By Suresh Lonkar
ISBN-10: 3034840691
ISBN-13: 9783034840699
ISBN-10: 3034841434
ISBN-13: 9783034841436
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Additional resources for Bending and Torsion of thin walled Beams with variable, open Cross Sections
Sample text
In the present work, the system of differential equations is considered with respect to an arbitrary set of x, y, z axes and is valid for non-symmetrical sections also. 3 Numerical Example III In this example we consider the statical analysis of a two span continuous prestressed concrete bridge. The spans are each 60 meters. In cross section the bridge is three beam and deck-slab type. The central girder has in plan an axis with a radius of curvature of 100 meters. Fig. 20 shows schematically the bridge in elevation and Figures 21 and 22 represent the cross sections of the bridge at the end and central supports respectively.
67 - 2. 2 4 1. 63 1. 97 1. 5 6. 8 9. 9 2.
Yet an accuracy of 96,5 % is sufficient for problems in practise. The advantage in starting from the fourth order differential equation of a straight beam lies in the fact that for this equation, closed solutions are obtained straight forward, as compared to the series solutions for the sixth order differential equation for a curved beam. As far as is known to the present author, the differential equation of torsion of curved open profile beams has so far been derived only for beams with one axis of symmetry in the cross section.
Bending and Torsion of thin walled Beams with variable, open Cross Sections by Suresh Lonkar
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