A novel adaptive dynamic harmony search (ADHS) algorithm is proposed based on the dynamical parameters that are adjusted using the previous results of the harmony memory with a simple formulation. The accuracy and efficiency of ADHS algorithm are compared with the several improved versions of harmony search through mathematical benchmark examples. The optimum design database of tuned mass damper (TMD) parameters for a damped main system under white‐noise base excitation is extracted by the ADHS algorithm for applicable engineering problem. Four mathematical models are calibrated using the nonlinear training approach‐based ADHS for approximating the optimum tuning TMD parameters. By considering the root mean square error and confidence index, a best nonlinear model is selected among the proposed models using ADHS training scheme and several existing empirical models. A 10‐story benchmark structural example under earthquake excitation is considered for validation of the proposed nonlinear model. The simulation results demonstrate that the ADHS provides more accurate and efficient results than the improved harmony search algorithms for mathematical benchmark examples. The proposed nonlinear model also performs with the efficient computational burdens compared with the optimization algorithms for optimum tuning of TMD parameters of a 10‐story structure, more accurately.

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versions confidence whitenoise base excitation optimization algorithms optimum design database of tuned mass damper tmd parameters mathematical models damped main dynamical parameters nonlinear model 10story benchmark structural a 10story structure applicable engineering adaptive dynamic harmony search adhs algorithm harmony memory nonlinear training approachbased adhs root mean square error

BehroozKeshtegar , SadeghEtedali,.Nonlinear mathematical modeling and optimum design of tuned mass dampers using adaptive dynamic harmony search algorithm. 25 (25),.

BehroozKeshtegar , SadeghEtedali,"Nonlinear mathematical modeling and optimum design of tuned mass dampers using adaptive dynamic harmony search algorithm" 25

BehroozKeshtegar , SadeghEtedali,"Nonlinear mathematical modeling and optimum design of tuned mass dampers using adaptive dynamic harmony search algorithm"