$$$$ @OTPOUT NOTICE CHAT 11/09/12 21:17:30 7124 DATE 11/09/12 Procedure @OTPOUT Voir aussi : ------------------ TAB1 DEP1 = @OTPOUT FLOT1 ENTI1 FLOT2 FLOT3 FLOT4 FLOT4 FLOT5 TAB2 TAB3 FORC1 RIG1 TAB4; Description : _____________ This procedure used in interactive mode enables the user to optimize both the heights and the bases of systems of beams with rectangular profile according to the FULL-STRESS-DESIGN method. Contents : __________ TAB1 : TABLE type object; TAB1.I (LISTREEL type) for the i-th region supplies a list containing the values of basis, height, and the surface of the profile stemming from the optimization I (ENTIER type), DEP1 : displacement field of the optimized structure (CHPOINT type), FLOT1 : convergence criterion for the equivalent sigma (FLOTTANT type), ENTI1 : maximum number of iterations (ENTIER type), FLOT2 : initial basis of the structure beams, same value for all the regions (FLOTTANT type), FLOT3 : initial height of the structure beams, same value for all the regions (FLOTTANT type), FLOT4 : optimum value of the equivalent sigma, calculated from normal flexural and membrane type efforts (FLOTTANT type), FLOT5 : minimum dimension permitted for the beams (FLOTTANT type), TAB2 : table containing for the i-th region the relative object MMODL (TABLE type),TAB2.I (MMODL type), I (ENTIER type), TAB3 : table containing for the i-th region the relative object with the material properties (TABLE type), TAB3.I (MCHAML type), I (ENTIER type), FORC1 : force field (CHPOINT type), RIG1 : stiffness associated with both the linkages and the part of the structure which is not subjected to an optimization (RIGIDITE type), TAB4 : table containing for the i-th region the relative vector for directing the local axes (TABLE type), TAB4.I (POINT type), I (ENTIER type), Note : ______ - Mathematically speaking, this method offers an optimum solution for isostatic structures. - The structure is divided in regions in which the dimensions of the beams are considered to be uniform. - The convergence can be controlled by a parameter which is called on, in interactive mode, at each iteration; it aims at reducing or amplifying the variation of the layers evaluated at each iteration on the basis of the ratio between the region maximum equivalent sigma and the optimum equivalent sigma.
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