Sentence examples for passive constraints from inspiring English sources

In this method various constraints for different load cases are divided into active and passive constraints.

Furthermore, its working space is principally determined by the dynamical properties of its muscles and not by passive constraints.

The transfer function amplitude of the elastic base moment is minimized under an active constraint on the sum of the damper coefficients of the added dampers and the passive constraints on the upper and lower bounds of the added dampers.

Dynamic simulations are presented to assess the non-linear stability of a planar three degree of freedom version of the system; cross-coupling between horizontal and rotation motion is shown to compromise passive stability, in which case passive constraints or active control must be used to avoid instability.

Conversely, the passive constraint space ({{varvec{S}}}_{PC}) is the space wherein the top plate cannot move.

Then, the active constraint space ({{varvec{S}}}_{AC}), the passive constraint space ({{varvec{S}}}_{PC}) of the 3D RDWM with seven DAM sets are obtained by Eq. (26).

The above mentioned kinematical analysis step obtains the active and passive constraint spaces (({{varvec{S}}}_{AC}) and ({{varvec{S}}}_{PC}), respectively).

By kinematical analysis, step 2 derives the active and passive constraint spaces, in which the top plate can and cannot acquire a velocity, respectively.

Suppose we require a planar RDWM wherein the desired active constraint space ({{varvec{S}}}_{AC}) is the XOY plane and the passive constraint space ({{varvec{S}}}_{PC}) is the orientation around the Z-axis of the top plate.

The vertex sets in matrix ({{varvec{A}}}), the active constraint space ({{varvec{S}}}_{AC}) and passive constraint space ({{varvec{S}}}_{PC}) of the planar RDWM with four sets of DAM are found by Eqs.

The vertex sets in matrix ({{varvec{A}}}), the active constraint space ({{varvec{S}}}_{AC}) and passive constraint space ({{varvec{S}}}_{PC}) of the 1D wire mechanism are found by Eqs.