By Choi K.K., Kim N.H.

Vast numerical equipment for computing layout sensitivity are incorporated within the textual content for useful program and software program development.  The numerical approach permits integration of CAD-FEA-DSA software program instruments, in order that layout optimization may be performed utilizing CAD geometric types rather than FEA models.  This strength permits integration of CAD-CAE-CAM in order that optimized designs could be synthetic successfully.

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P g j ( uk )  ’g j T d d 0, j 1, ! , m wl t 0, l 1, ! , m. 68) Feasible Direction Method The feasible direction method is designed to allow design movement within the feasible region in each iteration. Based on the previous design, the updated design reduces the cost function and remains in the feasible region. Since all designs are feasible, a design at any iteration can be used, even if it is not an optimum design. Since this method uses the linearization of functions as in SLP, it is difficult to maintain nonlinear equality constraints.

In each element, the transformation between the body-fixed and the globally oriented coordinate is d1 q1 , 2 q2 , d d3 ª c s 0 0º « s c 0 0 » « » q3 , « 0 0 c s» « » ¬ 0 0 s c ¼ where c = cosT and s = sinT. In addition, the globally oriented coordinates are transformed into the global coordinate zg by using Boolean matrices as q1 ª0 «1 « «0 « ¬0 1 0 0 0 0º 0 0 0 0 0» » zg , 0 0 1 0 0» » 0 1 0 0 0¼ q2 ª0 «0 « «0 « ¬0 0 1 0 0 0º 0 0 1 0 0» » zg , 0 0 0 1 0» » 0 0 0 0 1¼ q3 ª1 «0 « «0 « ¬0 0 0 0 0 0º 1 0 0 0 0» » zg .

16), u = [b1, b2, b3]T denotes the design variable vector, which is the cross-sectional area of each truss element. Note that the global stiffness matrix Kg is singular, since it has a rigid body motion that can be removed by applying boundary conditions. As shown in Fig. 8, the displacement variables z3 and z4 are fixed. In addition, z5 and z6 are dependent on each other. Solution candidates must satisfy these conditions. 17) and Kg(u) is the positive definite in Zh, although it is not positive definite in all of R6.

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