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graphic demonstration of Saint coming

  • Thread starter Thread starter reye
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reye

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Good morning to all,
My professor of construction science spoke of a graphical demonstration of de Saint Venant's postulate regarding the situation in which it is considered to discharge the lateral surface. do you know where I can find material on this topic?
Thank you.
 
I would say that the material is recoverable to the same professor who said it.
apart from the jokes, there's a little problem... a professor of science who claims he wants to demonstrate a postulate, that is, an axiom, must have breakfast with the cognac :biggrin:
 
Cit. "We must demonstrate that the state of tension on the Saint Venant solid is multiaxial(?). demonstration can be done both graphically and analytically. we take a section of the beam and induce a tetrahedron of cauchy. our goal is to look for an exhaust plan. we take an areola and assume that it acts a tau in any direction. I put naked (?) and it is noted that the tau on the cut section is not there and therefore I found a plan in which sigma x, sigma y and tau xy are equal to zero". What do you think?
 
Cit. "We must demonstrate that the state of tension on the Saint Venant solid is multiaxial(?). demonstration can be done both graphically and analytically. we take a section of the beam and induce a tetrahedron of cauchy. our goal is to look for an exhaust plan. we take an areola and assume that it acts a tau in any direction. I put naked (?) and it is noted that the tau on the cut section is not there and therefore I found a plan in which sigma x, sigma y and tau xy are equal to zero". What do you think?
by section cut your prof by chance means that "stacca" just a piece and what is found in the hand is obviously unloaded as it is detached from the rest of the body on which the force acts?:tongue::biggrin:

joke!

I honestly can't understand what your teacher wants!
 
Oh, okay, it's not de Saint Venant's postulate. I consider the postulate what it says that on a body the local effect of forces extends for a portion of the solid of the same size as the whole of forces.

what you say you can prove.. .to remember how...
 
Do you know where I could find material about it? it would be important for me to understand the demonstration:(
 

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