Vesic
Project limit load in short term
In order that a foundation may safely sustain the projected load in regard to general rupture for all combinations of load relative to the ultimate limit state, the following must be satisfied:
where:
Vd is the project load at ultimate limit state normal to the footing, including the weight of the foundation itself;
Rd is the projected foundation ultimate limit load for normal loads, also taking into account eccentric and inclined loads. When estimating Rd for fine grained soils short and long term situations should be considered.
Limit load undrained conditions is calculated by:
where:
Project effective foundation area. There where eccentric loads are involved, use the reduced area at whose center the load is applied. |
|
cu |
Undrained cohesion. |
q |
Total lithostatic pressure on footing. |
sc |
Foundation shape factor. |
|
Rectangular shapes. |
|
Strip foundations
|
|
Correction factor for inclination of load H. |
Depth factor. |
Project limit load in drained conditions is calculated as follows:
where:
Form factors
Rectangular shape |
|
Rectangular shape |
|
|
Rectangular, square, or circular shape |
Resultant inclination factors due to an horizontal load, H parallel to B'
|
|
Depth factor.
|
|
Hansen
Project limit load in short term
Limit load undrained conditions is calculated by:
where:
Project effective foundation area. There where eccentric loads are involved, use the reduced area at whose center the load is applied. |
|
cu |
Undrained cohesion. |
q |
Total lithostatic pressure on footing. |
|
Strip foundations
|
|
Correction factor for inclination of load H. |
Depth factor. |
Project limit load in drained conditions is calculated as follows:
where:
Form factors
Rectangular shape |
|
Rectangular shape |
|
|
Rectangular, square, or circular shape |
|
Strip foundations |
Resultant inclination factors due to an horizontal load, H parallel to B'
|
Depth factor.
|
|
© GeoStru Software