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A numerical method, referred to as the variable-coefficient harmonic balance method, is developed to calculate quasi-periodic responses arising in the electromechanical system under harmonic forcing.
First, an enhanced multi-term harmonic balance method is developed to calculate nonlinear responses directly in frequency domain; this should be in general applicable to periodically varying nonlinear systems.
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The laboratory balance method was developed in large part by the British physicist John Henry Poynting during the late 1800s, but all the most recent work has involved the use of the torsion balance in some form or other for the direct laboratory measurement of the force between two bodies.
First, a balancing method is developed for an idealized hinge/torsion spring system.
Both static and advecting mass balance methods are developed.
A modified HBM (Harmonic Balance Method)–AFT (Alternating Frequency Time) method is developed to obtain quasi-periodic responses of a horizontal Jeffcott rotor with a bearing clearance.
The novel TP algorithm is robust and a flexible method is developed to balance the optimality and speed of the algorithm.
To balance the front and back, the downmixing with weighting and delay (DWD) method is developed, as depicted in the block diagram of Figure 1.
A numerical method was developed to solve the population balance equation for transient multidimensional problems including particle particle interactions.
The ReaxFF method was developed to help bridge this gap.
The same method was developed independently by Sanger.
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