dc.description.abstract |
Modern road vehicle suspension and steering systems may generally
be classed as multi-loop spatial mechanisms, designed with links
constrained and interconnected in such a manner as to attempt a
preferred and prescribed motion of the steered wheels with regard
to the inputs to the system. ' The mechanism incorporates elastic
and damping elements and is terminated to the ground surface via
the tyres. The complete system may be modelled as a multi-body
system with spatial kinematics. This work demonstrates an analysis
and simulation of the mechanics of a double wishbone/rack and
pinion suspension and steering system modelled as a multi-body
system.
A 3-dimensional Newton-Euler based approach employing vector and
matrix notation is used in deriving the coupled set of non-linear
equations of motion, and these together with the kinematic equations
of constraint are cast in state space form, and numerical solutions
sought using a digital computer. The kinematic equations are
derived from the velocity loop equations for the model, and deal
with the so-called redundant degrees-of-freedom arising in models of
this type in a completely general manner. The tyre, shock absorber,
main spring, and steering gear are modelled from empirical data.
A feature of the work is that the complete set of equations need
not be excessively manipulated manually, and that use of a set of
specially written computer program routines allows a numerical
formulation of the equations in the machine, enabling the main
program to be written from inspection of the 'raw' equations. Large
displacements
and therefore changes of geometry are considered, with
the provision for partial numerical linearization of the geometric
aspects if required. The kinematic behaviour of the model is also
described.
A supporting experimental programme of work with a vehicle on a
rolling drum rig has been conducted in parallel to the simulation
work. And results indicate good correlation between theory and
experiment at low frequencies of vibration. |
en_UK |