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Units

Input data, for example layer stiffness, strength or loads, are required to use eLamX². But as many other software eLamX² basically works independently of unit systems. The user must ensure that the data entered come from a common, consistent system of units, such as the SI or the imperial system of units. The following table shows some common consistent systems of units.

System of Units (see /UNITS-Kommando)
Quantity SI CGS MPA BFT BIN
Mass [kg] [g] [tonne] [slug] ([lbf][sec]²)/[in]
Length [m] [cm] [mm] [ft] [in]
Time [s] [s] [s] [sec] [sec]
Temperatur [K] [K] [K] [°R] [°R]
Speed [m]/[s] [cm]/[s] [mm]/[s] [ft]/[sec] [in]/[sec]
Acceleration [m]/[s]² [cm]/[s]² [mm]/[s]² [ft]/[sec]² [in]/[sec]²
Force [N] [dyn] [N] [lbf] [lbf]
Moment [N] [m] [dyn] [cm] [N] [mm] [ft] [lbf] [in] [lbf]
Pressure [Pa] [Ba] [MPa] [lbf]/[ft]² [psi]
Density [kg]/[m]³ [g]/[cm]³ [tonne]/[mm]³ [slug]/[ft]³ ([lbf][sec]²/[in])/[in]³
Energy [J] [erg] [mJ] [ft]/[lbf] [in]/[lbf]

The units given in the tooltips correspond to the MPA system. Results of calculations are given in the derived units of the system of units used.

Coordinate systems

The direction-dependent properties of fiber composites claim the definition of coordinate systems. Two coordinate systems are used within eLamX². The properties of the individual unidirectional layer are represented by the indices ∥ and ⟂ and form the local coordinate system. The symbols reflect the properties parallel and perpenticular to the fibre direction of the individual layer. All sizes that relate to the laminate are given the direction indices x and y. x stands for the 0° and y the 90° direction of the global coordinate system of the laminate.

Poisson's ratio

In which order (German or Anglo-Saxon) the Poisson's ratio ist indicated?

The first index of the Poisson's ratio indicates the direction of the load, the second index shows in which direction the transverse contraction acts. Thus $\nu_{\parallel\perp}$ is the mayor of the two Poisson's Ratios and the following applies:

$$E_{\parallel}\nu_{\perp\parallel} = E_{\perp}\nu_{\parallel\perp} $$

Von Andreas Hauffe vor etwa 3 Jahren aktualisiert · 7 Revisionen