institution, not NPS. At the time it was written, a copy was added to the NPS Library collection for reasons not now known. It has been included in the digital archive for its historical value to NPS. Not believed to be a CIVINS (Civilian Institutions) title. This work is an extensions of the thesis of Cain and Hansen and Jones in the application of moment distribution to the solution of arched bents. This thesis will, however, deal with an arched bent of varying amounts of inertia. The fixed end moments for an arched bent whose moment of inertia varies as the secant of the angle alpha has been derived by Iselin and La Lande. It will be the object of this thesis to correlate these moments and other constants as found in this thesis in order to present a solution of arched bents by moment distribution. 2012-03-14T17:52:51Z 2012-03-14T17:52:51Z 1949-05 Thesis http://hdl.handle.net/10945/6494 en_US Troy, New York; Rensselaer Polytechnic Institute
collection NDLTD
language en_US
sources NDLTD
description This thesis document was issued under the authority of another institution, not NPS. At the time it was written, a copy was added to the NPS Library collection for reasons not now known. It has been included in the digital archive for its historical value to NPS. Not believed to be a CIVINS (Civilian Institutions) title. === This work is an extensions of the thesis of Cain and Hansen and Jones in the application of moment distribution to the solution of arched bents. This thesis will, however, deal with an arched bent of varying amounts of inertia. The fixed end moments for an arched bent whose moment of inertia varies as the secant of the angle alpha has been derived by Iselin and La Lande. It will be the object of this thesis to correlate these moments and other constants as found in this thesis in order to present a solution of arched bents by moment distribution.
author2 Rensselaer Polytechnic Institute
author_facet Rensselaer Polytechnic Institute
Mascenik, John
author Mascenik, John
spellingShingle Mascenik, John
Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
author_sort Mascenik, John
title Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
title_short Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
title_full Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
title_fullStr Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
title_full_unstemmed Method of application of moment distribution to the solution of arched bents with a varying moment of inertia
title_sort method of application of moment distribution to the solution of arched bents with a varying moment of inertia
publisher Troy, New York; Rensselaer Polytechnic Institute
publishDate 2012
url http://hdl.handle.net/10945/6494
work_keys_str_mv AT mascenikjohn methodofapplicationofmomentdistributiontothesolutionofarchedbentswithavaryingmomentofinertia
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