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Tutorial BoBo-vehicle


Introduction

An example of a complete railway vehicle. A description of the different parts of the model can be found in Description of a rail road vehicle model.

Bo'Bo' is the denotation of the axle arrangement classification according to UIC (also known as German classification). For further information please see: Wikipedia. The denotation Bo'Bo' means there are two bogies under the unit and each bogie has two powered axles individually driven by traction motors. This axle arrangment is today the most common arrangement in modern locomotives.

The connection between wheels and rails can be modeled in many different ways. In this tutorial func wr_coupl_pe3 has been used.


Download the example


Examine the directory "intro_tutor_3_bobo_pe3"


Examine the vehicle in program RUNF_INFO

Program RUNF_INFO is a program which lists how masses and couplings in the model are linked together. Program RUNF_INFO is controlled by an input data file which is described in the RUNF_INFO users manual.

The files calc.out, runf_infor/Master.runf_infor and diags/runf_info.ps can now be closed.


View the vehicle in program GPLOT

Program GPLOT is a graphic program showing a three dimensional view of the vehicle.
Start program GPLOT with the file runf/Master.runf by:

In the GPLOT-window the mouse buttons are defined as:

If you zoom in to a bogie you can see that all couplings have a hot-spot. If you press the hot-spot with mouse button #1 you will get information of that specific coupling. Below is a close up of the first bogie of the vehicle:


Close the GPLOT-window, before continuing with the next section.


Perform a modal analysis of the vehicle

Program MODAL calculates all possible modes of vibration in the model. Number of modes are as many as the number of equations in the model. A low damped mechanical system of one degree of freedom has two complex conjugated eigenvalues. A high damped mechanical system of one degree of freedom has two real eigenvalues, both eigenvalues are negative. A self oscillating mechanical system is a system where the real part of the eigenvalue is positive.
Before the modal analysis starts, program MODAL linearizes the nonlinear equations by an amplitude defined in command modal_param.
Make a modal analysis of the vehicle:

Show animation of the lower sway mode of the BoBo-vehicle:



Exercise:

Find the following mode shapes in the vehicle:

Lower sway: _________________________________________________
Upper sway: _________________________________________________
Body bounce: _________________________________________________
Body pitch: _________________________________________________
Body yaw: _________________________________________________
1:st bogie kinematic mode: _________________________________________________
2:d bogie kinematic mode: _________________________________________________
Bogie longitudinal vibration: _________________________________________________

Answers

Close the GPLOT-window, before continuing with the next section.



Perform a modal analysis taking car-body structural flexibility into account

Results from a modal analysis in a FEM-program of a car-body at free-free conditions are stored in the subdirectory patranr. This example shows how to take car-body structural flexibility into account:

Show animation of the first bending mode of the car-body:

If you open the Deform->draw_deform popup menu. You will see that you have got 6 more eigen values, compared to the previous case modalRigid. These new equations arise from the three flexible modes added by program NPICK.


Exercise:

Find the following mode shapes in the vehicle:

Lower sway: _________________________________________________
Upper sway: _________________________________________________
Body bounce: _________________________________________________
Body pitch: _________________________________________________
Body yaw: _________________________________________________
1:st bogie kinematic mode: _________________________________________________
2:d bogie kinematic mode: _________________________________________________
Car-body bending mode in phase with bogies: _________________________________________________
Car-body bending mode out of phase with bogies: _________________________________________________
Car-body torsion mode: _________________________________________________
Car-body 2:d bending mode: _________________________________________________

Answers

Please close the GPLOT-window, before continuing with the next section.


Make a simulation on tangent track at 340[km/h].


Find the non-linear critical speed of the vehicle.


Make a simulation through a curve, without track irregularities.


Make a simulation through a curve, with track irregularities and in-line post processing.


Estimate average wear over a longer track section

First calculate the static wear v.s. curve radius. Use program OPTI to make several similar kind of calculations: