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4 - Memorial University of Newfoundland DAI

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The equation <strong>of</strong> motion for each element plus all the boundary paints<br />

at connecting nodo. betw~cn each element were computer generated fmm<br />

thcgmm~trieal and physical properties <strong>of</strong>the input data for each element or<br />

mcmbcr as dopiclod in Figure 3.12. Ultimately, the quationaaf motion were<br />

asscmblod by the computer into one equation repr-Ling thestructure, and<br />

titc malyw were done. (All analyses were carried out with a special purpose<br />

program compiled by tho author.)<br />

It should be emphasized that since it would be difficult and very time<br />

mnruming to obtain uaet nnirlytieal solutions for the strueture considered,<br />

~numcrical analyses <strong>of</strong> the physical model, based on certain approximations,<br />

nrc incorporated in the computer appmaeh.<br />

3.6.2 Implementation <strong>of</strong> the Stick Model<br />

h obtain n aiick model <strong>of</strong> the structure, it was first oeeessary to elect the<br />

master DOP, ao the nodm chosen represented the expected global motion <strong>of</strong><br />

the structure. Since the structure did nd have any central nodes at each<br />

horizontal level on the jdet (the most suitable position for a master node),<br />

ono corner node was chase" fmm each level on the bmad side <strong>of</strong> the struc-<br />

ture; that is, starting from level # 1 and proceeding in s aigaag manner to<br />

lcvcl # 7. Therefore, the flexibility matricer <strong>of</strong> the marter and slave nodes<br />

wore ablninod by applying unit loadds at the mmponding master DOF,<br />

successively, in the global x direction, and static analyses were carried out<br />

lo compute static displacements. There wen as many load cases a. mas-<br />

ter DOF. The above procedure was accomplished wilh the m e computer<br />

program used to malyse the 3-D modd <strong>of</strong> the structure.

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