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EPSCs elicited by differential center motion were reduced by approximately 50% in W3-RGCs of VGluT3 −/− compared to wild-type (WT) mice.
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The order of equations of motion is reduced using modal reduction method.
Thus, the 3D elasticity equations of motion are reduced to 2D equations involving circumferential harmonics.
The governing equations of motion are reduced and solved by assumed mode model.
Thanks to this approach, high stabilization capabilities are obtained while the impact on the longitudinal motion is reduced.
With use of the Galerkin procedure the equation of motion is reduced to an equation for the time function.
After that, the microscopic scale vibration excited by the large-scale motion is reduced through the trajectory planning approach.
Using the Galerkin's method, the equation of motion is reduced to a time-dependent Mathieu equation.
By modal expansion and spatial averaging, the equations of motion are reduced to a system of ordinary differential equations.
Using the standard Galerkin procedure, the equation of motion is reduced to a set of ordinary differential equations.
Soil tare after quick extraction with a small-pitch, spiral motion was reduced by a factor of 3·8 6·2, depending on the wetness of the soil.
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