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Gear predictor-corrector

The above formulation produces a set of differential and algebraic equations. These equations are solved by utilizing a Gear predictor-corrector algorithm [16-19]. The predictor operations estimate the system response at the ne rt time step (n+1) based on the response at previous points. A polynomial of order k is fitted to the previous values of the system states of each of the generalized coordinates of the system, and the polynomial thus calculated is used to evaluate a truncated Taylor series expansion to obtain the system response at time n+1... [Pg.237]

The integral time interval is about 1 fs and the equation of motion is integrated by fifth-order Gear predictor-corrector method [8]. [Pg.1357]

See other pages where Gear predictor-corrector is mentioned: [Pg.266]    [Pg.351]    [Pg.372]    [Pg.61]    [Pg.371]    [Pg.86]    [Pg.73]    [Pg.78]    [Pg.72]    [Pg.35]    [Pg.358]    [Pg.371]    [Pg.226]    [Pg.132]    [Pg.320]    [Pg.4801]    [Pg.301]    [Pg.375]    [Pg.1358]    [Pg.61]   
See also in sourсe #XX -- [ Pg.61 ]

See also in sourсe #XX -- [ Pg.61 ]



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Corrector

Gear predictor corrector method

Gear predictor-corrector algorithm

Gear predictor-corrector algorithm, equations

Gear predictor-corrector integration

Gear predictor-corrector integration method

Gear, gearing

Gears

Predictor-corrector

Predictors

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