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E-Modulus of FRP Tube

07/14/2010 11:43 PM

I have tested (Cantilever Bending) the FRP Composite tube to know the E-Modulus of the material. The e-modulus value by (E=Stress/Strain) formula and by (E=PL3/3I∂) formula is comimg different. Can anybody put a beam of light on it?

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Anonymous Poster
#1

Re: E-Modulus of FRP Tube

07/15/2010 1:46 AM

What was the equation you used to calculate the stress?

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#2
In reply to #1

Re: E-Modulus of FRP Tube

07/15/2010 3:31 AM

M/I = ∑/ Y

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Anonymous Poster
#3
In reply to #2

Re: E-Modulus of FRP Tube

07/15/2010 8:55 AM

Ok, what equation did you use to calculate 'I'?

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#4
In reply to #3

Re: E-Modulus of FRP Tube

07/15/2010 11:16 PM

I = (∏ / 4)*(R4 – Ri4)

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Anonymous Poster
#5
In reply to #4

Re: E-Modulus of FRP Tube

07/16/2010 12:21 AM

Did you make a typo? Or is that the source of your problem?

I = (pi/64)(D^4-d^4)

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Anonymous Poster
#6
In reply to #5

Re: E-Modulus of FRP Tube

07/16/2010 12:27 AM

.... also, how did you measure the strain? You aren't intermixing displacement with strain are you?

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#7
In reply to #5

Re: E-Modulus of FRP Tube

07/16/2010 12:29 AM

it is one of the same

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#8
In reply to #7

Re: E-Modulus of FRP Tube

07/16/2010 12:31 AM

We have measured the strain by strain gauge and deflection by LVDT.

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#9
In reply to #5

Re: E-Modulus of FRP Tube

07/16/2010 12:30 PM

There is no difference between your formula and that used by Mr. Bhagwat. Here is the reconciliation: I = (pi/64)[(2R)^4 -(2Ri)^4)] = (pi/64)(2X2X2X2R^4-2X2X2X2Ri^4) =(pi/64)(16R^4-16Ri^4) =(pi/4)(R^4-Ri^4) So that is not the problem

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Anonymous Poster
#10

Re: E-Modulus of FRP Tube

07/20/2010 4:01 AM

The bending formula is only a derived equation of a homogenous material fitted to the initial portion of the load versus deflection curve. All bets are off with a composite material where local plastic deformations at the load points might be a factor or if its modulus is different in compression than tension. The bending test should give you a good estimate of the flexural strength when the first surface layers begin to yield (or fracture depending on the composite's characteristics).

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Anonymous Poster (5); eaaziz (1); Milind Bhagwat (4)

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