Description Usage Arguments Details Value Author(s) References See Also Examples
View source: R/bearingCapacity.R
This function computes the ultimate bearing capacity of a shallow foundation using the simple theory of Terzaghi (1943).
1 2 | bearingCapacity(phi, c, B, L, D, Dw, gamma, gammaW = NA, metric,
case = "general", shape = "square")
|
phi |
effective friction angle (deg) |
c |
effective cohesion (psf or kPa) |
B |
foundation width (ft or m), or foundation diameter for circular footings |
L |
foundation length (ft or m) |
D |
Depth of foundation (ft or m) |
Dw |
Depth of groundwater table below foundation base (ft or m) |
gamma |
unit weight of soil (pcf or kN/m^3) |
gammaW |
unit weight of water (default = 62.4 pcf for English units; 9.81 kN/m^3 for metric units) |
case |
"general" or "local" to indicate general or local shear failure ("general" is default) |
shape |
"square", "rectangle", "circle", "strip" (or "continuous") |
metric |
logical variable: TRUE (for metric units) or FALSE (for English units) |
Either SI or English units can be used, but must stay consistent.
When specifying the length and width, L should be the longer of the two lengths.
When the groundwater table is deep or unknown, set Dw >= D.
For local shear, the friction angle is reduced to a value equal to atan(2/3 * tan(phi)).
For local shear, the cohesion is reduced to a value equal to 2/3*c.
Bearing capacity (q_ult) from Terzaghi's simple theory (psf or kPa)
James Kaklamanos <kaklamanosj@merrimack.edu> and Kyle Elmy <ElmyK@merrimack.edu>
Terzaghi, K. (1943). Theoretical Soil Mechanics, John Wiley, New York.
bearingPressure
,
bearingCapacityFactors
1 2 3 | bearingCapacity(phi = 30, c = 10, B = 10, L = 10, D = 8, Dw = 6,
gamma = 120, metric = FALSE, case = "local",
shape = "square")
|
[1] 8286.072
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