Mccoy
Geotechnical
- Nov 9, 2000
- 907
Dear friends,
I'm having this lingering idea to build a distribution model for friction angle in granular materials, based on beta distribution (as rightly suggested by Milton Harr).
This is sure more realistic than the usual normal distribution (may lead to overconservative design), since we know well values of Phi have a finite minimum and a maximum. As a downside, the beta distribution may be tricky to treat.
About the minimum: this is commonly identified with the Phi CV value. I read some literature on it, Bolton, Santamarina, and the recent paper from MRM. It would seem that Phi_CV = Phi_min could be reasonably placed at 32 or 33 ° for many natural clean sands.
Now, what about the MAX value? Which would be a reasonable upper bound for the friction angle of a natural, uncemented, non-engineered sand? Here I am at a loss: 45°? 50° ? 55°?
You are kindly invited to expose your considerations here, and eventual references to literature.
I'm also interested about expert opinions on the following generic soils :
silty sands: min and max values of phi
conglomerates, uncemented: min and max values of phi
breccias, uncemented: min and max values of phi
Again, the minimum value I'm especially interested into, since it governs conservative design.
I'm also aware size of clasts in breccias and conglomerates may influence significantly max phi value).
I spoke with a friend of mine who was owner of a testing lab until recently. He told me he had DSS tests of uniform. medium-coarse beach sand done, just put it into the shear box, and the result was 28°. This clashes enormously with the phi-CV cited by literature. Any clues as to the possible reasons for such anomalously low value?![[ponder] [ponder] [ponder]](/data/assets/smilies/ponder.gif)
clasts are quartz-feldspar and carbonate particles, many organogenic ones.
Based on the results of this discussion I'm going to build a model and a relative spreadsheet, avalaible to all those who are interested. If feasible, I'm also going to write a paper on it (in English, besides Italian).
![[cheers] [cheers] [cheers]](/data/assets/smilies/cheers.gif)
I'm having this lingering idea to build a distribution model for friction angle in granular materials, based on beta distribution (as rightly suggested by Milton Harr).
This is sure more realistic than the usual normal distribution (may lead to overconservative design), since we know well values of Phi have a finite minimum and a maximum. As a downside, the beta distribution may be tricky to treat.
About the minimum: this is commonly identified with the Phi CV value. I read some literature on it, Bolton, Santamarina, and the recent paper from MRM. It would seem that Phi_CV = Phi_min could be reasonably placed at 32 or 33 ° for many natural clean sands.
Now, what about the MAX value? Which would be a reasonable upper bound for the friction angle of a natural, uncemented, non-engineered sand? Here I am at a loss: 45°? 50° ? 55°?
You are kindly invited to expose your considerations here, and eventual references to literature.
I'm also interested about expert opinions on the following generic soils :
silty sands: min and max values of phi
conglomerates, uncemented: min and max values of phi
breccias, uncemented: min and max values of phi
Again, the minimum value I'm especially interested into, since it governs conservative design.
I'm also aware size of clasts in breccias and conglomerates may influence significantly max phi value).
I spoke with a friend of mine who was owner of a testing lab until recently. He told me he had DSS tests of uniform. medium-coarse beach sand done, just put it into the shear box, and the result was 28°. This clashes enormously with the phi-CV cited by literature. Any clues as to the possible reasons for such anomalously low value?
![[ponder] [ponder] [ponder]](/data/assets/smilies/ponder.gif)
![[ponder] [ponder] [ponder]](/data/assets/smilies/ponder.gif)
Based on the results of this discussion I'm going to build a model and a relative spreadsheet, avalaible to all those who are interested. If feasible, I'm also going to write a paper on it (in English, besides Italian).
![[cheers] [cheers] [cheers]](/data/assets/smilies/cheers.gif)