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Gravity Wall
Vertical infinitely long line loading f acting on the ground surface parallel with structure leads to a triangular increment of active earth pressure applied to the structure over a given segment hf – see figure:
Diagram of increment of active earth pressure due to vertical
line loading acting on ground surface
Action of the line surcharge is deterimened such that two lines are drawn from the point of application following angles φ and ϑa (corresponding to the critical slip surface), which is provided by:
| where: | φ | - | angle of internal friction of soil |
| ε | - | angle derived from the following formulas |
| where: | β | - | slope inclination |
| φ | - | angle of internal friction of soil | |
| δ | - | angle of friction structure - soil | |
| α | - | back face inclination of the structure | |
| c | - | cohesion of soil | |
| γ | - | unit weight of soil | |
| h | - | assumed depth |
For non-homogeneous soil and inclination of ground surface β smaller than the angle of internal friction of the soil φ the value of the angle ε is given by:
| where: | β | - | slope inclination |
| φ | - | angle of internal friction of soil | |
| δ | - | angle of friction structure - soil | |
| α | - | back face inclination of the structure |
The resultant of the increment of active earth pressure due to line loading f is provided by:
| where: | ϑa | - | angle of critical slip plane |
| φ | - | angle of internal friction of soil | |
| δ | - | angle of friction structure - soil | |
| f | - | magnitude of line surcharge |
For non-homogeneous soils the program proceeds as follows.
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