Using CAMP-G to solve the following spring/damper/mass system: F m1m1 m2m2 k1k1 k2k2 b1b1 b2b2...
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Transcript of Using CAMP-G to solve the following spring/damper/mass system: F m1m1 m2m2 k1k1 k2k2 b1b1 b2b2...
Using CAMP-G to solve the following spring/damper/mass system:
Fm1 m2
k1 k2
b1 b2
where:
k1 = 40 N/mb1 = 3 N-s/m
m1 = 2 kgk2 = 60 N/mm2 = 2 kg
b2 = 4 N-s/mF = 1 N
ME 114Vibrations and Control Systems
Fall 2006
ByMatt Rooks
SE1101
I8 I21C10
R9
C5 R6
1
2
3
4
5 6
9
8
710
CAMP-G Bond Graph
The above Bond Graph was generated in CAMP-G and analyzed using MATLAB.
In CAMP-G:
SE1 = F = 1 NI2 = m2 = 2 kg
R6 = b2 = 4 N-s/mC5 = 1/k2 = 1/60 N/m
I8 = m1 = 2 kgC10 = 1/k1 = 1/40 N/m
R9 = b1 = 3 N-s/m
Edited:
Initial Conditions
System Physical Parameters
External Inputs
Simulation Time Control
in campgmod.m
Defined effort and flow vectors in campgequ.m
Modified Plots:
Plotted both Spring Displacements and momentums of masses
Plotted force on Spring k1 and velocity of m1
Results:
Results:
Conclusions
• Using Bond Graphs and CAMP-G makes solving problems involving higher order differential equations much easier than utilizing only MATLAB.