Optimal Design of H-Frame Transmission Poles for Earthquake Loading

The design of H-frame transmission poles subjected to static and dynamic loads (earthquake load) is formulated as an optimization problem. Time history analysis, discrete design variables, and optimization algorithms are integrated to solve the problem. With time history analysis, structural nonlinearity can be incorporated in the formulation; however, stress constraints based on ASCE design force the final design to remain elastic. Two cost functions are defined: Material cost and total initial cost. A method to treat time-dependent constraints is selected for use with two discrete variable optimization methods: Simulated annealing and genetic algorithm. A simple penalty function is defined to account for constraints in the algorithms. Several solution cases are defined and solved. Results show the genetic algorithm to be superior to simulated annealing. Both algorithms are quite simple and appropriate to solve discrete variable problems. Computational times with the methods are quite large because many ...

[1]  Izuru Takewaki,et al.  A unified earthquake-resistant design method for steel frames using arma models , 1991 .

[2]  Izuru Takewaki,et al.  DUCTILITY DESIGN VIA OPTIMUM DESIGN OF NONLINEAR ELASTIC FRAMES , 1989 .

[3]  John P. Stewart The Welder's Handbook , 1981 .

[4]  F. Cheng,et al.  Multiobjective Optimization Design with Pareto Genetic Algorithm , 1997 .

[5]  J. Arora,et al.  Methods for optimization of nonlinear problems with discrete variables: A review , 1994 .

[6]  Jasbir S. Arora,et al.  Optimal design of steel structures using standard sections , 1997 .

[7]  J. S. Arora,et al.  Optimal Design of Tall RC-Framed Tube Buildings , 1990 .

[8]  Takashi Yamane,et al.  Optimum design and earthquake-response constrained design of elastic shear buildings , 1986 .

[9]  Shahram Pezeshk,et al.  Optimal Design of 2-D Frames Using a Genetic Algorithm , 1997 .

[10]  David E. Goldberg,et al.  Genetic Algorithms in Search Optimization and Machine Learning , 1988 .

[11]  Karl S. Pister,et al.  Optimal seismic‐resistant design of a planar steel frame , 1983 .

[12]  Hojjat Adeli,et al.  Optimum Load and Resistance Factor Design of Steel Space-Frame Structures , 1997 .

[13]  Jasbir S. Arora,et al.  OPTIMAL DESIGN WITH DISCRETE VARIABLES: SOME NUMERICAL EXPERIMENTS , 1997 .

[14]  Jasbir S. Arora,et al.  Optimal Design of Steel Transmission Poles , 1996 .

[15]  Karl S. Pister,et al.  Applications of Optimal Design to Structures Subjected to Earthquake Loading , 1981 .

[16]  Jasbir S. Arora,et al.  Standardization of Steel Pole Design Using Discrete Optimization , 1997 .

[17]  Jasbir S. Arora,et al.  Introduction to Optimum Design , 1988 .

[18]  Archibald N. Sherbourne,et al.  Automatic Optimal Design of Tall Steel Building Frameworks , 1995 .

[19]  Jasbir S. Arora,et al.  DISCRETE STRUCTURAL OPTIMIZATION WITH COMMERCIALLY AVAILABLE SECTIONS , 1996 .

[20]  J. Arora,et al.  Optimum design of systems for dynamics and controls using sequentialquadratic programming , 1988 .

[21]  M. A. Bhatti Dual Criteria Approach for Optimal Design of Earthquake-Resistant Structural Systems , 1981 .

[22]  Jasbir S. Arora,et al.  Design of Prestressed Concrete Transmission Poles: Optimization Approach , 1996 .

[23]  G. Vanderplaats,et al.  Method for nonlinear optimization with discrete design variables , 1989 .