Thin-Walled PRESSURE VESSELS in 8 MINUTES - Mechanics of Materials

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Hoop Stress (tangential, circumferential), Longitudinal Stress (axial), and more!

0:00 Pressure Vessels Stresses
0:40 Dimensions Nomenclature
0:59 Hoop Stress (Cylindrical)
2:02 Longitudinal Stress
2:48 Spherical Vessel Stresses
3:50 Principal Stresses
4:14 Cylindrical Principal Stresses
5:28 Spherical Principal Stresses
6:33 Pressure Vessel Example

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Principal Stresses and MOHR'S CIRCLE in 12 Minutes!!

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Yield (DUCTILE) Failure Theories in Just Over 10 Minutes!

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Other Mechanics of Materials Lectures:
Watch the entire course in less than 4 HOURS!!

20 Elastoplastic Beams and Residual Stresses (torsion too): coming soon
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Thank you!! you literally explained this concept way better than a hour lecture.

JesusMartinez-zuxl
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I can't believe how well this 10 minutes video has prepared me for my Structural Mechanics test

sefofiwilliamlebea
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This is best mechanics of materials video ever!

pmarkpmark
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Great video.. with simple examples..and clear cut explanations. Thanks a lot

pandianshanthakumar
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Thank you so much man. This was really great . Cant thank you enough

vishalsejpal
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This channel is amazing 🤩 Thank you so much 🙏🏻

zarapiryaei
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could you tell me what is that application that you use when doing such a video

AmrGamal-jf
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Thanks a lot, really an amazing explanation ( short and nice representation )

asseilalhlafi
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Its terse video. Thanks for that good expression

enesaktas
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thats a pretty good video. thanks. i understood everything I needed.
can u please tell me the software u using for teaching btw, I can use that for taking notes :). thanks in advance

saadsohael
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Awesome video.
I wonder, what happens with sigma_r, the radial sigma, isn't there a non-zero value of p in the internal diameter? Thx

TIAGONICOLASSALCOVICH
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Congratulations for your job. Amazing video. May I ask you what software did you use to draw this class ? Thanks a lot.

arthuradeodato
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Heya, loved the vid, but please do tell what drawing program you use. Thanks in advance

taijmohabeer
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if it’s pipe with open-ended, does it have longitudinal stress?

ceeceeceek
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Question with respects to the solved answer:
Why is σ2 ("Axial Stress") considered the maximum stress, specifically?

Like ok, I understand the Moor's Circle and the graph shows us when you take in to account all three stresses (σ1, σ2, σ3=0), the maximum shear stress (Τmax) is equal to σ2, but WHY is this the most significant factor with respects to calculating shear stress? I'm guessing something physically is happening to this structure where the axial stress is somehow the weakest factor, but the only thing I can guess is "σ2 has the lowest number, and therefore less stress will cause it to break. This doesn't apply to σ3 because even though we defined σ3=0, it doesn't imply it needs 0 MPa force to break the vessel, but rather, σ3 doesn't play a factor with respects to the forces applied." Otherwise, it appears when calculating for any shape, the σ value that has the SMALLEST value (other than σ3=0 which we ignore for some reason) will result in the weakest force to break the structure.

And to comment on the FOS to justify it: All this is saying is if you want to be CAUTIOUS and design the structure to not fail, having a factor of safety ratio of FOS = 2.94 should be "safe enough." I guess you could look at FOS as a way to determine/justify how "safe" a particular design is. It appears a very low FOS is dangerous, and as per MOST standard, a FOS near or at 3.0 is ideal (aka: "You should design your vessel to withstand 3x the force the material can handle before breaking). So what is considered "too low" in the real world? Each material has its own standards, but it seems most are around something like 1.4 as the bare minimum, but also super risky.

Not a question involving FOS, just trying to justify its holistic existence.

Thanks you for these videos. You're actually taking information and justifying it, showing examples and what geometry each piece specifically applies to, and that's more than what most doctorate-level professors attempt.

vincentmarotta
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@2:02 When I distribute the 2 on the right side of the equal sign, i get 2 * delta Z. Is that correct? I feel like I am doing something wrong because I can't get from
p ( 2r * delta Z) = sigma * 2 (t * delta Z)
to
sigma =( p * r ) / t

BenHeacox
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What about the maximum shearing stress in the spherical?

BenitoRondilla
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Bro a kind request
Can u upload for thick cylinders too 😀

HarshaVardhan-jqlp
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It has a pretty good explanation with imaginable Diagram. but you need to slow down a bit❤️

abdullahalrashed
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brother i want to know how we can calculate thickness which is subjected to transverse UDL loading.. how can we calculate the thickness of end flange of hydraulic cylinder..

azeez