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AIM – Motion Study of Epicyclic/Planetary Gear Set using Solidworks Motion Objectives – Our objective here is to do Motion Study of Planetary Gear Set while doing the following, Calculate the required values for the Planet gear. Creating 3D models of Sun, Planets, and Ring Gears and a Carrier for Planets. Performing…
Prahar Dave
updated on 31 May 2020
AIM – Motion Study of Epicyclic/Planetary Gear Set using Solidworks Motion
Objectives – Our objective here is to do Motion Study of Planetary Gear Set while doing the following,
1 Modelling –
As per given data in Challenges, we have created solid MODLES of all the Gears, in Solidworks 2019 with the help of Toolbox.
As per the values give –
Gear |
Module (m) |
Pitch Circle Dia. (pcd) |
Total no. of teeth (t) |
Sun |
2.5 |
X1 |
14 |
Planet |
2.5 |
X2 |
X4 |
Ring |
2.5 |
X3 |
46 |
Table – 1.1
We need to calculate the values for X1, X2, X3, X4.
Now, as we know that m = (which is nothing but Thickness of Tooth)
So, we have X1 = 35mm X3 = 115mm now, for Planet gear we need pcd which we will get from Sun and Ring gear, i.e. = 115-35 = 80mm now as we need only one gear, the distance should be halved i.e. = 40mm so X2 = 40mm and similarly X4 = 16
Gear |
Module (m) |
Pitch Circle Dia. (pcd) |
Total no. of teeth (t) |
Sun |
2.5 |
35mm |
14 |
Planet |
2.5 |
40mm |
16 |
Ring |
2.5 |
115mm |
46 |
Table 1.2
We have just need to use Toolbox and select ANSI Metric standard, and just create 3 Gears of above configuration.
For Carrier we have to design it Sketch and 3D model of which, is shown –
Fig – 1.1
2 Assembly –
In order to perform Motion Study, we have created Assembly consisting of 4 Planet Gears one Sun gear, one Ring Gear and a Planetary Carrier.
2.1 Part Description –
2.2 Assembling the Parts Together –
Basically, we need two parts in such a way that all parts can rotate and the planet gears can Slide along a plane.
In order to do that we have to fix the DOF (Degrees of Freedom) which are not needed, there are in total 6 Types of Degrees of Freedom –
Now as we require only one DOF i.e. Rotation along Y Axis (Considering that the Sketch is Done on Top Plane) so we need every other DOF to be Fixed. So, for that we have used Mates (Co-Incident and parallel)
So, in order to do that, following steps are followed –
Fig – 2.1
Fig – 2.2
Fig – 2.3
As it can be seen, we need to give Coincide mate between Planet and the Carrier Shaft so that it Stays Concentric with the carrier as well as it will not slide back and forth along the shaft. This was possible by selecting the EDGES of both the parts.
Fig – 2.4
This way our parts are assembled, which satisfies the motion of gearing.
3 Motion Study –
Now in order to perform the Motion Study, we need Solidworks Motion “ENABLED”.
We need to perform motion study for the Angular Velocity of the Output Gear. For that we are having the table
Sr. No |
Input |
Output |
Fixed |
Case -1 |
Sun Gear |
Carrier |
Ring Gear |
Case -2 |
Ring Gear |
Carrier |
Sun Gear |
Case -3 |
Sun Gear |
Ring Gear |
Carrier |
Table – 3.1
Now on the basis of the table we have to fix the part and do the motion study, one of which is shown below,
Case – 1
I/p = 200 RPM
I/p Part = Sun Gear
Fixed Part = Ring Gear
Follow the steps explained from next page.
Fig – 3.1
Step 1 – We need to select Motion Study and Motion Analysis as shown in Fig – 3.1 and then tap on the icon which is shown in the figure.
Fig – 3.2
Step 2 – We need to apply a Motor to the Input (i/p) gear entering a value of 200 RPM to the SUN GEAR (Green) as shown in Fig – 3.2.
Step 3 – In order to run the Motion Study successfully, we need to apply contacts, tap on the icon as shown below
Fig – 3.3
Step 4 – We need to select all the bodies which comes in contact with each other through which the power is being transmitted. Observe Fig – 3.4 we can either select individual part or just click and drag out the mouse icon selecting whole part, this will allow us to give all the contacts in a single run.
Fig – 3.4
Step 5 – After giving contacts we need to set Frames per Second, this basically means how many frames will Solidworks will captured as a DATA or VALUE per second, e.g. if we have selected 10 RPM so that means Motor will rotate 360° for 10 times so that makes 3600° so in order to catch every degree we will need 60 frames per second (1 rpm = 0.0166 fps),so now if we have 200 RPM the fps requirements will go very high which will result in the heavy calculation, load on CPU and will require significantly more time to calculate. So here we have selected 200 fps, which will make the Motion Study smoother and more fluent when in working condition.
Fig – 3.5
Step – 6 Now we will plot the graphs for the output by selecting the Results > Velocity>Angular Velocity, and then select the output part. Follow as shown in Fig – 3.6.
Fig – 3.6
4 Conclusion –
For given tasks we have performed the following –
4.1 Results for Case 1 –
Fig – 4.1
Above figure shows the angular velocity of O/P (Carrier) on the basis of graph we can see that initially the graph is at 0 which defines it is at rest and as the simulation goes on it tries to reach at speed max speed, the wavy feature shows the variation of the Rotation which, as time passes is consistent, as time passes by, variation of rotation is near about 0 to 2 deg/sec. as it can be seen from graph it is around 279 to 281 deg/sec.
Now our input parameter is 200 RPM so the output is increased till 280, so this is because of Gear Ration between Sun and Planet Gears.
4.2 Results for Case 2 –
Fig – 4.2
Above figure shows the angular velocity of O/P (Carrier) on the basis of graph we can see that initially the graph is at 0 which defines it is at rest, the wavy feature shows the variation of the Rotation which, as time passes is consistent, as time passes by, variation of rotation is near about 0 to 2 deg/sec. as it can be seen from graph it is around 921 to 923 deg/sec.
Now our input parameter is 200 RPM so the output is increased till 922 deg/sec, so this is because of Gear Ration between Ring and Planet Gears.
4.3 Case 3 –
Fig – 4.3
Above figure shows the angular velocity of O/P (Ring) on the basis of graph we can see that initially the graph is at 0 which defines it is at rest, the wavy feature shows the variation of the Rotation which is not getting consistent as time passes by which is because of the Backlash between Planet and Ring Gears now this Backlash doesn’t affect that much in other cases because in those cases Carrier was fixed whereas in this it is fixed.
Now our input parameter is 200 RPM so the output is increased till 392 deg/sec, so this is because of Gear Ration between Ring and Planet Gears.
Link to view this model is given Below
https://drive.google.com/drive/folders/1kb_S8wowZbQRZzBeWG-YOTjyfXZZqC6W?usp=sharing
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