Chapter 5 Internal Loads Flashcards
purpose of structure analysis
determining the internal loads (stresses and strains of all components)
result of finite element method
system stiffness matrix x deformation vector = system load vector
simplified stick model is …
… statically determined
local (cross-section) coordinate system
perpendicular to the section of interest
cross-sectional centres
- centre of gravity
- elastic centre of bending
- elastic centre of shear / torsion / twist (shear centre)
centre of gravity
centre of the gravitational and inerta forces of the cross-section
density-weighted sum of all position vectors of the cross-section
elastic centre of bending
y-axis is the neutral fibre for bending around y and z-axis is the neutral centre for bending around z
elastic modulus weighted sum of all position vectors of the cross-section
in a homogenous material elastic centre of bending and centre of gravity are identical
shear centre
point where the resultant of shear stresses passes through
point in the cross section through which shear loads produce no twisting
quarter chord point
point where aerodynamic loads are applied
there is pitching moment