Mindmap
Strength
Inhalt der Mindmap
Strength
- The greatest stress it can sustain Shear Failure occurs in soils-> shearing is resisted not by the internal strengths of particles but by the interactions between particles
Frictonal
- effective friction angle=inversetan(u)
- This is the like the sliding block from general physics
- phi'=effective friction angle
- Factors effecting Frictional Strength:
- Mineralogy
- Clays have low effective friction angles
- Particle Shape
- angular shapes have high effective friction angles
- Round shapes have low effective friction angles
- Void Ratio
- Low void ratio creates a high effective friction angles
- Gradation
- Well-Graded creates high effective friction angles
- Poorly-Graded creates low effective friction angles
- Organic Materials
- Creates low effective friction angles
- Mineralogy
- effective friction angle=inversetan(u)
cohesive
- Some soils have shear strength when effective stress is zero or at least seems to be
- c'=effective cohesion
- c'=o in sands and gravels when no cementing a gens or clay are present
- c'=0 in clays that are NC
- c'=o in sands and gravels when no cementing a gens or clay are present
- Two types of Cohesive Strength
- True
- Truly bonding
- Cementation-> CaCO3, Fe2O3
- Electrostatic + electromagnetic attractions
- Primary valence bonding -> adhesion
- Truly bonding
- Apparent
- appears to be caused by bounding between soil particles
- it is actually fictional strength
- appears to be caused by bounding between soil particles
- True
Mohr-Coulomb Failure Criterion
- Effective Stress Analysis
- Shear strength of a soil is developed only by the solids of the soils
- sigma'
- c'=shear intercept
- phi'=Slope of the shear-sigma'
- s=c'+simga'*tan(phi')
- no ue; drained
- Shear strength of a soil is developed only by the solids of the soils
- Total Stress Analysis
- ue; undrained
- s=ct+simga*tan(phi)
- FACTOR OF SAFETY
- F=s/shear stress
- Effective Stress Analysis
Drained & Undrained
- Undrained
- How does undrained develop?
- Hydraulic conductivity(k)=low; rapid loading
- Sand: very rapid loading
- Clay: short term
- Hydraulic conductivity(k)=low; rapid loading
- Water can not flow out/into the soil -> the soil will develop excess water pressure
- How does undrained develop?
- Drained
- No excess pore water pressure, ue=0, uh=u
- Develop in two ways
- Hydraulic conductivity(k)=high; rate of loading=small
- Sand
- long time
- Clay
- Hydraulic conductivity(k)=high; rate of loading=small
- Note: Both of these conditions are with saturated soils
- 3 Cases
- Case 1: Shear Strength Under the Drained Condition
- no ue
- use effective stress Mohr-Coulomb Failure
- Case 2: Shear Strength under the undrain condition with positive excess pore water pressures
- most common
- + pore water pressure=increase mean normal stress
- Examples: loading & construction
- factor of safety increases with t
- lowest F occurs immediately after construction
- shear strength is low, full shear stresses
- lowest F occurs immediately after construction
- Case 3: Shear Strength under the Undrained condition with negative excess pore water pressure
- - pore water pressure=decrease in normal stress
- Ex: Excavation
- ue gradually dissipates -> loss shear strength
- factor of safety decreases with time
- Therefore, effective stress analysis must be used
- - pore water pressure=decrease in normal stress
- Case 1: Shear Strength Under the Drained Condition
- Undrained
Shear Strength Evaluation
- Direct Shear Method
- Vertical P
- Simgaz=p/A
- Direct Shear Method
Informationen
- Beschreibung
- Mindmap am Strength, erstellt von cbodden am 15/12/2014.
- Erstellt von
- cbodden
- Aufrufe
- 13
- Bewertung