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SIMPLORER User Manual V6.0 - FER-a

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10.3 Mechanical Components<br />

Displacement-Force-Representation<br />

Velocity-Force-Representation<br />

Across and Through Quantities of Mechanical Domains<br />

<strong>SIMPLORER</strong> 6.0 — <strong>Manual</strong> 321<br />

Translational Rotational<br />

• Position Source (S_TRB) • Angle Source (S_ROTB)<br />

• Velocity Source (V_TRB) • Angular Velocity Source (V_ROTB)<br />

• Force Source (F_TRB) • Torque Source (F_ROTB)<br />

• Spring (SPRING_TRB) • Spring (SPRING_ROTB)<br />

• Damper (DAMP_TRB) • Damper (DAMP_ROTB)<br />

• Mass (MASS_TRB) • Mass (MASS_ROTB)<br />

• Spacer (SPACER_TRB) • Spacer (SPACER_ROTB)<br />

• Limit Stop (LIMIT_TRB) • Limit Stop (LIMIT_ROTB)<br />

Translational Rotational<br />

• Velocity Source (V_TR) • Angular Velocity Source (V_ROT)<br />

• Force Source (F_TR) • Torque Source (F_ROT)<br />

• Spring (SPRING_TR) • Spring (SPRING_ROT)<br />

• Damper (DAMP_TR) • Damper (DAMP_ROT)<br />

• Mass (MASS_TR) • Mass (MASS_ROT)<br />

• Limit Stop (LIMIT_TR) • Limit Stop (LIMIT_ROT)<br />

Representation System Across Through Equation<br />

Displacement-<br />

Force<br />

Translational s [m] F [N]<br />

Rotational ϕ [rad] M [Nm]<br />

Velocity-Force Translational v [m/s] F [N]<br />

Rotational ω [rad/s] M [Nm]<br />

The mechanical domain components appear in the Mechanical folder of Physical Domains in<br />

the «Basics» tab. The folder provides mechanical basic components to model simple mechanical<br />

equivalent circuits. There are two representation forms: the displacement-force representation<br />

and the velocity-force representation. The table shows the across and through<br />

quantities used of the representation forms.<br />

By default, components and wires of the mechanical domain are represented in blue for translational<br />

systems and in lilac for rotational systems. Select SHEET>PROPERTIES to change the<br />

wire color of the domain. You can only change the wire color. The symbol color is not affected<br />

by the setting.<br />

vt ()<br />

ω() t<br />

=<br />

ds<br />

dt<br />

=<br />

dϕ<br />

dt<br />

∫<br />

st () = vdt ∫<br />

ϕ() t =<br />

ωdt

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