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ON THE EFFECTS OF CIRCULAR BOLT PATTERNS ON THE ...

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Figure 2-3 Tension Angle Free-Body Diagram<br />

Kennedy et al. [5][6]was a pioneer to develop a unified method for predicting the additional bolt<br />

forces due to the prying action in the T-Stubs connection. They assumed that a T-Stubs or a bolted end-<br />

plate goes through three stages of behavior as it is shown in Figure 1-1. The summery of these three<br />

stages of behavior is presented in Chapter-1. They presented equations which identifies the thin and<br />

thick plate limits based on the geometric properties of the connection, yield stress value of the plate, and<br />

applied flange force. Ultimately, the prying forces in the bolts are calculated for each type of plate<br />

behavior determined.<br />

The European structure code [7] introduces the philosophy of the component-based design<br />

methods. In this procedure, the connection is divided into several basic T-stubs and the behavior of an<br />

isolated T-stub is related to its actual position in the connection. Figure 2-1 illustrates the decomposition<br />

of the end-plate into basic T-stubs.<br />

Q<br />

M b<br />

Ø<br />

Piluso and Rizzano [63] studied the behavior of the 28 T-stubs with two high strength bolts. The<br />

scope of their research was to extend the design method so called component approach presented in<br />

Eurocode 3 [7] and develop a numerical method for modeling and analyzing the T-stubs under<br />

monotonic and cyclic loading. The displacement control load was applied to the specimens with both<br />

constant and increasing amplitude. Using the experimental results, semi-analytical models for predicting<br />

the cyclic behavior of the T-stubs were developed starting from the geometrical and mechanical<br />

20<br />

θ<br />

T<br />

M a<br />

a V conn

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